The references for Sage, sorted alphabetically by citation key.

REFERENCES:

A B C D E F G H I J K L M N O P Q R S T U V W X Y Z

A

[ABBR2012]A. Abad, R. Barrio, F. Blesa, M. Rodriguez. Algorithm 924. ACM Transactions on Mathematical Software, 39 no. 1 (2012), 1-28.
[ACFLSS04]F. N. Abu-Khzam, R. L. Collins, M. R. Fellows, M. A. Langston, W. H. Suters, and C. T. Symons: Kernelization Algorithm for the Vertex Cover Problem: Theory and Experiments. SIAM ALENEX/ANALCO 2004: 62-69.
[ADKF1970]V. Arlazarov, E. Dinic, M. Kronrod, and I. Faradzev. ‘On Economical Construction of the Transitive Closure of a Directed Graph.’ Dokl. Akad. Nauk. SSSR No. 194 (in Russian), English Translation in Soviet Math Dokl. No. 11, 1970.
[ADKLPY2014]M. R. Albrecht, B. Driessen, E. B. Kavun, G. Leander, C. Paar, and T. Yalcin, Block ciphers - focus on the linear layer (feat. PRIDE); in CRYPTO, (2014), pp. 57-76.
[AGHJLPR2017]Benjamin Assarf, Ewgenij Gawrilow, Katrin Herr, Michael Joswig, Benjamin Lorenz, Andreas Paffenholz, and Thomas Rehn, Computing convex hulls and counting integer points with polymake, Math. Program. Comput. 9 (2017), no. 1, 1–38, https://doi.org/10.1007/s12532-016-0104-z
[AguSot05]Marcelo Aguiar and Frank Sottile, Structure of the Malvenuto-Reutenauer Hopf algebra of permutations, Advances in Mathematics, Volume 191, Issue 2, 1 March 2005, pp. 225–275, Arxiv math/0203282v2.
[AH2002]R. J. Aumann and S. Hart, Elsevier, eds. Computing equilibria for two-person games. http://www.maths.lse.ac.uk/personal/stengel/TEXTE/nashsurvey.pdf (2002)
[AHK2015]Karim Adiprasito, June Huh, and Eric Katz. Hodge theory for combinatorial geometries. Arxiv 1511.02888.
[AHMP2008]J.-P. Aumasson, L. Henzen, W. Meier, and R. C-W Phan, Sha-3 proposal blake; in Submission to NIST, (2008).
[AHU1974]A. Aho, J. Hopcroft, and J. Ullman. ‘Chapter 6: Matrix Multiplication and Related Operations.’ The Design and Analysis of Computer Algorithms. Addison-Wesley, 1974.
[AIKMMNT2001]K. Aoki, T. Ichikawa, M. Kanda, M. Matsui, S. Moriai, J. Nakajima, and T. Tokita, Camellia: A 128-bit block cipher suitable for multiple platforms - Design and analysis; in SAC, (2000), pp. 39-56.
[Aj1996]M. Ajtai. Generating hard instances of lattice problems (extended abstract). STOC, pp. 99–108, ACM, 1996.
[AK1994]S. Ariki and K. Koike. A Hecke algebra of \((\mathbb{Z}/r\mathbb{Z})\wr\mathfrak{S}_n\) and construction of its irreducible representations. Adv. Math. 106 (1994), 216–243. mathscinet:\(MR1279219\)
[AJL2011]S. Ariki, N. Jacon, and C. Lecouvey. The modular branching rule for affine Hecke algebras of type A. Adv. Math. 228:481-526, 2011.
[Aki1980]J. Akiyama. and G. Exoo and F. Harary. Covering and packing in graphs. III: Cyclic and acyclic invariants. Mathematical Institute of the Slovak Academy of Sciences. Mathematica Slovaca vol 30, n 4, pages 405–417, 1980
[Al1947]A. A. Albert, A Structure Theory for Jordan Algebras. Annals of Mathematics, Second Series, Vol. 48, No. 3 (Jul., 1947), pp. 546–567.
[AL1978]A. O. L. Atkin and Wen-Ch’ing Winnie Li, Twists of newforms and pseudo-eigenvalues of \(W\)-operators. Inventiones math. 48 (1978), 221-243.
[AL2015]M. Aguiar and A. Lauve, The characteristic polynomial of the Adams operators on graded connected Hopf algebras. Algebra Number Theory, v.9, 2015, n.3, 2015.
[AM1974]J. F. Adams and H. R. Margolis, “Sub-Hopf-algebras of the Steenrod algebra,” Proc. Cambridge Philos. Soc. 76 (1974), 45-52.
[AM2000]S. Ariki and A. Mathas. The number of simple modules of the Hecke algebras of type G(r,1,n). Math. Z. 233 (2000), no. 3, 601–623. MathSciNet MR1750939
[Ap1997]T. Apostol, Modular functions and Dirichlet series in number theory, Springer, 1997 (2nd ed), section 3.7–3.9.
[APR2001]George E. Andrews, Peter Paule, Axel Riese, MacMahon’s partition analysis: the Omega package, European J. Combin. 22 (2001), no. 7, 887–904.
[Ar2006]D. Armstrong. Generalized noncrossing partitions and combinatorics of Coxeter groups. Mem. Amer. Math. Soc., 2006.
[AR2012]D. Armstrong and B. Rhoades. “The Shi arrangement and the Ish arrangement”. Transactions of the American Mathematical Society 364 (2012), 1509-1528. Arxiv 1009.1655
[Ariki1996]S. Ariki. On the decomposition numbers of the Hecke algebra of \(G(m,1,n)\). J. Math. Kyoto Univ. 36 (1996), no. 4, 789–808. MathSciNet MR1443748
[Ariki2001]S. Ariki. On the classification of simple modules for cyclotomic Hecke algebras of type \(G(m,1,n)\) and Kleshchev multipartitions. Osaka J. Math. 38 (2001), 827–837. MathSciNet MR1864465
[AS-Bessel]F. W. J. Olver: 9. Bessel Functions of Integer Order, in Abramowitz and Stegun: Handbook of Mathematical Functions. http://people.math.sfu.ca/~cbm/aands/page_355.htm
[AS-Spherical]H. A. Antosiewicz: 10. Bessel Functions of Fractional Order, in Abramowitz and Stegun: Handbook of Mathematical Functions. http://people.math.sfu.ca/~cbm/aands/page_435.htm
[AS-Struve]M. Abramowitz: 12. Struve Functions and Related Functions, in Abramowitz and Stegun: Handbook of Mathematical Functions. http://people.math.sfu.ca/~cbm/aands/page_495.htm
[AS1964]M. Abramowitz and I. A. Stegun, Handbook of Mathematical Functions, National Bureau of Standards Applied Mathematics Series, 55. 1964. See also http://www.math.sfu.ca/~cbm/aands/.
[As2008]Sami Assaf. A combinatorial realization of Schur-Weyl duality via crystal graphs and dual equivalence graphs. FPSAC 2008, 141-152, Discrete Math. Theor. Comput. Sci. Proc., AJ, Assoc. Discrete Math. Theor. Comput. Sci., (2008). Arxiv 0804.1587v1
[AS2011]R.B.J.T Allenby and A. Slomson, “How to count”, CRC Press (2011)
[ASD1971]A. O. L. Atkin and H. P. F. Swinnerton-Dyer, “Modular forms on noncongruence subgroups”, Proc. Symp. Pure Math., Combinatorics (T. S. Motzkin, ed.), vol. 19, AMS, Providence 1971
[Av2000]D. Avis, A revised implementation of the reverse search vertex enumeration algorithm. Polytopes-combinatorics and computation. Birkhauser Basel, 2000.
[Ava2017]R. Avanzi, The QARMA block cipher family; in ToSC, (2017.1), pp. 4-44.

B

[Ba1994]Kaushik Basu. The Traveler’s Dilemma: Paradoxes of Rationality in Game Theory. The American Economic Review (1994): 391-395.
[BAK1998]E. Biham, R. J. Anderson, and L. R. Knudsen, Serpent: A new block cipher proposal; in FSE, (1998), pp. 222-238.
[Bar1970]Barnette, “Diagrams and Schlegel diagrams”, in Combinatorial Structures and Their Applications, Proc. Calgary Internat. Conference 1969, New York, 1970, Gordon and Breach.
[Bar2006]G. Bard. ‘Accelerating Cryptanalysis with the Method of Four Russians’. Cryptography E-Print Archive (http://eprint.iacr.org/2006/251.pdf), 2006.
[BB1997]Mladen Bestvina and Noel Brady. Morse theory and finiteness properties of groups. Invent. Math. 129 (1997). No. 3, 445-470. www.math.ou.edu/~nbrady/papers/morse.ps.
[BB2009]Tomas J. Boothby and Robert W. Bradshaw. Bitslicing and the Method of Four Russians Over Larger Finite Fields. Arxiv 0901.1413, 2009.
[BBISHAR2015]S. Banik, A. Bogdanov, T. Isobe, K. Shibutani, H. Hiwatari, T. Akishita, and F. Regazzoni, Midori: A block cipher for low energy; in ASIACRYPT, (2015), pp. 411-436.
[BBKMW2013]B. Bilgin, A. Bogdanov, M, Knezevic, F. Mendel, and Q. Wang, Fides: Lightweight authenticated cipher with side-channel resistance for constrained hardware; in CHES, (2013), pp. 142-158.
[BBLSW1999]Babson, Bjorner, Linusson, Shareshian, and Welker, “Complexes of not i-connected graphs,” Topology 38 (1999), 271-299
[BPPSST2017]Banik, Pandey, Peyrin, Sasaki, Sim, and Todo, GIFT : A Small Present Towards Reaching the Limit of Lightweight Encryption. Cryptographic Hardware and Embedded Systems - CHES 2017, 2017.
[BBS1982]L. Blum, M. Blum, and M. Shub. Comparison of Two Pseudo-Random Number Generators. Advances in Cryptology: Proceedings of Crypto ‘82, pp.61–78, 1982.
[BBS1986]L. Blum, M. Blum, and M. Shub. A Simple Unpredictable Pseudo-Random Number Generator. SIAM Journal on Computing, 15(2):364–383, 1986.
[BIANCO]L. Bianco, P. Dell‘Olmo, S. Giordani An Optimal Algorithm to Find the Jump Number of Partially Ordered Sets Computational Optimization and Applications, 1997, Volume 8, Issue 2, pp 197–210, doi:10.1023/A:1008625405476
[BC1977]R. E. Bixby, W. H. Cunningham, Matroids, Graphs, and 3-Connectivity. In Graph theory and related topics (Proc. Conf., Univ. Waterloo, Waterloo, ON, 1977), 91-103
[BC2003]A. Biryukov and C. D. Canniere Block Ciphers and Systems of Quadratic Equations; in Proceedings of Fast Software Encryption 2003; LNCS 2887; pp. 274-289, Springer-Verlag 2003.
[BC2012]Mohamed Barakat and Michael Cuntz. “Coxeter and crystallographic arrangements are inductively free.” Adv. in Math. 229 Issue 1 (2012). pp. 691-709. doi:10.1016/j.aim.2011.09.011, Arxiv 1011.4228.
[BCCCNSY2010]Charles Bouillaguet, Hsieh-Chung Chen, Chen-Mou Cheng, Tung Chou, Ruben Niederhagen, Adi Shamir, and Bo-Yin Yang. Fast exhaustive search for polynomial systems in GF(2). In Stefan Mangard and François-Xavier Standaert, editors, CHES, volume 6225 of Lecture Notes in Computer Science, pages 203–218. Springer, 2010. pre-print available at http://eprint.iacr.org/2010/313.pdf
[BCGKKKLNPRRTY2012]J. Borghoff, A. Canteaut, T. Güneysu, E. B. Kavun, M. Knezevic, L. R. Knudsen, G. Leander, V. Nikov, C. Paar, C. Rechberger, P. Rombouts, S. S. Thomsen, and T. Yalcin, PRINCE - A low-latency block cipher for pervasive computing applications; in ASIACRYPT, (2012), pp. 208-225.
[BCHOPSY2017]G. Benkart, L. Colmenarejo, P. E. Harris, R. Orellana, G. Panova, A. Schilling, M. Yip. A minimaj-preserving crystal on ordered multiset partitions. Advances in Applied Math. 95 (2018) 96-115, doi:10.1016/j.aam.2017.11.006. Arxiv 1707.08709v2.
[BCM15]Michele Borassi, Pierluigi Crescenzi, and Andrea Marino, Fast and Simple Computation of Top-k Closeness Centralities. Arxiv 1507.01490.
[BCN1989]Andries E. Brouwer, Arjeh M. Cohen, and Arnold Neumaier. Distance-Regular Graphs, Springer, 1989.
[BdJ2008]Besser, Amnon, and Rob de Jeu. “Li^(p)-Service? An Algorithm for Computing p-Adic Polylogarithms.” Mathematics of Computation (2008): 1105-1134.
[BD2004]M. Becker and A. Desoky. A study of the DVD content scrambling system (CSS) algorithm; in Proceedings of ISSPIT, (2004), pp. 353-356.
[BDP2013]Thomas Brüstle, Grégoire Dupont, Matthieu Pérotin On Maximal Green Sequences Arxiv 1205.2050
[BDMW2010]K. A. Browning, J. F. Dillon, M. T. McQuistan, and A. J. Wolfe, An APN permutation in dimension six; in Finite Fields: Theory and Applications - FQ9, volume 518 of Contemporary Mathematics, pages 33–42. AMS, 2010.
[Bec1992]Bernhard Beckermann. “A reliable method for computing M-Padé approximants on arbitrary staircases”. J. Comput. Appl. Math., 40(1):19-42, 1992. https://doi.org/10.1016/0377-0427(92)90039-Z.
[BeCoMe]Frits Beukers, Henri Cohen, Anton Mellit, Finite hypergeometric functions, Arxiv 1505.02900
[Bee]Robert A. Beezer, A First Course in Linear Algebra, http://linear.ups.edu/. Accessed 15 July 2010.
[Bel2011]Belarusian State University, Information technologies. Data protection. Cryptograpic algorithms for encryption and integrity control; in STB 34.101.31-2011, (2011).
[Benasque2009]Fernando Rodriguez Villegas, The L-function of the quintic, http://users.ictp.it/~villegas/hgm/benasque-2009-report.pdf
[Ber1987]M. Berger, Geometry I, Springer (Berlin) (1987); doi:10.1007/978-3-540-93815-6
[Ber1991]C. Berger, “Une version effective du théorème de Hurewicz”, https://tel.archives-ouvertes.fr/tel-00339314/en/.
[Ber2008]W. Bertram : Differential Geometry, Lie Groups and Symmetric Spaces over General Base Fields and Rings, Memoirs of the American Mathematical Society, vol. 192 (2008); doi:10.1090/memo/0900; Arxiv math/0502168
[BerZab05]Nantel Bergeron, Mike Zabrocki, The Hopf algebras of symmetric functions and quasisymmetric functions in non-commutative variables are free and cofree, J. of Algebra and its Applications (8)(2009), No 4, pp. 581–600, doi:10.1142/S0219498809003485, Arxiv math/0509265v3.
[BeukersHeckman]F. Beukers and G. Heckman, Monodromy for the hypergeometric function `{}_n F_{n-1}`, Invent. Math. 95 (1989)
[BF1999]Thomas Britz, Sergey Fomin, Finite posets and Ferrers shapes, Advances in Mathematics 158, pp. 86-127 (2001), Arxiv math/9912126 (the arXiv version has fewer errors).
[BFZ2005]A. Berenstein, S. Fomin, and A. Zelevinsky, Cluster algebras. III. Upper bounds and double Bruhat cells, Duke Math. J. 126 (2005), no. 1, 1–52.
[BG1980]R. L. Bishop and S. L. Goldberg, Tensor analysis on Manifolds, Dover (New York) (1980)
[BG1985]M. Blum and S. Goldwasser. An Efficient Probabilistic Public-Key Encryption Scheme Which Hides All Partial Information. In Proceedings of CRYPTO 84 on Advances in Cryptology, pp. 289–299, Springer, 1985.
[BG1988]M. Berger & B. Gostiaux : Differential Geometry: Manifolds, Curves and Surfaces, Springer (New York) (1988); doi:10.1007/978-1-4612-1033-7
[Bil2011]N. Billerey. Critères d’irréductibilité pour les représentations des courbes elliptiques. Int. J. Number Theory, 7 (2011); doi:10.1142/S1793042111004538
[BH1994]S. Billey, M. Haiman. Schubert polynomials for the classical groups. J. Amer. Math. Soc., 1994.
[BH2017]Georgia Benkart and Tom Halverson. Partition algebras \(\mathsf{P}_k(n)\) with \(2k > n\) and the fundamental theorems of invariant theory for the symmetric group \(\mathsf{S}_n\). Preprint (2017). Arxiv 1707.1410
[BHS2008]Robert Bradshaw, David Harvey and William Stein. strassen_window_multiply_c. strassen.pyx, Sage 3.0, 2008. http://www.sagemath.org
[Big1999]Stephen J. Bigelow. The Burau representation is not faithful for \(n = 5\). Geom. Topol., 3:397–404, 1999.
[Big2003]Stephen J. Bigelow, The Lawrence-Krammer representation, Geometric Topology, 2001 Georgia International Topology Conference, AMS/IP Studies in Advanced Mathematics 35 (2003). Arxiv math/0204057v1
[Bir1975]J. Birman. Braids, Links, and Mapping Class Groups, Princeton University Press, 1975
[Bj1980]Anders Björner, Shellable and Cohen-Macaulay partially ordered sets, Trans. Amer. Math. Soc. 260 (1980), 159-183, doi:10.1090/S0002-9947-1980-0570784-2
[BJKLMPSSS2016]C. Beierle, J. Jean, S. Kölbl, G. Leander, A. Moradi, T. Peyrin, Y. Sasaki, P. Sasdrich, and S. M. Sim, The SKINNY family of block ciphers and its low-latency variant MANTIS; in CRYPTO, (2016), pp. 123-153.
[BK1992]U. Brehm and W. Kuhnel, “15-vertex triangulations of an 8-manifold”, Math. Annalen 294 (1992), no. 1, 167-193.
[BK2001]W. Bruns and R. Koch, Computing the integral closure of an affine semigroup. Uni. Iaggelonicae Acta Math. 39, (2001), 59-70
[BK2008]J. Brundan and A. Kleshchev. Blocks of cyclotomic Hecke algebras and Khovanov-Lauda algebras. Invent. Math. 178 (2009), no. 3, 451–484. MathSciNet MR2551762
[BK2009]J. Brundan and A. Kleshchev. Graded decomposition numbers for cyclotomic Hecke algebras. Adv. Math. 222 (2009), 1883–1942. MathSciNet MR2562768
[BK2017]Pascal Baseilhac and Stefan Kolb. Braid group action and root vectors for the \(q\)-Onsager algebra. Preprint, (2017) Arxiv 1706.08747.
[BKK2000]Georgia Benkart, Seok-Jin Kang, Masaki Kashiwara. Crystal bases for the quantum superalgebra \(U_q(\mathfrak{gl}(m,n))\), J. Amer. Math. Soc. 13 (2000), no. 2, 295-331.
[BKLPPRSV2007]A. Bogdanov, L. Knudsen, G. Leander, C. Paar, A. Poschmann, M. Robshaw, Y. Seurin, C. Vikkelsoe. PRESENT: An Ultra-Lightweight Block Cipher; in Proceedings of CHES 2007; LNCS 7427; pp. 450-466; Springer Verlag 2007; available at http://www.crypto.rub.de/imperia/md/content/texte/publications/conferences/present_ches2007.pdf
[BKW2011]J. Brundan, A. Kleshchev, and W. Wang, Graded Specht modules, J. Reine Angew. Math., 655 (2011), 61-87. MathSciNet MR2806105
[BL2000]Anders Björner and Frank H. Lutz, “Simplicial manifolds, bistellar flips and a 16-vertex triangulation of the Poincaré homology 3-sphere”, Experiment. Math. 9 (2000), no. 2, 275-289.
[BL2008]Corentin Boissy and Erwan Lanneau, Dynamics and geometry of the Rauzy-Veech induction for quadratic differentials (Arxiv 0710.5614) to appear in Ergodic Theory and Dynamical Systems.
[BLV1999]Bernhard Beckermann, George Labahn, and Gilles Villard. “Shifted normal forms of polynomial matrices”. In ISSAC‘99, pages 189-196. ACM, 1999. https://doi.org/10.1145/309831.309929 .
[BLV2006]Bernhard Beckermann, George Labahn, and Gilles Villard. “Normal forms for general polynomial matrices”. J. Symbolic Comput., 41(6):708-737, 2006. https://doi.org/10.1016/j.jsc.2006.02.001 .
[BM1940]Becker, M. F., and Saunders MacLane. The minimum number of generators for inseparable algebraic extensions. Bulletin of the American Mathematical Society 46, no. 2 (1940): 182-186.
[BM2008]John Adrian Bondy and U.S.R. Murty, “Graph theory”, Volume 244 of Graduate Texts in Mathematics, 2nd edition, Springer, 2008.
[BM2003]Bazzi and Mitter, {it Some constructions of codes from group actions}, (preprint March 2003, available on Mitter’s MIT website).
[BM2012]N. Bruin and A. Molnar, Minimal models for rational functions in a dynamical setting, LMS Journal of Computation and Mathematics, Volume 15 (2012), pp 400-417.
[BN2008]Victor V. Batyrev and Benjamin Nill. Combinatorial aspects of mirror symmetry. In Integer points in polyhedra — geometry, number theory, representation theory, algebra, optimization, statistics, volume 452 of Contemp. Math., pages 35–66. Amer. Math. Soc., Providence, RI, 2008. Arxiv math/0703456v2.
[Bob2013]J.W. Bober. Conditionally bounding analytic ranks of elliptic curves. ANTS 10, 2013. http://msp.org/obs/2013/1-1/obs-v1-n1-p07-s.pdf
[Bo2009]Bosch, S., Algebra, Springer 2009
[Bou1989]N. Bourbaki. Lie Groups and Lie Algebras. Chapters 1-3. Springer. 1989.
[BP1982]H. Beker and F. Piper. Cipher Systems: The Protection of Communications. John Wiley and Sons, 1982.
[BP2000]V. M. Bukhshtaber and T. E. Panov, “Moment-angle complexes and combinatorics of simplicial manifolds,” Uspekhi Mat. Nauk 55 (2000), 171–172.
[BP2015]P. Butera and M. Pernici “Sums of permanental minors using Grassmann algebra”, International Journal of Graph Theory and its Applications, 1 (2015), 83–96. Arxiv 1406.5337
[BPRS2009]J. Bastian, T. Prellberg, M. Rubey, C. Stump, Counting the number of elements in the mutation classes of `tilde{A}_n`-quivers; Arxiv 0906.0487
[BPU2016]Alex Biryukov, Léo Perrin, Aleksei Udovenko, Reverse-Engineering the S-Box of Streebog, Kuznyechik and STRIBOBr1; in EuroCrypt‘16, pp. 372-402.
[Brandes01]Ulrik Brandes, A faster algorithm for betweenness centrality, Journal of Mathematical Sociology 25.2 (2001): 163-177, http://www.inf.uni-konstanz.de/algo/publications/b-fabc-01.pdf
[Bre2008]A. Bretscher and D. G. Corneil and M. Habib and C. Paul (2008), “A simple Linear Time LexBFS Cograph Recognition Algorithm”, SIAM Journal on Discrete Mathematics, 22 (4): 1277–1296, doi:10.1137/060664690.
[Br1910]Bruckner, “Uber die Ableitung der allgemeinen Polytope und die nach Isomorphismus verschiedenen Typen der allgemeinen Achtzelle (Oktatope)”, Verhand. Konik. Akad. Wetenschap, Erste Sectie, 10 (1910)
[Br2000]Kenneth S. Brown, Semigroups, rings, and Markov chains, Arxiv math/0006145v1.
[BR2000a]P. Barreto and V. Rijmen, The ANUBIS Block Cipher; in First Open NESSIE Workshop, (2000).
[BR2000b]P. Barreto and V. Rijmen, The Khazad legacy-level Block Cipher; in First Open NESSIE Workshop, (2000).
[BR2000c]P. Barreto and V. Rijmen, The Whirlpool hashing function; in First Open NESSIE Workshop, (2000).
[Br2016]Bresenham’s Line Algorithm, Python, 26 December 2016. http://www.roguebasin.com/index.php?title=Bresenham%27s_Line_Algorithm
[Bru1994]Richard A. Brualdi, Hyung Chan Jung, William T.Trotter Jr On the poset of all posets on `n` elements Volume 50, Issue 2, 6 May 1994, Pages 111-123 Discrete Applied Mathematics http://www.sciencedirect.com/science/article/pii/0166218X9200169M
[Bru1998]J. Brundan. Modular branching rules and the Mullineux map for Hecke algebras of type \(A\). Proc. London Math. Soc. (3) 77 (1998), 551–581. MathSciNet MR1643413
[Bruin-Molnar]N. Bruin and A. Molnar, Minimal models for rational functions in a dynamical setting, LMS Journal of Computation and Mathematics, Volume 15 (2012), pp 400-417.
[BS1996]Eric Bach, Jeffrey Shallit. Algorithmic Number Theory, Vol. 1: Efficient Algorithms. MIT Press, 1996. ISBN 978-0262024051.
[BS2003]I. Bouyukliev and J. Simonis, Some new results on optimal codes over \(F_5\), Designs, Codes and Cryptography 30, no. 1 (2003): 97-111, http://www.moi.math.bas.bg/moiuser/~iliya/pdf_site/gf5srev.pdf.
[BS2011]E. Byrne and A. Sneyd, On the Parameters of Codes with Two Homogeneous Weights. WCC 2011-Workshop on coding and cryptography, pp. 81-90. 2011. https://hal.inria.fr/inria-00607341/document
[BS2012]Jonathan Bloom and Dan Saracino, Modified growth diagrams, permutation pivots, and the BWX map `Phi^*`, Journal of Combinatorial Theory, Series A Volume 119, Number 6 (2012), pp. 1280-1298.
[BSS2009]David Bremner, Mathieu Dutour Sikiric, Achill Schuermann: Polyhedral representation conversion up to symmetries, Proceedings of the 2006 CRM workshop on polyhedral computation, AMS/CRM Lecture Notes, 48 (2009), 45-71. Arxiv math/0702239
[BSV2010]M. Bolt, S. Snoeyink, E. Van Andel. “Visual representation of the Riemann map and Ahlfors map via the Kerzman-Stein equation”. Involve 3-4 (2010), 405-420.
[BUVO2007]Johannes Buchmann, Ullrich Vollmer: Binary Quadratic Forms, An Algorithmic Approach, Algorithms and Computation in Mathematics, Volume 20, Springer (2007)
[BW1996]Anders Bjorner and Michelle L. Wachs. Shellable nonpure complexes and posets. I. Trans. of Amer. Math. Soc. 348 No. 4. (1996)
[BZ01]A. Berenstein, A. Zelevinsky Tensor product multiplicities, canonical bases and totally positive varieties Invent. Math. 143 No. 1. (2002), 77-128.

C

[Car1972]R. W. Carter. Simple groups of Lie type, volume 28 of Pure and Applied Mathematics. John Wiley and Sons, 1972.
[CS1996]G. Call and J. Silverman. Computing the Canonical Height on K3 Surfaces. Mathematics of Comp. , 65 (1996), 259-290.
[CB2007]Nicolas Courtois, Gregory V. Bard: Algebraic Cryptanalysis of the Data Encryption Standard, In 11-th IMA Conference, Cirencester, UK, 18-20 December 2007, Springer LNCS 4887. See also http://eprint.iacr.org/2006/402/.
[CC1982]Chottin and R. Cori, Une preuve combinatoire de la rationalité d’une série génératrice associée aux arbres, RAIRO, Inf. Théor. 16, 113–128 (1982)
[CDL2015]A. Canteaut, Sebastien Duval, Gaetan Leurent Construction of Lightweight S-Boxes using Feistel and MISTY Structures; in Proceedings of SAC 2015; LNCS 9566; pp. 373-393; Springer-Verlag 2015; available at http://eprint.iacr.org/2015/711.pdf
[CE2001]Raul Cordovil and Gwihen Etienne. A note on the Orlik-Solomon algebra. Europ. J. Combinatorics. 22 (2001). pp. 165-170. http://www.math.ist.utl.pt/~rcordov/Ce.pdf
[Cer1994]D. P. Cervone, “Vertex-minimal simplicial immersions of the Klein bottle in three-space”, Geom. Ded. 50 (1994) 117-141, http://www.math.union.edu/~dpvc/papers/1993-03.kb/vmkb.pdf.
[CEW2011]Georgios Chalkiadakis, Edith Elkind, and Michael Wooldridge. Computational Aspects of Cooperative Game Theory. Morgan & Claypool Publishers, (2011). ISBN 9781608456529, doi:10.2200/S00355ED1V01Y201107AIM016.
[CFI1992]Cai, JY., Fürer, M. & Immerman, N. Combinatorica (1992) 12: 389. doi:10.1007/BF01305232
[CGW2013]Daniel Cabarcas, Florian Göpfert, and Patrick Weiden. Provably Secure LWE-Encryption with Uniform Secret. Cryptology ePrint Archive, Report 2013/164. 2013. 2013/164. http://eprint.iacr.org/2013/164
[Conr]Keith Conrad, “Artin-Hasse-Type Series and Roots of Unity”, http://www.math.uconn.edu/~kconrad/blurbs/gradnumthy/AHrootofunity.pdf
[CGMRV16]A. Conte, R. Grossi, A. Marino, R. Rizzi, L. Versari, “Directing Road Networks by Listing Strong Orientations.”, Combinatorial Algorithms, Proceedings of 27th International Workshop, IWOCA 2016, August 17-19, 2016, pages 83–95.
[Ch2012]Cho-Ho Chu. Jordan Structures in Geometry and Analysis. Cambridge University Press, New York. 2012. IBSN 978-1-107-01617-0.
[Cha92]Chameni-Nembua C. and Monjardet B. Les Treillis Pseudocomplémentés Finis Europ. J. Combinatorics (1992) 13, 89-107.
[ChLi]F. Chapoton and M. Livernet, Pre-Lie algebras and the rooted trees operad, International Math. Research Notices (2001) no 8, pages 395-408. Preprint: Arxiv math/0002069v2.
[Cha2006]Ruth Charney. An introduction to right-angled Artin groups. http://people.brandeis.edu/~charney/papers/RAAGfinal.pdf, Arxiv math/0610668.
[ChenDB]Eric Chen, Online database of two-weight codes, http://moodle.tec.hkr.se/~chen/research/2-weight-codes/search.php
[CHK2001]Keith D. Cooper, Timothy J. Harvey and Ken Kennedy. A Simple, Fast Dominance Algorithm, Software practice and Experience, 4:1-10 (2001). http://www.hipersoft.rice.edu/grads/publications/dom14.pdf
[CHPSS18]C. Cid, T. Huang, T. Peyrin, Y. Sasaki, L. Song. Boomerang Connectivity Table: A New Cryptanalysis Tool (2018) IACR Transactions on Symmetric Cryptology. Vol 2017, Issue 4. pre-print available at https://eprint.iacr.org/2018/161.pdf
[CK1999]David A. Cox and Sheldon Katz. Mirror symmetry and algebraic geometry, volume 68 of Mathematical Surveys and Monographs. American Mathematical Society, Providence, RI, 1999.
[CK2001]M. Casella and W. Kühnel, “A triangulated K3 surface with the minimum number of vertices”, Topology 40 (2001), 753–772.
[CKS1999]Felipe Cucker, Pascal Koiran, and Stephen Smale. A polynomial-time algorithm for diophantine equations in one variable, J. Symbolic Computation 27 (1), 21-29, 1999.
[CK2015]J. Campbell and V. Knight. On testing degeneracy of bi-matrix games. http://vknight.org/unpeudemath/code/2015/06/25/on_testing_degeneracy_of_games/ (2015)
[CL2013]Maria Chlouveraki and Sofia Lambropoulou. The Yokonuma-Hecke algebras and the HOMFLYPT polynomial. (2015) Arxiv 1204.1871v4.
[Cle1872]Alfred Clebsch, Theorie der binären algebraischen Formen, Teubner, 1872.
[CLRS2001]Thomas H. Cormen, Charles E. Leiserson, Ronald L. Rivest and Clifford Stein, Section 22.4: Topological sort, Introduction to Algorithms (2nd ed.), MIT Press and McGraw-Hill, 2001, 549-552, ISBN 0-262-03293-7.
[CLS2014]C. Ceballos, J.-P. Labbé, C. Stump, Subword complexes, cluster complexes, and generalized multi-associahedra, J. Algebr. Comb. 39 (2014) pp. 17-51. doi:10.1007/s10801-013-0437-x, Arxiv 1108.1776.
[CLS2011]David A. Cox, John Little, and Hal Schenck. Toric Varieties. Volume 124 of Graduate Studies in Mathematics. American Mathematical Society, Providence, RI, 2011.
[CMO2011]C. Chun, D. Mayhew, J. Oxley, A chain theorem for internally 4-connected binary matroids. J. Combin. Theory Ser. B 101 (2011), 141-189.
[CMO2012]C. Chun, D. Mayhew, J. Oxley, Towards a splitter theorem for internally 4-connected binary matroids. J. Combin. Theory Ser. B 102 (2012), 688-700.
[CMR2005]C. Cid, S. Murphy, M. Robshaw Small Scale Variants of the AES; in Proceedings of Fast Software Encryption 2005; LNCS 3557; Springer Verlag 2005; available at http://www.isg.rhul.ac.uk/~sean/smallAES-fse05.pdf
[CMR2006]C. Cid, S. Murphy, and M. Robshaw Algebraic Aspects of the Advanced Encryption Standard; Springer Verlag 2006
[CMT2003]A. M. Cohen, S. H. Murray, D. E. Talyor. Computing in groups of Lie type. Mathematics of Computation. 73 (2003), no 247. pp. 1477–1498. https://www.win.tue.nl/~amc/pub/papers/cmt.pdf
[Co1984]J. Conway, Hexacode and tetracode - MINIMOG and MOG. Computational group theory, ed. M. Atkinson, Academic Press, 1984.
[Co1999]John Conway, Neil Sloan. Sphere Packings, Lattices and Groups, Springer Verlag 1999.
[Coh1993]Henri Cohen. A Course in Computational Algebraic Number Theory. Graduate Texts in Mathematics 138. Springer, 1993.
[Coh2007I]Henri Cohen, Number Theory, Vol. I: Tools and Diophantine Equations. GTM 239, Springer, 2007.
[Coh2007]Henri Cohen, Number Theory, Volume II. Graduate Texts in Mathematics 240. Springer, 2007.
[Col2013]Julia Collins. An algorithm for computing the Seifert matrix of a link from a braid representation. (2013). http://www.maths.ed.ac.uk/~jcollins/SeifertMatrix/SeifertMatrix.pdf
[Con]Keith Conrad, Groups of order 12, http://www.math.uconn.edu/~kconrad/blurbs/grouptheory/group12.pdf, accessed 21 October 2009.
[Con2013]Keith Conrad: Exterior powers, http://www.math.uconn.edu/~kconrad/blurbs/
[Con2015]Keith Conrad: Tensor products, http://www.math.uconn.edu/~kconrad/blurbs/
[CP2001]John Crisp and Luis Paris. The solution to a conjecture of Tits on the subgroup generated by the squares of the generators of an Artin group. Invent. Math. 145 (2001). No 1, 19-36. Arxiv math/0003133.
[CPdA2014]Maria Chlouveraki and Loic Poulain d’Andecy. Representation theory of the Yokonuma-Hecke algebra. (2014) Arxiv 1302.6225v2.
[CR1962]Curtis, Charles W.; Reiner, Irving “Representation theory of finite groups and associative algebras.” Pure and Applied Mathematics, Vol. XI Interscience Publishers, a division of John Wiley & Sons, New York-London 1962, pp 545–547
[Cre1997]J. E. Cremona, Algorithms for Modular Elliptic Curves. Cambridge University Press, 1997.
[Cre2003]Cressman, Ross. Evolutionary dynamics and extensive form games. MIT Press, 2003.
[Crossproduct]Algebraic Properties of the Cross Product Wikipedia article Cross_product
[CRS2016]Dean Crnković, Sanja Rukavina, and Andrea Švob. Strongly regular graphs from orthogonal groups `O^+(6,2)` and `O^-(6,2)`. Arxiv 1609.07133
[CRV2018]Xavier Caruso, David Roe and Tristan Vaccon. ZpL: a p-adic precision package, (2018) Arxiv 1802.08532.
[CRV2014]Xavier Caruso, David Roe and Tristan Vaccon. Tracking p-adic precision, LMS J. Comput. Math. 17 (2014), 274-294.
[CS1986]J. Conway and N. Sloane. Lexicographic codes: error-correcting codes from game theory, IEEE Trans. Infor. Theory 32 (1986) 337-348.
[CS2003]John E. Cremona and Michael Stoll. On The Reduction Theory of Binary Forms. Journal für die reine und angewandte Mathematik, 565 (2003), 79-99.
[Cu1984]R. Curtis, The Steiner system \(S(5,6,12)\), the Mathieu group \(M_{12}\), and the kitten. Computational group theory, ed. M. Atkinson, Academic Press, 1984.
[Cun1986]W. H. Cunningham, Improved Bounds for Matroid Partition and Intersection Algorithms. SIAM Journal on Computing 1986 15:4, 948-957.
[CW2005]J. E. Cremona and M. Watkins. Computing isogenies of elliptic curves. preprint, 2005.

D

[Dat2007]Basudeb Datta, “Minimal triangulations of manifolds”, J. Indian Inst. Sci. 87 (2007), no. 4, 429-449.
[Dav1997]B.A. Davey, H.A. Priestley, Introduction to Lattices and Order, Cambridge University Press, 1997.
[DCSW2008]C. De Canniere, H. Sato, D. Watanabe, Hash Function Luffa: Specification; submitted to NIST SHA-3 Competition, 2008. Available at http://www.sdl.hitachi.co.jp/crypto/luffa/
[DCW2016]Dan-Cohen, Ishai, and Stefan Wewers. “Mixed Tate motives and the unit equation.” International Mathematics Research Notices 2016.17 (2016): 5291-5354.
[DD2010]Tim Dokchitser and Vladimir Dokchitser, On the Birch-Swinnerton-Dyer quotients modulo squares, Ann. Math. (2) 172 (2010), 567-596.
[DDLL2013]Léo Ducas, Alain Durmus, Tancrède Lepoint and Vadim Lyubashevsky. Lattice Signatures and Bimodal Gaussians; in Advances in Cryptology – CRYPTO 2013; Lecture Notes in Computer Science Volume 8042, 2013, pp 40-56 http://www.di.ens.fr/~lyubash/papers/bimodal.pdf
[Dec1998]W. Decker and T. de Jong. Groebner Bases and Invariant Theory in Groebner Bases and Applications. London Mathematical Society Lecture Note Series No. 251. (1998) 61–89.
[DEMS2016]C. Dobraunig, M. Eichlseder, F. Mendel, and M. Schläffer, Ascon v1.2; in CAESAR Competition, (2016).
[De1973]P. Delsarte, An algebraic approach to the association schemes of coding theory, Philips Res. Rep., Suppl., vol. 10, 1973.
[De1974]M. Demazure, Desingularisation des varietes de Schubert, Ann. E. N. S., Vol. 6, (1974), p. 163-172
[Deh2011]P. Dehornoy, Le probleme d’isotopie des tresses, in Leçons mathématiques de Bordeaux, vol. 4, pages 259-300, Cassini (2011).
[deG2000]Willem A. de Graaf. Lie Algebras: Theory and Algorithms. North-Holland Mathematical Library. (2000). Elsevier Science B.V.
[deG2005]Willem A. de Graaf. Constructing homomorphisms between Verma modules. Journal of Lie Theory. 15 (2005) pp. 415-428.
[Deo1987a]V. Deodhar, A splitting criterion for the Bruhat orderings on Coxeter groups. Comm. Algebra, 15:1889-1894, 1987.
[Deo1987b]V.V. Deodhar, On some geometric aspects of Bruhat orderings II. The parabolic analogue of Kazhdan-Lusztig polynomials, J. Alg. 111 (1987) 483-506.
[Dev2005]Devaney, Robert L. An Introduction to Chaotic Dynamical Systems. Boulder: Westview, 2005, 331.
[DG1982]Louise Dolan and Michael Grady. Conserved charges from self-duality, Phys. Rev. D(3) 25 (1982), no. 6, 1587-1604.
[DGRB2010]David Avis, Gabriel D. Rosenberg, Rahul Savani, Bernhard von Stengel. Enumeration of Nash equilibria for two-player games. http://www.maths.lse.ac.uk/personal/stengel/ETissue/ARSvS.pdf (2010)
[DHSW2003]Dumas, Heckenbach, Saunders, Welker, “Computing simplicial homology based on efficient Smith normal form algorithms,” in “Algebra, geometry, and software systems” (2003), 177-206.
[DI1989]Dan Gusfield and Robert W. Irving. The stable marriage problem: structure and algorithms. Vol. 54. Cambridge: MIT press, 1989.
[DI1995]F. Diamond and J. Im, Modular forms and modular curves. In: V. Kumar Murty (ed.), Seminar on Fermat’s Last Theorem (Toronto, 1993-1994), 39-133. CMS Conference Proceedings 17. American Mathematical Society, 1995.
[Dil1940]Lattice with Unique Irreducible Decompositions R. P. Dilworth, 1940 (Annals of Mathematics 41, 771-777) With comments by B. Monjardet http://cams.ehess.fr/docannexe.php?id=1145
[Di2000]L. Dissett, Combinatorial and computational aspects of finite geometries, 2000, https://tspace.library.utoronto.ca/bitstream/1807/14575/1/NQ49844.pdf
[DJM1998]R. Dipper, G. James and A. Mathas Cyclotomic q-Schur algebras, Math. Z, 229 (1998), 385-416. MathSciNet MR1658581
[DLHK2007]J. A. De Loera, D. C. Haws, M. Köppe, Ehrhart polynomials of matroid polytopes and polymatroids. Discrete & Computational Geometry, Volume 42, Issue 4. Arxiv 0710.4346, doi:10.1007/s00454-008-9120-8
[DLMF-Bessel]F. W. J. Olver and L. C. Maximon: 10. Bessel Functions, in NIST Digital Library of Mathematical Functions. https://dlmf.nist.gov/10
[DLMF-Error]N. M. Temme: 7. Error Functions, Dawson’s and Fresnel Integrals, in NIST Digital Library of Mathematical Functions. https://dlmf.nist.gov/7
[DLMF-Struve]R. B. Paris: 11. Struve and Related Functions, in NIST Digital Library of Mathematical Functions. https://dlmf.nist.gov/11
[DLRS2010]De Loera, Rambau and Santos, “Triangulations: Structures for Algorithms and Applications”, Algorithms and Computation in Mathematics, Volume 25, Springer, 2011.
[DN1990]Claude Danthony and Arnaldo Nogueira “Measured foliations on nonorientable surfaces”, Annales scientifiques de l’Ecole Normale Superieure, Ser. 4, 23, no. 3 (1990) p 469-494
[Do2009]P. Dobcsanyi et al. DesignTheory.org. http://designtheory.org/database/
[DPS2017]Kevin Dilks, Oliver Pechenik, and Jessica Striker, Resonance in orbits of plane partitions and increasing tableaux, JCTA 148 (2017), 244-274, https://doi.org/10.1016/j.jcta.2016.12.007
[DPV2001]J. Daemen, M. Peeters, and G. Van Assche, Bitslice ciphers and power analysis attacks; in FSE, (2000), pp. 134-149.
[DP2008]Jean-Guillaume Dumas and Clement Pernet. Memory efficient scheduling of Strassen-Winograd’s matrix multiplication algorithm. Arxiv 0707.2347v1, 2008.
[DPVAR2000]J. Daemen, M. Peeters, G. Van Assche, and V. Rijmen, Nessie proposal: NOEKEON; in First Open NESSIE Workshop, (2000).
[DR2002]Joan Daemen, Vincent Rijmen. The Design of Rijndael. Springer-Verlag Berlin Heidelberg, 2002.
[Dro1987]Carl Droms. Isomorphisms of graph groups. Proc. of the Amer. Math. Soc. 100 (1987). No 3. http://educ.jmu.edu/~dromscg/vita/preprints/Isomorphisms.pdf
[Du2003]I. Duursma, “Extremal weight enumerators and ultraspherical polynomials”, Discrete Mathematics 268 (2003), 103–127.
[Du2009]Du Ye. On the Complexity of Deciding Degeneracy in Games. Arxiv 0905.3012v1 (2009)
[Du2018]O. Dunkelman, Efficient Construction of the Boomerang Connection Table (preprint); in Cryptology ePrint Archive, (2018), 631.
[DW1995]Andreas W.M. Dress and Walter Wenzel, A Simple Proof of an Identity Concerning Pfaffians of Skew Symmetric Matrices, Advances in Mathematics, volume 112, Issue 1, April 1995, pp. 120-134. http://www.sciencedirect.com/science/article/pii/S0001870885710298
[DW2007]I. Dynnikov and B. Wiest, On the complexity of braids, J. Europ. Math. Soc. 9 (2007)

E

[Early2017]Nick Early. Canonical bases for permutohedral plates. Preprint (2017). Arxiv 1712.08520v3.
[Eb1989]W. Eberly, “Computations for algebras and group representations”. Ph.D. Thesis, University of Toronto, 1989. http://www.cpsc.ucalgary.ca/~eberly/Research/Papers/phdthesis.pdf
[Ed1974]A. R. Edmonds, ‘Angular Momentum in Quantum Mechanics’, Princeton University Press (1974)
[EDI2014]EDITH COHEN,DANIEL DELLING,THOMAS PAJOR and RENATO F. WERNECK Computing Classic Closeness Centrality, at Scale In Proceedings of the second ACM conference on Online social networks (COSN ‘14) doi:10.1145/2660460.2660465
[Ega1981]Yoshimi Egawa, Characterization of H(n, q) by the parameters, Journal of Combinatorial Theory, Series A, Volume 31, Issue 2, 1981, Pages 108-125, ISSN 0097-3165,:doi:\(10.1016/0097-3165(81)90007-8\). (http://www.sciencedirect.com/science/article/pii/0097316581900078)
[Eh2013]Ehrhardt, Wolfgang. “The AMath and DAMath Special Functions: Reference Manual and Implementation Notes, Version 1.3”. 2013. http://www.wolfgang-ehrhardt.de/specialfunctions.pdf.
[EM2001]Pavel Etingof and Xiaoguang Ma. Lecture notes on Cherednik algebras. http://www-math.mit.edu/~etingof/73509.pdf Arxiv 1001.0432.
[EMMN1998]P. Eaded, J. Marks, P.Mutzel, S. North. Fifth Annual Graph Drawing Contest; http://www.merl.com/papers/docs/TR98-16.pdf
[EP2013]David Einstein, James Propp. Combinatorial, piecewise-linear, and birational homomesy for products of two chains. Arxiv 1310.5294v1.
[EP2013b]David Einstein, James Propp. Piecewise-linear and birational toggling. Extended abstract for FPSAC 2014. http://faculty.uml.edu/jpropp/fpsac14.pdf
[ERH2015]Jorge Espanoza and Steen Ryom-Hansen. Cell structures for the Yokonuma-Hecke algebra and the algebra of braids and ties. (2015) Arxiv 1506.00715.
[ESSS2012]D. Engels, M.-J. O. Saarinen, P. Schweitzer, and E. M. Smith, The Hummingbird-2 lightweight authenticated encryption algorithm; in RFIDSec, (2011), pp. 19-31.
[ETS2006a]ETSI/Sage, Specification of the 3GPP Confidentiality and Integrity Algorithms UEA2 & UIA2; in Document 5: Design and Evaluation Report, (2006).
[ETS2011]ETSI/Sage, Specification of the 3GPP Confidentiality and Integrity Algorithms 128-EEA3 & 128-EIA3; in Document 4: Design and Evaluation Report, (2011).
[Ewa1996]Ewald, “Combinatorial Convexity and Algebraic Geometry”, vol. 168 of Graduate Texts in Mathematics, Springer, 1996
[EZ1950]S. Eilenberg and J. Zilber, “Semi-Simplicial Complexes and Singular Homology”, Ann. Math. (2) 51 (1950), 499-513.
[EPW14]Ben Elias, Nicholas Proudfoot, and Max Wakefield. The Kazhdan-Lusztig polynomial of a matroid. 2014. Arxiv 1412.7408.

F

[Fayers2010]Matthew Fayers. An LLT-type algorithm for computing higher-level canonical bases. J. Pure Appl. Algebra 214 (2010), no. 12, 2186-2198. Arxiv 0908.1749v3.
[Fedorov2015]Roman Fedorov, Variations of Hodge structures for hypergeometric differential operators and parabolic Higgs bundles, Arxiv 1505.01704
[Fe1997]Stefan Felsner, “On the Number of Arrangements of Pseudolines”, Proceedings SoCG 96, 30-37. Discrete & Computational Geometry 18 (1997), 257-267. http://page.math.tu-berlin.de/~felsner/Paper/numarr.pdf
[FT00]Stefan Felsner, William T. Trotter, Dimension, Graph and Hypergraph Coloring, Order, 2000, Volume 17, Issue 2, pp 167-177, http://link.springer.com/article/10.1023%2FA%3A1006429830221
[Fe2012]Hans L. Fetter, “A Polyhedron Full of Surprises”, Mathematics Magazine 85 (2012), no. 5, 334-342.
[Fed2015]Federal Agency on Technical Regulation and Metrology (GOST), GOST R 34.12-2015, (2015)
[Feu2009]T. Feulner. The Automorphism Groups of Linear Codes and Canonical Representatives of Their Semilinear Isometry Classes. Advances in Mathematics of Communications 3 (4), pp. 363-383, Nov 2009
[Feu2013]Feulner, Thomas, “Eine kanonische Form zur Darstellung aequivalenter Codes – Computergestuetzte Berechnung und ihre Anwendung in der Codierungstheorie, Kryptographie und Geometrie”, Dissertation, University of Bayreuth, 2013.
[FH2015]J. A. de Faria, B. Hutz. Combinatorics of Cycle Lengths on Wehler K3 Surfaces over finite fields. New Zealand Journal of Mathematics 45 (2015), 19–31.
[FM2014]Cameron Franc and Marc Masdeu, “Computing fundamental domains for the Bruhat-Tits tree for GL_2(Qp), p-adic automorphic forms, and the canonical embedding of Shimura curves”. LMS Journal of Computation and Mathematics (2014), volume 17, issue 01, pp. 1-23.
[FMV2014]Xander Faber, Michelle Manes, and Bianca Viray. Computing Conjugating Sets and Automorphism Groups of Rational Functions. Journal of Algebra, 423 (2014), 1161-1190.
[Fom1994]Sergey V. Fomin, “Duality of graded graphs”. Journal of Algebraic Combinatorics Volume 3, Number 4 (1994), pp. 357-404.
[Fom1995]Sergey V. Fomin, “Schensted algorithms for dual graded graphs”. Journal of Algebraic Combinatorics Volume 4, Number 1 (1995), pp. 5-45.
[FoiMal14]Loic Foissy, Claudia Malvenuto, The Hopf algebra of finite topologies and T-partitions, Journal of Algebra, Volume 438, 15 September 2015, pp. 130–169, doi:10.1016/j.jalgebra.2015.04.024, Arxiv 1407.0476v2.
[FOS2010]G. Fourier, M. Okado, A. Schilling. Perfectness of Kirillov-Reshetikhin crystals for nonexceptional types. Contemp. Math. 506 (2010) 127-143 ( Arxiv 0811.1604 )
[FP1996]Komei Fukuda, Alain Prodon: Double Description Method Revisited, Combinatorics and Computer Science, volume 1120 of Lecture Notes in Computer Science, page 91-111. Springer (1996)
[FR1985]Friedl, Katalin, and Lajos Rónyai. “Polynomial time solutions of some problems of computational algebra”. Proceedings of the seventeenth annual ACM symposium on Theory of computing. ACM, 1985.
[FRT1990]Faddeev, Reshetikhin and Takhtajan. Quantization of Lie Groups and Lie Algebras. Leningrad Math. J. vol. 1 (1990), no. 1.
[FS2009]Philippe Flajolet and Robert Sedgewick, Analytic combinatorics. Cambridge University Press, Cambridge, 2009. See also the Errata list.
[FST2012]A. Felikson, M. Shapiro, and P. Tumarkin, Cluster Algebras of Finite Mutation Type Via Unfoldings, Int Math Res Notices (2012) 2012 (8): 1768-1804.
[Fu1993]Wiliam Fulton, Introduction to Toric Varieties, Princeton University Press, 1993.
[Ful1997]William Fulton, Young Tableaux. Cambridge University Press, 1997.
[FY2004]Eva Maria Feichtner and Sergey Yuzvinsky. Chow rings of toric varieties defined by atomic lattices. Inventiones Mathematicae. 155 (2004), no. 3, pp. 515-536.
[FZ2007]S. Fomin and A. Zelevinsky, Cluster algebras IV. Coefficients, Compos. Math. 143 (2007), no. 1, 112-164.

G

[Ga02]Shuhong Gao, A new algorithm for decoding Reed-Solomon Codes, January 31, 2002
[Gallai]T. Gallai, Elementare Relationen bezueglich der Glieder und trennenden Punkte von Graphen, Magyar Tud. Akad. Mat. Kutato Int. Kozl. 9 (1964) 235-236
[Gambit]Richard D. McKelvey, Andrew M. McLennan, and Theodore L. Turocy, Gambit: Software Tools for Game Theory, Version 13.1.2.. http://www.gambit-project.org (2014).
[Gans1981]Emden R. Gansner, The Hillman-Grassl Correspondence and the Enumeration of Reverse Plane Partitions, Journal of Combinatorial Theory, Series A 30 (1981), pp. 71–89. doi:10.1016/0097-3165(81)90041-8
[Gar2015]V. Garg Introduction to Lattice Theory with Computer Science Applications (2015), Wiley.
[GDR1999]R. González-Díaz and P. Réal, A combinatorial method for computing Steenrod squares in J. Pure Appl. Algebra 139 (1999), 89-108.
[GDR2003]R. González-Díaz and P. Réal, Computation of cohomology operations on finite simplicial complexes in Homology, Homotopy and Applications 5 (2003), 83-93.
[Ge2005]Loukas Georgiadis, Linear-Time Algorithms for Dominators and Related Problems, PhD thesis, Princetown University, TR-737-05, (2005). ftp://ftp.cs.princeton.edu/reports/2005/737.pdf
[GG2012]Jim Geelen and Bert Gerards, Characterizing graphic matroids by a system of linear equations, submitted, 2012. Preprint: http://www.gerardsbase.nl/papers/geelen_gerards=testing-graphicness%5B2013%5D.pdf
[GGD2011]E. Girondo, G. Gonzalez-Diez, Introduction to Compact Riemann surfaces and Dessins d’enfant, (2011) London Mathematical Society, Student Text 79.
[GGNS2013]B. Gerard, V. Grosso, M. Naya-Plasencia, and F.-X. Standaert, Block ciphers that are easier to mask: How far can we go?; in CHES, (2013), pp. 383-399.
[GGOR2003]V. Ginzberg, N. Guay, E. Opdam, R. Rouquier. On the category `mathcal{O}` for rational Cherednik algebras. Invent. Math. 154 (2003). Arxiv math/0212036.
[GHJ2016]Ewgenij Gawrilow, Simon Hampe, and Michael Joswig, The polymake XML file format, Mathematical software – ICMS 2016. 5th international congress, Berlin, Germany, July 11–14, 2016. Proceedings, Berlin: Springer, 2016, pp. 403–410, https://doi.org/10.1007/978-3-319-42432-3_50, ISBN 978-3-319-42431-6/pbk.
[GHJV1994]E. Gamma, R. Helm, R. Johnson, J. Vlissides, Design Patterns: Elements of Reusable Object-Oriented Software. Addison-Wesley (1994). ISBN 0-201-63361-2.
[GJ1997]Ewgenij Gawrilow and Michael Joswig, polymake: a framework for analyzing convex polytopes, Polytopes—combinatorics and computation (Oberwolfach, 1997), DMV Sem., vol. 29, Birkhäuser, Basel, 2000, pp. 43–73.
[GJ2006]Ewgenij Gawrilow and Michael Joswig, Flexible object hierarchies in polymake (extended abstract), Mathematical software—ICMS 2006, Lecture Notes in Comput. Sci., vol. 4151, Springer, Berlin, 2006, pp. 219–221, https://doi.org/10.1007/11832225_20
[GJK+2014]Dimitar Grantcharov, Ji Hye Jung, Seok-Jin Kang, Masaki Kashiwara, Myungho Kim. Crystal bases for the quantum queer superalgebra and semistandard decomposition tableaux.; Trans. Amer. Math. Soc., 366(1): 457-489, 2014. Arxiv 1103.1456v2.
[GJRW2010]Ewgenij Gawrilow, Michael Joswig, Thilo Rörig, and Nikolaus Witte, Drawing polytopal graphs with polymake, Comput. Vis. Sci. 13 (2010), no. 2, 99–110, https://doi.org/10.1007/s00791-009-0127-3
[GK2013]Roland Grinis and Alexander Kasprzyk, Normal forms of convex lattice polytopes, Arxiv 1301.6641
[GKZ1994]Gelfand, I. M.; Kapranov, M. M.; and Zelevinsky, A. V. “Discriminants, Resultants and Multidimensional Determinants” Birkhauser 1994
[GL1996]G. Golub and C. van Loan. Matrix Computations. 3rd edition, Johns Hopkins Univ. Press, 1996.
[GrLe1996]J. Graham and G.I. Lehrer Cellular algebras. Invent. Math. 123 (1996), 1–34. MathSciNet MR1376244
[GLSVJGK2014]V. Grosso, G. Leurent, F.-X. Standaert, K. Varici, F. D. A. Journault, L. Gaspar, and S. Kerckhof, SCREAM & iSCREAM Side-Channel Resistant Authenticated Encryption with Masking; in CAESAR Competition, (2014).
[GM1987]Peter B. Gibbons and Rudolf Mathon. Construction methods for Bhaskar Rao and related designs. J. Austral. Math. Soc. Ser. A 42 (1987), no. 1, 5–30. http://journals.cambridge.org/article_S1446788700033929
[GM2002]Daniel Goldstein and Andrew Mayer. On the equidistribution of Hecke points. Forum Mathematicum, 15:2, pp. 165–189, De Gruyter, 2003.
[GMN2008]Jordi Guardia, Jesus Montes, Enric Nart. Newton polygons of higher order in algebraic number theory (2008). Arxiv 0807.2620
[GNL2011]Z. Gong, S. Nikova, and Y. W. Law, KLEIN: A new family of lightweight block ciphers; in RFIDSec, (2011), p. 1-18.
[Go1967]Solomon Golomb, Shift register sequences, Aegean Park Press, Laguna Hills, Ca, 1967
[God1968]R. Godement: Algebra, Hermann (Paris) / Houghton Mifflin (Boston) (1968)
[Gor1980]Daniel Gorenstein, Finite Groups (New York: Chelsea Publishing, 1980)
[Gor2009]Alexey G. Gorinov, “Combinatorics of double cosets and fundamental domains for the subgroups of the modular group”, preprint Arxiv 0901.1340
[GP2012]Eddy Godelle and Luis Paris. Basic questions on Artin-Tits groups. A. Bjorner et al. (eds) Configuration spaces, CRM series. (2012) pp. 299–311. Edizioni della Normale, Pisa. doi:10.1007/978-88-7642-431-1_13
[GPV2008]Craig Gentry, Chris Peikert, Vinod Vaikuntanathan. How to Use a Short Basis: Trapdoors for Hard Lattices and New Cryptographic Constructions. STOC 2008. http://www.cc.gatech.edu/~cpeikert/pubs/trap_lattice.pdf
[GR2001]Chris Godsil and Gordon Royle, Algebraic Graph Theory. Graduate Texts in Mathematics, Springer, 2001.
[Gr2007]J. Green, Polynomial representations of \(GL_n\), Springer Verlag, 2007.
[GriRei18]Darij Grinberg, Victor Reiner, Hopf Algebras in Combinatorics, Arxiv 1409.8356v5.
[GR2013]Darij Grinberg, Tom Roby. Iterative properties of birational rowmotion. http://www.cip.ifi.lmu.de/~grinberg/algebra/skeletal.pdf
[GroLar1]R. Grossman and R. G. Larson, Hopf-algebraic structure of families of trees, J. Algebra 126 (1) (1989), 184-210. Preprint: Arxiv 0711.3877v1
[Grinb2016a]Darij Grinberg, Double posets and the antipode of QSym, Arxiv 1509.08355v3.
[GrS1967]Grunbaum and Sreedharan, “An enumeration of simplicial 4-polytopes with 8 vertices”, J. Comb. Th. 2, 437-465 (1967)
[GS1999]Venkatesan Guruswami and Madhu Sudan, Improved Decoding of Reed-Solomon Codes and Algebraic-Geometric Codes, 1999
[GT1996]P. Gianni and B. Trager. “Square-free algorithms in positive characteristic”. Applicable Algebra in Engineering, Communication and Computing, 7(1), 1-14 (1996)
[GT2014]M.S. Gowda and J. Tao. On the bilinearity rank of a proper cone and Lyapunov-like transformations. Mathematical Programming, 147 (2014) 155-170.
[Gu]GUAVA manual, http://www.gap-system.org/Packages/guava.html
[Gut2001]Carsten Gutwenger and Petra Mutzel. A Linear Time Implementation of SPQR-Trees, International Symposium on Graph Drawing, (2001) 77-90
[GW1999]Frederick M. Goodman and Hans Wenzl. Crystal bases of quantum affine algebras and affine Kazhdan-Lusztig polyonmials. Int. Math. Res. Notices 5 (1999), 251-275. Arxiv math/9807014v1.
[GW2014]G. Gratzer and F. Wehrung, Lattice Theory: Special Topics and Applications Vol. 1, Springer, 2014.
[GZ1983]Greene; Zaslavsky, “On the Interpretation of Whitney Numbers Through Arrangements of Hyperplanes, Zonotopes, Non-Radon Partitions, and Orientations of Graphs”. Transactions of the American Mathematical Society, Vol. 280, No. 1. (Nov., 1983), pp. 97-126.

H

[Ha2005]Gerhard Haring. [Online] Available: http://osdir.com/ml/python.db.pysqlite.user/2005-11/msg00047.html
[Hac2016]M. Hachimori. http://infoshako.sk.tsukuba.ac.jp/~hachi/math/library/dunce_hat_eng.html
[Haf2004]Paul R. Hafner. On the Graphs of Hoffman-Singleton and Higman-Sims. The Electronic Journal of Combinatorics 11 (2004), #R77. http://www.combinatorics.org/Volume_11/PDF/v11i1r77.pdf
[Hai1989]M.D. Haiman, On mixed insertion, symmetry, and shifted Young tableaux. Journal of Combinatorial Theory, Series A Volume 50, Number 2 (1989), pp. 196-225.
[Har1994]Frank Harary. Graph Theory. Reading, MA: Addison-Wesley, 1994.
[HarPri]F. Harary and G. Prins. The block-cutpoint-tree of a graph. Publ. Math. Debrecen 13 1966 103-107.
[Hat2002]Allen Hatcher, “Algebraic Topology”, Cambridge University Press (2002).
[He2002]H. Heys A Tutorial on Linear and Differential Cryptanalysis ; 2002’ available at http://www.engr.mun.ca/~howard/PAPERS/ldc_tutorial.pdf
[Hes2002]Florian Hess, “Computing Riemann-Roch spaces in algebraic function fields and related topics,” J. Symbolic Comput. 33 (2002), no. 4, 425–445.
[Hes2002b]Florian Hess, “An algorithm for computing Weierstrass points,” International Algorithmic Number Theory Symposium (pp. 357-371). Springer Berlin Heidelberg, 2002.
[Hig2008]N. J. Higham, “Functions of matrices: theory and computation”, Society for Industrial and Applied Mathematics (2008).
[HJ2004]Tom Hoeholdt and Joern Justesen, A Course In Error-Correcting Codes, EMS, 2004
[HKOTY1999]G. Hatayama, A. Kuniba, M. Okado, T. Tagaki, and Y. Yamada, Remarks on fermionic formula. Contemp. Math., 248 (1999).
[HKP2010]T. J. Haines, R. E. Kottwitz, A. Prasad, Iwahori-Hecke Algebras, J. Ramanujan Math. Soc., 25 (2010), 113–145. Arxiv 0309168v3 MathSciNet MR2642451
[HL2014]Thomas Hamilton and David Loeffler, “Congruence testing for odd modular subgroups”, LMS J. Comput. Math. 17 (2014), no. 1, 206-208, doi:10.1112/S1461157013000338.
[Hli2006]Petr Hlineny, “Equivalence-free exhaustive generation of matroid representations”, Discrete Applied Mathematics 154 (2006), pp. 1210-1222.
[HLY2002]Yi Hu, Chien-Hao Liu, and Shing-Tung Yau. Toric morphisms and fibrations of toric Calabi-Yau hypersurfaces. Adv. Theor. Math. Phys., 6(3):457-506, 2002. Arxiv math/0010082v2 [math.AG].
[Hoc]Winfried Hochstaettler, “About the Tic-Tac-Toe Matroid”, preprint.
[Hopcroft1973]J. E. Hopcroft and R. E. Tarjan. Dividing a Graph into Triconnected Components, SIAM J. Comput., 2(3), 135–158
[Hopkins2017]Sam Hopkins, RSK via local transformations, http://web.mit.edu/~shopkins/docs/rsk.pdf
[HilGra1976]A. P. Hillman, R. M. Grassl, Reverse plane partitions and tableau hook numbers, Journal of Combinatorial Theory, Series A 21 (1976), pp. 216–221. doi:10.1016/0097-3165(76)90065-0
[HN2006]Florent Hivert and Janvier Nzeutchap. Dual Graded Graphs in Combinatorial Hopf Algebras. https://www.lri.fr/~hivert/PAPER/commCombHopfAlg.pdf
[HP2003]W. C. Huffman, V. Pless, Fundamentals of Error-Correcting Codes, Cambridge Univ. Press, 2003.
[HP2016]S. Hopkins, D. Perkinson. “Bigraphical Arrangements”. Transactions of the American Mathematical Society 368 (2016), 709-725. Arxiv 1212.4398
[HPS2008]J. Hoffstein, J. Pipher, and J.H. Silverman. An Introduction to Mathematical Cryptography. Springer, 2008.
[HPS2017]Graham Hawkes, Kirill Paramonov, and Anne Schilling. Crystal analysis of type \(C\) Stanley symmetric functions. Electronic J. Comb. 24(3) (2017) #P3.51. Arxiv 1704.00889.
[HOLM2016]Tristan Holmes and J. B. Nation, Inflation of finite lattices along all-or-nothing sets. http://www.math.hawaii.edu/~jb/inflation.pdf
[HR2016]Clemens Heuberger and Roswitha Rissner, “Computing \(J\)-Ideals of a Matrix Over a Principal Ideal Domain”, Arxiv 1611.10308, 2016.
[HRS1993]C. D. Hodgson, I. Rivin and W. D. Smith. A characterization of convex hyperbolic polyhedra and of convex polyhedra inscribed in the sphere. Bulletin of the American Mathematical Society 27.2 (1992): 246-251.
[HRS2016]J. Haglund, B. Rhoades, M. Shimozono. Ordered set partitions, generalized coinvariant algebras, and the Delta Conjecture. Preprint, Arxiv 1609.07575.
[HRT2000]R.B. Howlett, L.J. Rylands, and D.E. Taylor. Matrix generators for exceptional groups of Lie type. J. Symbolic Computation. 11 (2000). http://www.maths.usyd.edu.au/u/bobh/hrt.pdf
[HRW2015]J. Haglund, J. B. Remmel, A. T. Wilson. The Delta Conjecture. Preprint, Arxiv 1509.07058.
[HS1968]Donald G. Higman and Charles C. Sims. A simple group of order 44,352,000. Mathematische Zeitschrift 105(2): 110-113, 1968. doi:10.1007/BF01110435.
[HS2018]B. Hutz, M. Stoll. “Smallest representatives of \(SL(2,\ZZ)\)-orbits of binary forms and endomorphisms of P1”, Arxiv 1805.08579, 2018.
[Hsu1996]Tim Hsu, “Identifying congruence subgroups of the modular group”, Proc. AMS 124, no. 5, 1351-1359 (1996)
[Hsu1997]Tim Hsu, “Permutation techniques for coset representations of modular subgroups”, in L. Schneps (ed.), Geometric Galois Actions II: Dessins d’Enfants, Mapping Class Groups and Moduli, volume 243 of LMS Lect. Notes, 67-77, Cambridge Univ. Press (1997)
[Hutz2007]B. Hutz. Arithmetic Dynamics on Varieties of dimension greater than one. PhD Thesis, Brown University 2007
[Hutz2009]B. Hutz. Good reduction of periodic points, Illinois Journal of Mathematics 53 (Winter 2009), no. 4, 1109-1126.
[Hutz2015]B. Hutz. Determination of all rational preperiodic points for morphisms of PN. Mathematics of Computation, 84:291 (2015), 289-308.
[Huy2005]D. Huybrechts : Complex Geometry, Springer (Berlin) (2005).

I

[IJ1960]Igusa, Jun-ichi. Arithmetic variety of moduli for genus two. Ann. of Math. (2) 72 1960 612–649.
[IK2010]Kenji Iohara and Yoshiyuki Koga. Representation Theory of the Virasoro Algebra. Springer, (2010).
[IK2003]Yury Ionin and Hadi Kharaghani. New families of strongly regular graphs. Journal of Combinatorial Designs, 11(3):208–217, 2003. doi:10.1002/jcd.10038
[ILS2012]Giuseppe F. Italiano, Luigi Laura, and Federico Santaroni. Finding strong bridges and strong articulation points in linear time. Theoretical Computer Science, 447, 74–84 (2012). doi:10.1016/j.tcs.2011.11.011
[IR1990]K. Ireland and M. Rosen, A Classical Introduction to Modern Number Theory, Springer-Verlag, GTM volume 84, 1990.
[ISSK2009]M. Izadi, B. Sadeghiyan, S. S. Sadeghian, H. A. Khanooki, MIBS: A new lightweight block cipher; in CANS, (2009), pp. 334-348.
[Iwa1964]N. Iwahori, On the structure of a Hecke ring of a Chevalley group over a finite field, J. Fac. Sci. Univ. Tokyo Sect. I, 10 (1964), 215–236 (1964). MathSciNet MR0165016
[Iwa1972]K. Iwasawa, Lectures on p-adic L-functions, Princeton University Press, 1972.

J

[Ja1971]N. Jacobson. Exceptional Lie Algebras. Marcel Dekker, Inc. New York. 1971. IBSN No. 0-8247-1326-5.
[JK2002]Zvonimir Jankoa and Hadi Kharaghani. A Block Negacyclic Bush-Type Hadamard Matrix and Two Strongly Regular Graphs. J. Combin. Theory Ser. A 98 (2002), no. 1, 118–126. doi:10.1006/jcta.2001.3231
[JKT2001]Zvonimir Janko, Hadi Kharaghani, and Vladimir D. Tonchev. The existence of a Bush-type Hadamard matrix of order 324 and two new infinite classes of symmetric designs. Des. Codes Cryptogr. 24(2):225–232, 2001. doi:10.1023/A:1011212922844
[JL2009]Nicolas Jacon and Cedric Lecouvey. Kashiwara and Zelevinsky involutions in affine type A. Pac. J. Math. 243(2):287-311 (2009).
[JL2016]M. Jones and L. Lapointe. Pieri rules for Schur functions in superspace. Preprint, Arxiv 1608.08577
[JMP2009]Michael Joswig, Benjamin Müller, and Andreas Paffenholz, polymake and lattice polytopes, 21st International Conference on Formal Power Series and Algebraic Combinatorics (FPSAC 2009), Discrete Math. Theor. Comput. Sci. Proc., AK, Assoc. Discrete Math. Theor. Comput. Sci., Nancy, 2009, pp. 491–502
[Joh1990]D.L. Johnson. Presentations of Groups. Cambridge University Press. (1990).
[Jon1987]V. Jones, Hecke algebra representations of braid groups and link polynomials. Ann. of Math. (2) 126 (1987), no. 2, 335–388. doi:10.2307/1971403 MathSciNet MR0908150
[Jon2005]V. Jones, The Jones Polynomial, 2005. https://math.berkeley.edu/~vfr/jones.pdf
[JRJ94]Jourdan, Guy-Vincent; Rampon, Jean-Xavier; Jard, Claude (1994), “Computing on-line the lattice of maximal antichains of posets”, Order 11 (3) p. 197-210, doi:10.1007/BF02115811
[Joy2004]D. Joyner, Toric codes over finite fields, Applicable Algebra in Engineering, Communication and Computing, 15, (2004), p. 63-79.
[Joy2006]D. Joyner, On quadratic residue codes and hyperelliptic curves, (preprint 2006)
[JPdA15]N. Jacon and L. Poulain d’Andecy. An isomorphism theorem for Yokonuma-Hecke algebras and applications to link invariants. (2015) Arxiv 1501.06389v3.

K

[Ka1990]Victor G. Kac. Infinite-dimensional Lie Algebras. Third edition. Cambridge University Press, Cambridge, 1990.
[Kal1992]B. Kaliski, The MD2 message-digest algorithm; in RFS 1319, (1992).
[Ka1993]Masaki Kashiwara, The crystal base and Littelmann’s refined Demazure character formula, Duke Math. J. 71 (1993), no. 3, 839–858.
[Kai1980]Thomas Kailath. “Linear Systems”, Prentice-Hall, 1980.
[Kal1980]T. Kaliath, “Linear Systems”, Prentice-Hall, 1980, 383–386.
[Kam2007]Joel Kamnitzer, The crystal structure on the set of Mirković-Vilonen polytopes, Adv. Math. 215 (2007), 66-93.
[Kam2010]Joel Kamnitzer, Mirković-Vilonen cycles and polytopes, Ann. Math. (2) 171 (2010), 731-777.
[Kan1958]D. M. Kan, A combinatorial definition of homotopy groups, Ann. Math. (2) 67 (1958), 282-312.
[Kat1991]Nicholas M. Katz, Exponential sums and differential equations, Princeton University Press, Princeton NJ, 1991.
[Kaw2009]Kawahira, Tomoki. An algorithm to draw external rays of the Mandelbrot set, Nagoya University, 23 Apr. 2009. math.titech.ac.jp/~kawahira/programs/mandel-exray.pdf
[Kir2016]M. Kirschmer, Definite quadratic and hermitian forms with small class number, Habilitationsschrift, RWTH Aachen University, 2016. http://www.math.rwth-aachen.de/~Markus.Kirschmer/papers/herm.pdf
[KB1983]W. Kühnel and T. F. Banchoff, “The 9-vertex complex projective plane”, Math. Intelligencer 5 (1983), no. 3, 11-22.
[Ke1991]A. Kerber. Algebraic combinatorics via finite group actions, 2.2 p. 70. BI-Wissenschaftsverlag, Mannheim, 1991.
[Ke2008]B. Keller, Cluster algebras, quiver representations and triangulated categories, Arxiv 0807.1960.
[KK1995]Victor Klee and Peter Kleinschmidt, Convex polytopes and related complexes., in R. L. Graham, M. Grötschel, L Lovász, Handbook of combinatorics, Vol. 1, Chapter 18, 1995
[KKMMNN1992]S-J. Kang, M. Kashiwara, K. C. Misra, T. Miwa, T. Nakashima, and A. Nakayashiki. Affine crystals and vertex models. Int. J. Mod. Phys. A, 7 (suppl. 1A), (1992) pp. 449-484.
[KKPSSSYYLLCHH2004]D. Kwon, J. Kim, S. Park, S. H. Sung, Y. Sohn, J. H. Song, Y. Yeom, E-J. Yoon, S. Lee, J. Lee, S. Chee, D. Han, and J. Hong, New block cipher: ARIA; in ICISC, (2004), pp. 432-445.
[KL1990]P. Kleidman and M. Liebeck. The subgroup structure of the finite classical groups. Cambridge University Press, 1990.
[KL2008]Chris Kurth and Ling Long, “Computations with finite index subgroups of \({\rm PSL}_2(\ZZ)\) using Farey symbols”, Advances in algebra and combinatorics, 225–242, World Sci. Publ., Hackensack, NJ, 2008. Preprint version: Arxiv 0710.1835
[Kle1995]A. Kleshchev. Branching rules for modular representations of symmetric groups. I. J. Algebra 178 (1995), 493–511.
[Kle1996]A. Kleshchev, Branching rules for modular representations of symmetric groups III: Some corollaries and a problem of Mullineux, J. London Math. Soc. 54 (1996) 25–38. MathSciNet MR1395065
[Kle2009]A. Kleshchev. Representation theory of symmetric groups and related Hecke algebras. Bull. Amer. Math. Soc. 47 (2010), 419–481. Arxiv 0909.4844.
[KLLRSY2014]E. B. Kavun, M. M. Lauridsen, G. Leander, C. Rechberger, P. Schwabe, and T. Yalcin, Prost v1; CAESAR Competition, (2014).
[KLPR2010]L. R. Knudsen, G. Leander, A. Poschmann, and M. J. B. Robshaw, PRINTcipher: A block cipher for IC-printing; in CHES, (2010), pp. 16-32.
[KLRS2016]S.-J. Kang, K.-H. Lee, H. Ryu, and B. Salisbury. A combinatorial description of the affine Gindikin-Karpelevich formula of type \(A_n^{(1)}\). Lie Algebras, Lie Superalgebras, Vertex Algebras and Related Topics, Proc. Sympos. Pure Math., vol. 92, Amer. Math. Soc., Providence, RI, 2016, pp. 145–165.
[KLS2013]Allen Knutson, Thomas Lam, and David Speyer. Positroid Varieties: Juggling and Geometry Compositio Mathematica, 149 (2013), no. 10. Arxiv 1111.3660.
[KMAUTOM2000]Masayuki Kanda, Shiho Moriai, Kazumaro Aoki, Hiroki Ueda, Youichi Takashima, Kazuo Ohta, and Tsutomu Matsumoto, E2 - a new 128-bit block cipher; in IEICE Transactions on Fundamentals of Electronics, Communications and Computer Sciences, E83-A(1):48–59, 12 2000.
[KMM2004]Tomasz Kaczynski, Konstantin Mischaikow, and Marian Mrozek, “Computational Homology”, Springer-Verlag (2004).
[KMN2012]On the trace of the antipode and higher indicators. Yevgenia Kashina and Susan Montgomery and Richard Ng. Israel J. Math., v.188, 2012.
[KN1963]S. Kobayashi & K. Nomizu : Foundations of Differential Geometry, vol. 1, Interscience Publishers (New York) (1963).
[KNS2011]Atsuo Kuniba and Tomoki Nakanishi and Junji Suzuki, \(T\)-systems and \(Y\)-systems in integrable systems. J. Phys. A, 44 (2011), no. 10.
[KnotAtlas]The Knot atlas. http://katlas.org/wiki/Main_Page
[Knu1995]Donald E. Knuth, Overlapping Pfaffians, Arxiv math/9503234v1.
[Knu2005]Lars R. Knudsen, SMASH - A Cryptographic Hash Function; in FSE‘05, (2005), pp. 228-242.
[Kob1993]Neal Koblitz, Introduction to Elliptic Curves and Modular Forms. Springer GTM 97, 1993.
[Koe1999]Wolfram Koepf: Effcient Computation of Chebyshev Polynomials in Computer Algebra Systems: A Practical Guide. John Wiley, Chichester (1999): 79-99.
[Koh2000]David Kohel, Hecke Module Structure of Quaternions, in Class Field Theory — Its Centenary and Prospect (Tokyo, 1998), Advanced Studies in Pure Mathematics, 30, 177-196, 2000.
[KohECHIDNA]Kohel, David. ECHIDNA: Databases for Elliptic Curves and Higher Dimensional Analogues. Available at http://echidna.maths.usyd.edu.au/~kohel/dbs/
[Koh2007]A. Kohnert, Constructing two-weight codes with prescribed groups of automorphisms, Discrete applied mathematics 155, no. 11 (2007): 1451-1457. http://linearcodes.uni-bayreuth.de/twoweight/
[Kos1985]J.-L. Koszul, Crochet de Schouten-Nijenhuis et cohomologie, in Élie Cartan et les mathématiques d’aujourd’hui, Astérisque hors série (1985), p. 257
[KP2002]Volker Kaibel and Marc E. Pfetsch, “Computing the Face Lattice of a Polytope from its Vertex-Facet Incidences”, Computational Geometry: Theory and Applications, Volume 23, Issue 3 (November 2002), 281-290. Available at http://portal.acm.org/citation.cfm?id=763203 and free of charge at Arxiv math/0106043
[Kra1999]C. Krattenthaler, Another Involution Principle-Free Bijective Proof of Stanley’s Hook Content Formula, Journal of Combinatorial Theory, Series A, 88 (1999), 66-92, http://www.sciencedirect.com/science/article/pii/0012365X9290368P
[Kra2006]Christian Krattenthaler. Growth diagrams, and increasing and decreasing chains in fillings of Ferrers shapes. Advances in Applied Mathematics Volume 37, Number 3 (2006), pp. 404-431.
[Kr1971]D. Kraines, “On excess in the Milnor basis,” Bull. London Math. Soc. 3 (1971), 363-365.
[Kr2016]Stefan Kranich, An epsilon-delta bound for plane algebraic curves and its use for certified homotopy continuation of systems of plane algebraic curves, Arxiv 1505.03432
[KR2001]J. Kahane and A. Ryba. The hexad game, Electronic Journal of Combinatorics, 8 (2001). http://www.combinatorics.org/Volume_8/Abstracts/v8i2r11.html
[Kre2002]V. Kreps. Social Network Analysis (2002). [Online] Available: http://www.orgnet.com/sna.html
[KS1998]Maximilian Kreuzer and Harald Skarke, Classification of Reflexive Polyhedra in Three Dimensions, Arxiv hep-th/9805190
[KS2002]A. Khare and U. Sukhatme. “Cyclic Identities Involving Jacobi Elliptic Functions”, preprint 2002. Arxiv math-ph/0201004
[KS2006]Atsuo Kuniba and Reiho Sakamoto, The Bethe ansatz in a periodic box-ball system and the ultradiscrete Riemann theta function, J. Stat. Mech., P09005 (2006).
[KS2010]J.-A. Kim and D.-U. Shin. Generalized Young walls and crystal bases for quantum affine algebra of type \(A\). Proc. Amer. Math. Soc. 138 (2010), no. 11, 3877–3889.
[KSV2011]Ian Kiming, Matthias Schuett and Helena Verrill, “Lifts of projective congruence groups”, J. London Math. Soc. (2011) 83 (1): 96-120, doi:10.1112/jlms/jdq062. Arxiv version: Arxiv 0905.4798.
[KT1986]N. Kerzman and M. R. Trummer. “Numerical Conformal Mapping via the Szego kernel”. Journal of Computational and Applied Mathematics, 14(1-2): 111–123, 1986.
[KT2013]K. Tsukazaki, Explicit Isogenies of Elliptic Curves, PhD thesis, University of Warwick, 2013.
[KTT2006]A. Kuniba, T. Takagi, and A. Takenouchi, Bethe ansatz and inverse scattering transform in a periodic box-ball system, Nuclear Phys. B 747, no. 3 (2006), 354–397.
[Kuh1987]W. Kühnel, “Minimal triangulations of Kummer varieties”, Abh. Math. Sem. Univ. Hamburg 57 (1987), 7-20.
[Kuh1995]Kuhnel, “Tight Polyhedral Submanifolds and Tight Triangulations” Lecture Notes in Mathematics Volume 1612, 1995
[Kul1991]Ravi Kulkarni, “An arithmetic geometric method in the study of the subgroups of the modular group”, American Journal of Mathematics 113 (1991), no 6, 1053-1133
[Kur2008]Chris Kurth, “K Farey package for Sage”, http://wayback.archive-it.org/855/20100510123900/http://www.public.iastate.edu/~kurthc/research/index.html
[Kwon2012]Jae-Hoon Kwon. Crystal bases of \(q\)-deformed Kac Modules over the Quantum Superalgebra \(U_q(\mathfrak{gl}(m|n))\). International Mathematics Research Notices. Vol. 2014, No. 2, pp. 512-550 (2012)
[KX1998]S. König and C. Xi. On the structure of cellular algebras. Algebras and modules, II (Geiranger, 1996), 365–386, CMS Conf. Proc., 24, Amer. Math. Soc., Providence, RI, 1998. MathSciNet MR1648638
[KZ2003]M. Kontsevich, A. Zorich “Connected components of the moduli space of Abelian differentials with prescripebd singularities” Invent. math. 153, 631-678 (2003)

L

[Lam2004]Thomas Lam, Growth diagrams, domino insertion and sign-imbalance. Journal of Combinatorial Theory, Series A Volume 107, Number 1 (2004), pp. 87-115.
[Lam2005]T. Lam, Affine Stanley symmetric functions, Amer. J. Math. 128 (2006), no. 6, 1553–1586.
[Lam2008]T. Lam. Schubert polynomials for the affine Grassmannian. J. Amer. Math. Soc., 2008.
[Lan2002]S. Lang : Algebra, 3rd ed., Springer (New York) (2002); doi:10.1007/978-1-4613-0041-0
[Lan2008]E. Lanneau “Connected components of the strata of the moduli spaces of quadratic differentials”, Annales sci. de l’ENS, serie 4, fascicule 1, 41, 1-56 (2008)
[Lau2011]Alan G.B. Lauder, “Computations with classical and p-adic modular forms”, LMS J. of Comput. Math. 14 (2011), 214-231.
[LB1988]Lee, P.J., Brickell, E.F. An observation on the security of McEliece’s public-key cryptosystem. EuroCrypt 1988. LNCS, vol. 330, pp. 275–280.
[LdB1982]A. Liberato de Brito, ‘FORTRAN program for the integral of three spherical harmonics’, Comput. Phys. Commun., Volume 25, pp. 81-85 (1982)
[Lee1996]Marc van Leeuwen. The Robinson-Schensted and Sch”utzenberger algorithms, an elementary approach. Electronic Journal of Combinatorics 3, no. 2 (1996): Research Paper 15, approx. 32 pp. (electronic)
[Lee1997]J. M. Lee, Riemannian Manifolds, Springer (New York) (1997); doi:10.1007/b98852
[Lee2011]J. M. Lee, Introduction to Topological Manifolds, 2nd ed., Springer (New York) (2011); doi:10.1007/978-1-4419-7940-7
[Lee2013]J. M. Lee, Introduction to Smooth Manifolds, 2nd ed., Springer (New York) (2013); doi:10.1007/978-1-4419-9982-5
[Lev2014]Lionel Levine. Threshold state and a conjecture of Poghosyan, Poghosyan, Priezzhev and Ruelle, Communications in Mathematical Physics.
[Lew2000]Robert Edward Lewand. Cryptological Mathematics. The Mathematical Association of America, 2000.
[Li1995]Peter Littelmann, Crystal graphs and Young tableaux, J. Algebra 175 (1995), no. 1, 65–87.
[Lic1977]A. Lichnerowicz, Les variétés de Poisson et leurs algèbres de Lie associées, Journal of Differential Geometry 12, 253 (1977); doi:10.4310/jdg/1214433987
[Lic1997]William B. Raymond Lickorish. An Introduction to Knot Theory, volume 175 of Graduate Texts in Mathematics. Springer-Verlag, New York, 1997. ISBN 0-387-98254-X
[Lim]C. H. Lim, CRYPTON: A New 128-bit Block Cipher; available at http://next.sejong.ac.kr/~chlim/pub/cryptonv05.ps
[Lim2001]C. H. Lim, A Revised Version of CRYPTON: CRYPTON V1.0; in FSE‘01, pp. 31–45.
[Lin1999]J. van Lint, Introduction to coding theory, 3rd ed., Springer-Verlag GTM, 86, 1999.
[Liv2006]M. Livernet, A rigidity theorem for pre-Lie algebras, J. Pure Appl. Algebra 207 (2006), no 1, pages 1-18. Preprint: Arxiv math/0504296v2.
[LLT1996]Alain Lascoux, Bernard Leclerc, and Jean-Yves Thibon. Hecke algebras at roots of unity and crystal bases of quantum affine algebras. Comm. Math. Phys. 181 (1996), pp 205-263. MathSciNet MR1410572
[LLYCL2005]H. J. Lee, S. J. Lee, J. H. Yoon, D. H. Cheon, and J. I. Lee, The SEED Encryption Algorithm; in RFC 4269, (2005).
[LLZ2014]K. Lee, L. Li, and A. Zelevinsky, Greedy elements in rank 2 cluster algebras, Selecta Math. 20 (2014), 57-82.
[LLMSSZ2013]Thomas Lam, Luc Lapointe, Jennifer Morse, Anne Schilling, Mark Shimozono and Mike Zabrocki. k-Schur functions and affine Schubert calculus. Arxiv 1301.3569.
[LM2006]Vadim Lyubashevsky and Daniele Micciancio. Generalized compact knapsacks are collision resistant. ICALP, pp. 144–155, Springer, 2006.
[LM2011]A. Lauve, M. Mastnak. The primitives and antipode in the Hopf algebra of symmetric functions in noncommuting variables. Advances in Applied Mathematics. 47 (2011). 536-544. Arxiv 1006.0367v3 doi:10.1016/j.aam.2011.01.002.
[LM2018]A. Lauve, M. Mastnak. Bialgebra coverings and transfer of structure. Preprint, Arxiv 1803.02691.
[LMR2010]N. Linial, R. Meshulam and M. Rosenthal, “Sum complexes – a new family of hypertrees”, Discrete & Computational Geometry, 2010, Volume 44, Number 3, Pages 622-636
[Lod1995]Jean-Louis Loday. Cup-product for Leibniz cohomology and dual Leibniz algebras. Math. Scand., pp. 189–196 (1995). http://www.math.uiuc.edu/K-theory/0015/cup_product.pdf
[Loe2007]David Loeffler, Spectral expansions of overconvergent modular functions, Int. Math. Res. Not 2007 (050). Arxiv math/0701168.
[Lot2005]M. Lothaire, Applied combinatorics on words. Cambridge University Press (2005).
[LP2007]G. Leander and A. Poschmann, On the Classification of 4 Bit S-boxes; in WAIFI, (2007), pp. 159-176.
[LP2011]Richard Lindner and Chris Peikert. Better key sizes (and attacks) for LWE-based encryption. in Proceeding of the 11th international conference on Topics in cryptology: CT-RSA 2011. Springer 2011, doi:10.1007/978-3-642-19074-2_21
[LPR2010]Vadim Lyubashevsky, Chris Peikert, and Oded Regev. On Ideal Lattices and Learning with Errors over Rings. in Advances in Cryptology – EUROCRYPT 2010. Springer 2010. doi:10.1007/978-3-642-13190-5_1
[LS2007]Thomas Lam and Mark Shimozono. Dual graded graphs for Kac-Moody algebras. Algebra & Number Theory 1.4 (2007) pp. 451-488.
[LSS2009]T. Lam, A. Schilling, M. Shimozono. Schubert polynomials for the affine Grassmannian of the symplectic group. Mathematische Zeitschrift 264(4) (2010) 765-811 (Arxiv 0710.2720)
[LS2017]Xuan Liu and Travis Scrimshaw. A uniform approach to soliton cellular automata using rigged configurations. Preprint (2017) Arxiv 1706.02443
[LT1998]B. Leclerc, J.-Y. Thibon, Littlewood-Richardson coefficients and Kazhdan-Lusztig polynomials, http://front.math.ucdavis.edu/9809.5122
[LT2009]G. I. Lehrer and D. E. Taylor. Unitary reflection groups. Australian Mathematical Society Lecture Series, 2009.
[Lut2002]Frank H. Lutz, Császár’s Torus, Electronic Geometry Model No. 2001.02.069 (2002). http://www.eg-models.de/models/Classical_Models/2001.02.069/_direct_link.html
[Lut2005]Frank H. Lutz, “Triangulated Manifolds with Few Vertices: Combinatorial Manifolds”, preprint (2005), Arxiv math/0506372
[LV2012]Jean-Louis Loday and Bruno Vallette. Algebraic Operads. Springer-Verlag Berlin Heidelberg (2012). doi:10.1007/978-3-642-30362-3.
[Ltd06]Beijing Data Security Technology Co. Ltd, Specification of SMS4, Block Cipher for WLAN Products - SMS4 (in Chinese); Available at http://www.oscca.gov.cn/UpFile/200621016423197990.pdf, (2006).
[LTV1999]Bernard Leclerc, Jean-Yves Thibon, and Eric Vasserot. Zelevinsky’s involution at roots of unity. J. Reine Angew. Math. 513:33-51 (1999).
[LW2012]David Loeffler and Jared Weinstein, On the computation of local components of a newform, Mathematics of Computation 81 (2012) 1179-1200. doi:10.1090/S0025-5718-2011-02530-5
[Lyo2003]R. Lyons, Determinantal probability measures. Publications Mathematiques de l’Institut des Hautes Etudes Scientifiques 98(1) (2003), pp. 167-212.

M

[Mac1987]Maciej M. SysŁo, Minimizing the jump number for partially-ordered sets: a graph-theoretic approach, II. Discrete Mathematics, Volume 63, Issues 2-3, 1987, Pages 279-295.
[MagmaHGM]Hypergeometric motives in Magma, http://magma.maths.usyd.edu.au/~watkins/papers/HGM-chapter.pdf
[Mas94]James L. Massey, SAFER K-64: A byte-oriented block-ciphering algorithm; in FSE’93, Volume 809 of LNCS, pages 1-17. Springer, Heidelberg, December 1994.
[Mat1992]O. Mathieu. Classification of Harish-Chandra modules over the Virasoro Lie algebra. Invent. Math. 107(2) (1992), pp. 225-234.
[Mat1999]A. Mathas. Iwahori-Hecke algebras and Schur algebras of the symmetric group. University Lecture Series, 15. American Mathematical Society, Providence, RI, 1999. xiv+188 pp. ISBN: 0-8218-1926-7 MathSciNet MR1711316
[Mat2002]Jiří Matousek, “Lectures on Discrete Geometry”, Springer, 2002
[Ma2009]Sarah Mason, An Explicit Construction of Type A Demazure Atoms, Journal of Algebraic Combinatorics, Vol. 29, (2009), No. 3, p.295-313. Arxiv 0707.4267
[Mac1936I]Saunders MacLane, A construction for prime ideals as absolute values of an algebraic field. Duke Mathematical Journal, 2(3) (1936), 492-510.
[Mac1936II]Saunders MacLane, A construction for absolute values in polynomial rings. Transactions of the American Mathematical Society, 40(3)(1936), 363-395.
[Mac1915]Percy A. MacMahon, Combinatory Analysis, Cambridge University Press (1915–1916). (Reprinted: Chelsea, New York, 1960).
[MAR2009]H. Molina-Abril and P. Réal, Homology computation using spanning trees in Progress in Pattern Recognition, Image Analysis, Computer Vision, and Applications, Lecture Notes in Computer Science, volume 5856, pp 272-278, Springer, Berlin (2009).
[Mar1997]C.-M. Marle, The Schouten-Nijenhuis bracket and interior products, Journal of Geometry and Physics 23, 350 (1997); doi:10.1016/S0393-0440(97)80009-5
[Mark1992]George Markowsky, Primes, irreducibles and extremal lattices, Order 9 (1992), no. 3, 265-290. doi:10.1007%2FBF00383950
[Mas1969]James L. Massey, “Shift-Register Synthesis and BCH Decoding.” IEEE Trans. on Information Theory, vol. 15(1), pp. 122-127, Jan 1969.
[Mat2015]A. Mathas. Cyclotomic quiver Hecke algebras of type A, in “Modular representation theory of finite and p-adic groups”, 165–266, Lect. Notes Ser. Inst. Math. Sci. Natl. Univ. Singap., 30, World Sci. Publ., Hackensack, NJ, 2015. MathSciNet MR3495747
[MatroidDatabase]Database of Matroids
[May1964]J. P. May, “The cohomology of restricted Lie algebras and of Hopf algebras; application to the Steenrod algebra.” Thesis, Princeton Univ., 1964.
[May1967]J. P. May, Simplicial Objects in Algebraic Topology, University of Chicago Press (1967)
[MW1990]Brendan D. McKay and Nicholas C. Worland. “Uniform Generation of Random Regular Graphs of Moderate Degree”. Journal of Algorithms, 11(1):52-67, 1990. doi:10.1016/0196-6774(90)90029-E.
[McC1978]K. McCrimmon. Jordan algebras and their applications. Bull. Amer. Math. Soc. 84 1978.
[McM1992]John McMillan. Games, strategies, and managers. Oxford University Press.
[MeNoTh11]Frederic Menous, Jean-Christophe Novelli, Jean-Yves Thibon, Mould calculus, polyhedral cones, and characters of combinatorial Hopf algebras, Advances in Applied Mathematics, Volume 51, Issue 2, July 2013, Pages 177–227, doi:10.1016/j.aam.2013.02.003, Arxiv 1109.1634v2.
[Mil1958]J. W. Milnor, “The Steenrod algebra and its dual,” Ann. of Math. (2) 67 (1958), 150-171.
[Mil1978]S. Milne, A q-analog of restricted growth functions, Dobinsky’s equality and Charlier polynomials. Trans. Amer. Math. Soc., 245 (1978), 89-118.
[MirMor2009]R. Miranda, D.R. Morrison, “Embeddings of Integral Quadratic Forms” http://www.math.ucsb.edu/~drm/manuscripts/eiqf.pdf .
[MJ1991]Mestre, Jean-Francois. Construction de courbes de genre 2 a partir de leurs modules. Effective methods in algebraic geometry (Castiglioncello, 1990), 313–334, Progr. Math., 94, Birkhauser Boston, Boston, MA, 1991.
[MKO1998]Hans Munthe–Kaas and Brynjulf Owren. Computations in a free Lie algebra. (1998). Downloadable from Munthe-Kaas’s website
[MMIB2012]Y. Matsumoto, S. Moriyama, H. Imai, D. Bremner: Matroid Enumeration for Incidence Geometry, Discrete and Computational Geometry, vol. 47, issue 1, pp. 17-43, 2012.
[MMY2003]Jean-Christophe Yoccoz, Stefano Marmi and Pierre Moussa “On the cohomological equation for interval exchange maps”, C. R. Acad. Sci. Paris, projet de Note, 2003 Systèmes dynamiques/Dynamical Systems. Arxiv math/0304469v1
[MM2015]J. Matherne and G. Muller, Computing upper cluster algebras, Int. Math. Res. Not. IMRN, 2015, 3121-3149.
[MNO1994]Alexander Molev, Maxim Nazarov, and Grigori Olshanski. Yangians and classical Lie algebras. (1994) Arxiv hep-th/9409025
[Mol2007]Alexander Ivanovich Molev. Yangians and Classical Lie Algebras. Mathematical Surveys and Monographs. Providence, RI: American Mathematical Society. (2007)
[Mol2015]A. Molnar, Fractional Linear Minimal Models of Rational Functions, M.Sc. Thesis.
[Mon1998]K. G. Monks, “Change of basis, monomial relations, and \(P^s_t\) bases for the Steenrod algebra,” J. Pure Appl. Algebra 125 (1998), no. 1-3, 235-260.
[MoPa1994]P. Morton and P. Patel. The Galois theory of periodic points of polynomial maps. Proc. London Math. Soc., 68 (1994), 225-263.
[MR1989]G. Melançon and C. Reutenauer. Lyndon words, free algebras and shuffles, Can. J. Math., Vol. XLI, No. 4, 1989, pp. 577-591.
[MR2002]S. Murphy, M. Robshaw Essential Algebraic Structure Within the AES; in Advances in Cryptology - CRYPTO 2002; LNCS 2442; Springer Verlag 2002
[MS2003]T. Mulders, A. Storjohann, “On lattice reduction for polynomial matrices”, J. Symbolic Comput. 35 (2003), no. 4, 377–401
[MS2011]G. Musiker and C. Stump, A compendium on the cluster algebra and quiver package in sage, Arxiv 1102.4844.
[MSZ2013]Michael Maschler, Solan Eilon, and Zamir Shmuel. Game Theory. Cambridge: Cambridge University Press, (2013). ISBN 9781107005488.
[Mu1997]Murty, M. Ram. Congruences between modular forms. In “Analytic Number Theory” (ed. Y. Motohashi), London Math. Soc. Lecture Notes 247 (1997), 313-320, Cambridge Univ. Press.
[Mur1983]G. E. Murphy. The idempotents of the symmetric group and Nakayama’s conjecture. J. Algebra 81 (1983). 258-265.
[MV2010]D. Micciancio, P. Voulgaris. A Deterministic Single Exponential Time Algorithm for Most Lattice Problems based on Voronoi Cell Computations. Proceedings of the 42nd ACM Symposium Theory of Computation, 2010.
[MvOV1996]A. J. Menezes, P. C. van Oorschot, and S. A. Vanstone. Handbook of Applied Cryptography. CRC Press, 1996.
[MW2009]Meshulam and Wallach, “Homological connectivity of random \(k\)-dimensional complexes”, preprint, math.CO/0609773.

N

[Nas1950]John Nash. Equilibrium points in n-person games. Proceedings of the National Academy of Sciences 36.1 (1950): 48-49.
[Nie2013]Johan S. R. Nielsen, List Decoding of Algebraic Codes, Ph.D. Thesis, Technical University of Denmark, 2013
[Nie]Johan S. R. Nielsen, Codinglib, https://bitbucket.org/jsrn/codinglib/.
[Nij1955]A. Nijenhuis, Jacobi-type identities for bilinear differential concomitants of certain tensor fields. I, Indagationes Mathematicae (Proceedings) 58, 390 (1955).
[NN2007]Nisan, Noam, et al., eds. Algorithmic game theory. Cambridge University Press, 2007.
[Nog1985]Arnaldo Nogueira, “Almost all Interval Exchange Transformations with Flips are Nonergodic” (Ergod. Th. & Dyn. Systems, Vol 5., (1985), 257-271
[Normaliz]Winfried Bruns, Bogdan Ichim, and Christof Soeger, Normaliz, http://www.mathematik.uni-osnabrueck.de/normaliz/
[NoThWi08]J.-C. Novelli, J.-Y. Thibon, L. K. Williams, Combinatorial Hopf algebras, noncommutative Hall-Littlewood functions, and permutation tableaux. Advances in Mathematics, Volume 224, Issue 4, 10 July 2010, pp. 1311–1348, doi:10.1016/j.aim.2010.01.006, Arxiv 0804.0995v3.
[NovThi06]Jean-Christophe Novelli, Jean-Yves Thibon, Polynomial realizations of some trialgebras, FPSAC 2006. Arxiv math/0605061v1.
[NZ2012]T. Nakanishi and A. Zelevinsky, On tropical dualities in cluster algebras, Algebraic groups and quantum groups, Contemp. Math., vol. 565, Amer. Math. Soc., Providence, RI, 2012, pp. 217-226.
[Nze2007]Janvier Nzeutchap. Binary Search Tree insertion, the Hypoplactic insertion, and Dual Graded Graphs. Arxiv 0705.2689 (2007).

O

[OGKRKGBDDP2015]R. Oliynykov, I. Gorbenko, O. Kazymyrov, V. Ruzhentsev, O. Kuznetsov, Y. Gorbenko, A. Boiko, O. Dyrda, V. Dolgov, and A. Pushkaryov, A new standard of ukraine: The kupyna hash function; in Cryptology ePrint Archive, (2015), 885.
[Oha2011]R.A. Ohana. On Prime Counting in Abelian Number Fields. http://wstein.org/home/ohanar/papers/abelian_prime_counting/main.pdf.
[ONe1983]B. O’Neill : Semi-Riemannian Geometry, Academic Press (San Diego) (1983)
[Onsager1944]Lars Onsager. Crystal statistics. I. A two-dimensional model with an order-disorder transition, Phys. Rev. (2) 65 (1944), pp. 117-149.
[Or2017]M. Orlitzky. The Lyapunov rank of an improper cone. Optimization Methods and Software, 32(1):109-125, 2017, doi:10.1080/10556788.2016.1202246.
[OS2018]Se-jin Oh and Travis Scrimshaw. Categorical relations between Langlands dual quantum affine algebras: Exceptional cases. Preprint: Arxiv 1802.09253 (2018).
[Oxl1992]James Oxley, Matroid theory, Oxford University Press, 1992.
[Oxl2011]James Oxley, Matroid Theory, Second Edition. Oxford University Press, 2011.

P

[Pak2002]Igor Pak, Hook length formula and geometric combinatorics, Seminaire Lotharingien de Combinatoire, 46 (2001), B46f, https://eudml.org/doc/121696
[PALP]Maximilian Kreuzer, Harald Skarke: “PALP: A Package for Analyzing Lattice Polytopes with Applications to Toric Geometry” omput.Phys.Commun. 157 (2004) 87-106 Arxiv math/0204356
[Pana2002]F. Panaite, Relating the Connes-Kreimer and Grossman-Larson Hopf algebras built on rooted trees, Lett. Math. Phys. 51 (2000), no. 3, pages 211-219. Preprint: Arxiv math/0003074v1
[PearsonTest]Wikipedia article Goodness_of_fit, accessed 13th October 2009.
[Pec2014]Oliver Pechenik, Cyclic sieving of increasing tableaux and small Schroeder paths, JCTA 125 (2014), 357-378, https://doi.org/10.1016/j.jcta.2014.04.002
[Pen2012]R. Pendavingh, On the evaluation at \((-i, i)\) of the Tutte polynomial of a binary matroid. Preprint: Arxiv 1203.0910
[Pet2010]Christiane Peters, Information-set decoding for linear codes over \(GF(q)\), Proc. of PQCrypto 2010, pp. 81-94.
[Pha2002]R. C.-W. Phan. Mini advanced encryption standard (mini-AES): a testbed for cryptanalysis students. Cryptologia, 26(4):283–306, 2002.
[Piz1980]A. Pizer. An Algorithm for Computing Modular Forms on \(\Gamma_0(N)\), J. Algebra 64 (1980), 340-390.
[Platt1976]C. R. Platt, Planar lattices and planar graphs, Journal of Combinatorial Theory Series B, Vol 21, no. 1 (1976): 30-39.
[PoiReu95]Stephane Poirier, Christophe Reutenauer, Algebres de Hopf de tableaux, Ann. Sci. Math. Quebec, 19 (1): 79–90. http://www.lacim.uqam.ca/~christo/Publi%C3%A9s/1995/Alg%C3%A8bres%20de%20Hopf%20de%20tableaux.pdf
[Pon2010]S. Pon. Types B and D affine Stanley symmetric functions, unpublished PhD Thesis, UC Davis, 2010.
[Pop1972]V. M. Popov. “Invariant description of linear, time-invariant controllable systems”. SIAM Journal on Control, 10(2):252-264, 1972. https://doi.org/10.1137/0310020 .
[Pos2005]A. Postnikov, Affine approach to quantum Schubert calculus, Duke Math. J. 128 (2005) 473-509
[PPW2013]D. Perkinson, J. Perlman, and J. Wilmes. Primer for the algebraic geometry of sandpiles. Tropical and Non-Archimedean Geometry, Contemp. Math., 605, Amer. Math. Soc., Providence, RI, 2013. Arxiv 1112.6163
[PR2015]P. Pilarczyk and P. Réal, Computation of cubical homology, cohomology, and (co)homological operations via chain contraction, Adv. Comput. Math. 41 (2015), pp 253–275.
[PRC2012]G. Piret, T. Roche, and C. Carlet, PICARO - a block cipher allowing efficient higher-order side-channel resistance; in ACNS, (2012), pp. 311-328.
[Prototype_pattern]Prototype pattern, Wikipedia article Prototype_pattern
[PS2011]R. Pollack, and G. Stevens. Overconvergent modular symbols and p-adic L-functions. Annales scientifiques de l’Ecole normale superieure. Vol. 44. No. 1. Elsevier, 2011.
[PUNTOS]Jesus A. De Loera http://www.math.ucdavis.edu/~deloera/RECENT_WORK/puntos2000
[PvZ2010]R. A. Pendavingh, S. H. M. van Zwam, Lifts of matroid representations over partial fields, Journal of Combinatorial Theory, Series B, Volume 100, Issue 1, January 2010, Pages 36-67
[PZ2008]J. H. Palmieri and J. J. Zhang, “Commutators in the Steenrod algebra,” New York J. Math. 19 (2013), 23-37.
[Propp1997]James Propp, Generating Random Elements of Finite Distributive Lattices, Electron. J. Combin. 4 (1997), no. 2, The Wilf Festschrift volume, Research Paper 15. http://www.combinatorics.org/ojs/index.php/eljc/article/view/v4i2r15

R

[Raj1987]A. Rajan, Algorithmic applications of connectivity and related topics in matroid theory. Ph.D. Thesis, Northwestern university, 1987.
[Ram1991]Arun Ram. A Frobenius formula for the characters of the Hecke algebras. Invent. Math. 106 (1991), pp. 461-488.
[Rau1979]Gerard Rauzy, “Echanges d’intervalles et transformations induites”, Acta Arith. 34, no. 3, 203-212, 1980
[Red2001]Maria Julia Redondo. Hochschild cohomology: some methods for computations. Resenhas IME-USP 5 (2), 113-137 (2001). http://inmabb.criba.edu.ar/gente/mredondo/crasp.pdfc
[Reg09]Oded Regev. On Lattices, Learning with Errors, Random Linear Codes, and Cryptography. in Journal of the ACM 56(6). ACM 2009, doi:10.1145/1060590.1060603
[Reg1958]T. Regge, ‘Symmetry Properties of Clebsch-Gordan Coefficients’, Nuovo Cimento, Volume 10, pp. 544 (1958)
[Reg1959]T. Regge, ‘Symmetry Properties of Racah Coefficients’, Nuovo Cimento, Volume 11, pp. 116 (1959)
[Reg2005]Oded Regev. On lattices, learning with errors, random linear codes, and cryptography. STOC, pp. 84–93, ACM, 2005.
[Reu1993]C. Reutenauer. Free Lie Algebras. Number 7 in London Math. Soc. Monogr. (N.S.). Oxford University Press. (1993).
[Reu2003]Christophe Reutenauer. Free Lie algebras. Preprint of a chapter in the Handbook of Algebra, 2003. Downloadable from Reutenauer’s website
[Rho69]John Rhodes, Characters and complexity of finite semigroups J. Combinatorial Theory, vol 6, 1969
[RH2003]J. Rasch and A. C. H. Yu, ‘Efficient Storage Scheme for Pre-calculated Wigner 3j, 6j and Gaunt Coefficients’, SIAM J. Sci. Comput. Volume 25, Issue 4, pp. 1416-1428 (2003)
[RH2003b]G. G. Rose and P. Hawkes, Turing: A fast stream cipher; in FSE, (2003), pp. 290-306.
[Rio1958]J. Riordan, “An Introduction to Combinatorial Analysis”, Dover Publ. (1958)
[Ris2016]Roswitha Rissner, “Null ideals of matrices over residue class rings of principal ideal domains”. Linear Algebra Appl., 494 (2016) 44–69. doi:10.1016/j.laa.2016.01.004.
[RMA2009]P. Réal and H. Molina-Abril, Cell AT-models for digital volumes in Torsello, Escolano, Brun (eds.), Graph-Based Representations in Pattern Recognition, Lecture Notes in Computer Science, volume 5534, pp. 314-3232, Springer, Berlin (2009).
[RNPA2011]G. Rudolf, N. Noyan, D. Papp, and F. Alizadeh. Bilinear optimality constraints for the cone of positive polynomials. Mathematical Programming, Series B, 129 (2011) 5-31.
[Rob1991]Tom Roby, “Applications and extensions of Fomin’s generalization of the Robinson-Schensted correspondence to differential posets”. Ph.D. Thesis, M.I.T., Cambridge, Massachusetts, 1991.
[Roberts2015]David P. Roberts, Hypergeometric Motives I, https://icerm.brown.edu/materials/Slides/sp-f15-offweeks/Hypergeomteric_Motives,_I_]_David_Roberts,_University_of_Minnesota_-_Morris.pdf
[Roberts2017]David P. Roberts, Hypergeometric motives and an unusual application of the Guinand-Weil-Mestre explicit formula, https://www.matrix-inst.org.au/wp_Matrix2016/wp-content/uploads/2016/04/Roberts-2.pdf
[Roc1970]R.T. Rockafellar, Convex Analysis. Princeton University Press, Princeton, 1970.
[Ros1999]K. Rosen Handbook of Discrete and Combinatorial Mathematics (1999), Chapman and Hall.
[Rot2001]Gunter Rote, Division-Free Algorithms for the Determinant and the Pfaffian: Algebraic and Combinatorial Approaches, H. Alt (Ed.): Computational Discrete Mathematics, LNCS 2122, pp. 119–135, 2001. http://page.mi.fu-berlin.de/rote/Papers/pdf/Division-free+algorithms.pdf
[Rot2006]Ron Roth, Introduction to Coding Theory, Cambridge University Press, 2006
[RR1997]Arun Ram and Jeffrey Remmel. Applications of the Frobenius formulas and the characters of the symmetric group and the Hecke algebras of type A. J. Algebraic Combin. 6 (1997), 59-87.
[RSS]Wikipedia article Residual_sum_of_squares, accessed 13th October 2009.
[Rud1958]M. E. Rudin. An unshellable triangulation of a tetrahedron. Bull. Amer. Math. Soc. 64 (1958), 90-91.
[Rus2003]Frank Ruskey. Combinatorial Generation. (2003). http://www.1stworks.com/ref/ruskeycombgen.pdf
[Rüt2014]Julian Rüth, Models of Curves and Valuations. Open Access Repositorium der Universität Ulm. Dissertation (2014). doi:10.18725/OPARU-3275

S

[Saa2011]M-J. O. Saarinen, Cryptographic Analysis of All 4 x 4-Bit S-Boxes; in SAC, (2011), pp. 118-133.
[Sag1987]Bruce E. Sagan. Shifted tableaux, Schur Q-functions, and a conjecture of R. Stanley. Journal of Combinatorial Theory, Series A Volume 45 (1987), pp. 62-103.
[Sag2001]Bruce E. Sagan. The Symmetric Group, 2nd edition, New York 2001.
[Sch1996]E. Schaefer. A simplified data encryption algorithm. Cryptologia, 20(1):77–84, 1996.
[Sch2006]Oliver Schiffmann. Lectures on Hall algebras, preprint, 2006. Arxiv 0611617v2.
[Sch2013]Schmidt, Jens M “A Simple Test on 2-Vertex- and 2-Edge-Connectivity”, Information Processing Letters, 113 (7): 241–244 doi:10.2307/2303897
[Sch2015]George Schaeffer. Hecke stability and weight 1 modular forms. Math. Z. 281:159–191, 2015. doi:10.1007/s00209-015-1477-9
[Sco1985]R. Scott, Wide-open encryption design offers flexible implementations; in Cryptologia, (1985), pp. 75-91.
[SE1962]N. E. Steenrod and D. B. A. Epstein, Cohomology operations, Ann. of Math. Stud. 50 (Princeton University Press, 1962).
[Ser1992]J.-P. Serre : Lie Algebras and Lie Groups, 2nd ed., Springer (Berlin) (1992); doi:10.1007/978-3-540-70634-2
[Ser2010]F. Sergeraert, Triangulations of complex projective spaces in Scientific contributions in honor of Mirian Andrés Gómez, pp 507-519, Univ. La Rioja Serv. Publ., Logroño (2010).
[Sey1981]P. D. Seymour, Nowhere-zero 6-flows, J. Comb. Theory Ser B, 30 (1981), 130-135. :doi: \(10.1016/0095-8956(81)90058-7\)
[SH1995]C. P. Schnorr and H. H. Hörner. Attacking the Chor-Rivest Cryptosystem by Improved Lattice Reduction. Advances in Cryptology - EUROCRYPT ‘95. LNCS Volume 921, 1995, pp 1-12.
[Shim2016]Shimada, Ichiro, Connected components of the moduli of elliptic K3 surfaces, https://arxiv.org/abs/1610.04706.
[Shi1971]Goro Shimura, Introduction to the arithmetic theory of automorphic functions. Publications of the Mathematical Society of Japan and Princeton University Press, 1971.
[Shr2004]S. Shreve, Stochastic Calculus for Finance II: Continuous-Time Models. New York: Springer, 2004
[SIHMAS2011]K. Shibutani, T. Isobe, H. Hiwatari, A. Mitsuda, T. Akishita, and T. Shirai, Piccolo: An ultra-lightweight block-cipher; in CHES, (2011), pp. 342-457.
[Sil1994]Joseph H. Silverman, Advanced topics in the arithmetic of elliptic curves. GTM 151, Springer-Verlag, New York, 1994.
[Sil2007]Joseph H. Silverman. The Arithmetic of Dynamics Systems. GTM 241, Springer-Verlag, New York, 2007.
[SK2011]J. Spreer and W. Kühnel, “Combinatorial properties of the K3 surface: Simplicial blowups and slicings”, Experimental Mathematics, Volume 20, Issue 2, 2011.
[SKWWHF1998]B. Schneier, J. Kelsey, D. Whiting, D. Wagner, C. Hall, and N. Ferguson, Twofish: A 128-bit block cipher; in AES Submission, (1998).
[Sky2003]Brian Skyrms. The stag hunt and the evolution of social structure. Cambridge University Press, 2003.
[SLB2008]Shoham, Yoav, and Kevin Leyton-Brown. Multiagent systems: Algorithmic, game-theoretic, and logical foundations. Cambridge University Press, 2008.
[SMMK2013]T. Suzaki, K. Minematsu, S. Morioka, and E. Kobayashi, TWINE: A lightweight block cipher for multiple platforms; in SAC, (2012), pp. 338-354.
[Sor1984]A. Sorkin, LUCIFER: a cryptographic algorithm; in Cryptologia, 8(1), pp. 22–35, 1984.
[Spa1966]Edwin H. Spanier, Algebraic Topology, Springer-Verlag New York, 1966. doi:10.1007/978-1-4684-9322-1, ISBN 978-1-4684-9322-1.
[Spe2013]D. Speyer, An infinitely generated upper cluster algebra, Arxiv 1305.6867.
[SPGQ2006]F.-X. Standaert, G. Piret, N. Gershenfeld, and J.-J. Quisquater, Sea: A scalable encryption algorithm for small embedded applications; in CARDIS, (2006), pp. 222-236.
[SPRQL2004]F.-X. Standaert, G. Piret, G. Rouvroy, J.-J. Quisquarter, and J.-D. Legat, ICEBERG: An involutional cipher efficient for block encryption in reconfigurable hardware; in FSE, (2004), pp. 279-299.
[Squ1984]C. C. Squier. The Burau representation is unitary. Proceedings of the American Mathematical Society, Volume 90. Number 2, February 1984, pp. 199-202.
[SS1990]Bruce E. Sagan and Richard P. Stanley. Robinson-Schensted algorithms for skew tableaux. Journal of Combinatorial Theory, Series A 55.2 (1990) pp. 161-193.
[SS1992]M. A. Shtan’ko and M. I. Shtogrin, “Embedding cubic manifolds and complexes into a cubic lattice”, Uspekhi Mat. Nauk 47 (1992), 219-220.
[SS2015]Anne Schilling and Travis Scrimshaw. Crystal structure on rigged configurations and the filling map. Electron. J. Combin., 22(1) (2015) #P1.73. Arxiv 1409.2920.
[SS2015II]Ben Salisbury and Travis Scrimshaw. A rigged configuration model for \(B(\infty)\). J. Combin. Theory Ser. A, 133 (2015) pp. 29-75. Arxiv 1404.6539.
[SS2017]Ben Salisbury and Travis Scrimshaw. Rigged configurations for all symmetrizable types. Electron. J. Combin., 24(1) (2017) #P1.30. Arxiv 1509.07833.
[SS2018]Ben Salisbury and Travis Scrimshaw. Description of crystals for generalized Kac–Moody algebras using rigged configurations. Sém. Lothar. Combin. 80B (2018), Art. #20, 12 pp.
[SSAMI2007]T. Shirai, K. Shibutani, T. Akishita, S. Moriai, and T. Iwata, The 128-bit blockcipher CLEFIA (extended abstract); in FSE, (2007), pp. 181-195.
[ST2010]Einar Steingrimmsson and Bridget Tenner. The Moebius Function of the Permutation Pattern Poset, Journal of Combinatorics 1 (2010), 39-52
[ST2011]A. Schilling, P. Tingley. Demazure crystals, Kirillov-Reshetikhin crystals, and the energy function. Electronic Journal of Combinatorics. 19(2). 2012. Arxiv 1104.2359
[St1986]Richard Stanley. Two poset polytopes, Discrete Comput. Geom. (1986), doi:10.1007/BF02187680
[Sta2007]Stanley, Richard: Hyperplane Arrangements, Geometric Combinatorics (E. Miller, V. Reiner, and B. Sturmfels, eds.), IAS/Park City Mathematics Series, vol. 13, American Mathematical Society, Providence, RI, 2007, pp. 389-496.
[EnumComb1]Stanley, Richard P. Enumerative Combinatorics, volume 1, Second Edition, Cambridge University Press (2011). http://math.mit.edu/~rstan/ec/ec1/
[EnumComb2]Stanley, Richard P. Enumerative Combinatorics, volume 2. Cambridge University Press (1999). http://math.mit.edu/~rstan/ec/
[Stan2009]Richard Stanley, Promotion and evacuation, Electron. J. Combin. 16 (2009), no. 2, Special volume in honor of Anders Björner, Research Paper 9, 24 pp.
[Ste2003]John R. Stembridge, A local characterization of simply-laced crystals, Transactions of the American Mathematical Society, Vol. 355, No. 12 (Dec., 2003), pp. 4807–4823
[Sti2006]Douglas R. Stinson. Cryptography: Theory and Practice. 3rd edition, Chapman & Hall/CRC, 2006.
[Sto1998]A. Storjohann, An O(n^3) algorithm for Frobenius normal form. Proceedings of the International Symposium on Symbolic and Algebraic Computation (ISSAC‘98), ACM Press, 1998, pp. 101-104.
[Sto2000]A. Storjohann, Algorithms for Matrix Canonical Forms. PhD Thesis. Department of Computer Science, Swiss Federal Institute of Technology – ETH, 2000.
[Sto2011]A. Storjohann, Email Communication. 30 May 2011.
[Str1969]Volker Strassen. Gaussian elimination is not optimal. Numerische Mathematik, 13:354-356, 1969.
[Striker2011]J. Striker. A unifying poset perspective on alternating sign matrices, plane partitions, Catalan objects, tournaments, and tableaux, Advances in Applied Mathematics 46 (2011), no. 4, 583-609. Arxiv 1408.5391
[Stu1987]J. Sturm, On the congruence of modular forms, Number theory (New York, 1984-1985), Springer, Berlin, 1987, pp. 275-280.
[Stu1993]B. Sturmfels, Algorithms in invariant theory, Springer-Verlag, 1993.
[STW2013]J. Schejbal, E. Tews, and J. Wälde, Reverse engineering of chiasmus from gstool; in 30c3, (2013).
[STW2016]C. Stump, H. Thomas, N. Williams. Cataland II, in preparation, 2016.
[sudoku:escargot]“Al Escargot”, due to Arto Inkala, http://timemaker.blogspot.com/2006/12/ai-escargot-vwv.html
[sudoku:norvig]Perter Norvig, “Solving Every Sudoku Puzzle”, http://norvig.com/sudoku.html
[sudoku:royle]Gordon Royle, “Minimum Sudoku”, http://people.csse.uwa.edu.au/gordon/sudokumin.php
[sudoku:top95]“95 Hard Puzzles”, http://magictour.free.fr/top95, or http://norvig.com/top95.txt
[sudoku:wikipedia]“Near worst case”, Wikipedia article Algorithmics_of_sudoku
[Sulzgr2017]Robin Sulzgruber, Inserting rim-hooks into reverse plane partitions, Arxiv 1710.09695v1.
[SV2000]J. Stern and S. Vaudenay, CS-Cipher; in First Open NESSIE Workshop, (2000).
[SW2002]William Stein and Mark Watkins, A database of elliptic curves—first report. In Algorithmic number theory (ANTS V), Sydney, 2002, Lecture Notes in Computer Science 2369, Springer, 2002, p267–275. http://modular.math.washington.edu/papers/stein-watkins/
[St1922]Ernst Steinitz, Polyeder und Raumeinteilungen. In Encyclopädie der Mathematischen Wissenschaften, Franz Meyer and Hand Mohrmann, eds., volume 3, Geometrie, erster Teil, zweite Hälfte, pp. 1–139, Teubner, Leipzig, 1922
[Swe1969]Moss Sweedler. Hopf algebras. W.A. Benjamin, Math Lec Note Ser., 1969.
[SWJ2008]Fatima Shaheen, Michael Wooldridge, and Nicholas Jennings. A linear approximation method for the Shapley value. Artificial Intelligence 172.14 (2008): 1673-1699.
[SYYTIYTT2002]T. Shimoyama, H. Yanami, K. Yokoyama, M. Takenaka, K. Itoh, J. Yajima, N. Torii, and H. Tanaka, The block cipher SC2000; in FSE, (2001), pp. 312-327.

T

[Tar1976]Robert E. Tarjan, Edge-disjoint spanning trees and depth-first search, Acta Informatica 6 (2), 1976, 171-185, doi:10.1007/BF00268499.
[Tarjan72]R.E. Tarjan. Depth-First Search and Linear Graph Algorithms. SIAM J. Comput. 1(2): 146-160 (1972).
[Tate1975]John Tate, Algorithm for determining the type of a singular fiber in an elliptic pencil. Modular functions of one variable, IV, pp. 33–52. Lecture Notes in Math., Vol. 476, Springer, Berlin, 1975.
[Tate1966]John Tate, On the conjectures of Birch and Swinnerton-Dyer and a geometric analog. Seminaire Bourbaki, Vol. 9, Exp. No. 306, 1966.
[TB1997]Lloyd N. Trefethen and David Bau III, Numerical Linear Algebra, SIAM, Philadelphia, 1997.
[Tee1997]Tee, Garry J. “Continuous branches of inverses of the 12 Jacobi elliptic functions for real argument”. 1997. https://researchspace.auckland.ac.nz/bitstream/handle/2292/5042/390.pdf.
[Terwilliger2011]Paul Terwilliger. The universal Askey-Wilson algebra. SIGMA 7 (2011), 069, 24 pages. Arxiv 1104.2813.
[TIDES]A. Abad, R. Barrio, F. Blesa, M. Rodriguez. TIDES tutorial: Integrating ODEs by using the Taylor Series Method (http://www.unizar.es/acz/05Publicaciones/Monografias/MonografiasPublicadas/Monografia36/IndMonogr36.htm)
[TingleyLN]Peter Tingley. Explicit \(\widehat{\mathfrak{sl}}_n\) crystal maps between cylindric plane partitions, multi-partitions, and multi-segments. Lecture notes. http://webpages.math.luc.edu/~ptingley/lecturenotes/explicit_bijections.pdf
[Tingley2007]Peter Tingley. Three combinatorial models for \(\widehat{\mathfrak{sl}}_n\) crystals, with applications to cylindric plane partitions. International Mathematics Research Notices. (2007). Arxiv 0702062v3.
[TOPCOM]J. Rambau, TOPCOM <http://www.rambau.wm.uni-bayreuth.de/TOPCOM/>.
[TW1980]A.D. Thomas and G.V. Wood, Group Tables (Exeter: Shiva Publishing, 1980)
[TY2009]Hugh Thomas and Alexander Yong, A jeu de taquin theory for increasing tableaux, with applications to K-theoretic Schubert calculus, Algebra and Number Theory 3 (2009), 121-148, https://projecteuclid.org/euclid.ant/1513797353

U

[UDCIKMP2011]M. Ullrich, C. De Canniere, S. Indesteege, Ö. Kücük, N. Mouha, and B. Preenel, Finding Optimal Bitsliced Implementations of 4 x 4-bit S-boxes; in SKEW, (2011).
[Ukko1995]E. Ukkonen, On-line construction of suffix trees, Algorithmica, 1995, volume 14, number 3, pages 249–260.
[UNITTEST]unittest – Unit testing framework – http://docs.python.org/library/unittest.html
[U.S1998]U.S. Department Of Commerce/National Institute of Standards and Technology, Skipjack and KEA algorithms specifications, v2.0, (1998).
[U.S1999]U.S. Department Of Commerce/National Institute of Standards and Technology, Data Encryption Standard, (1999).

V

[Vai1994]I. Vaisman, Lectures on the Geometry of Poisson Manifolds, Springer Basel AG (Basel) (1994); doi:10.1007/978-3-0348-8495-2
[Var1984]V. S. Varadarajan. Lie groups, Lie algebras, and their representations. Reprint of the 1974 edition. Graduate Texts in Mathematics, 102. Springer-Verlag, New York, 1984.
[Vat2008]D. Vatne, The mutation class of `D_n` quivers, Arxiv 0810.4789v1.
[Vazirani2002]Monica Vazirani. Parameterizing Hecek algebra modules: Bernstein-Zelevinsky multisegments, Kleshchev multipartitions, and crystal graphs. Transform. Groups 7 (2002). pp. 267-303. Arxiv 0107052v1, doi:10.1007/s00031-002-0014-1.
[VB1996]E. Viterbo, E. Biglieri. Computing the Voronoi Cell of a Lattice: The Diamond-Cutting Algorithm. IEEE Transactions on Information Theory, 1996.
[VBB1992]Marc Van Barel and Adhemar Bultheel. “A general module theoretic framework for vector M-Padé and matrix rational interpolation.” Numer. Algorithms, 3:451-462, 1992. https://doi.org/10.1007/BF02141952
[Vee1978]William Veech, “Interval exchange transformations”, J. Analyse Math. 33 (1978), 222-272
[Ver]Helena Verrill, “Fundamental domain drawer”, Java program, http://www.math.lsu.edu/~verrill/
[Vie1983]Xavier G. Viennot. Maximal chains of subwords and up-down sequences of permutations. Journal of Combinatorial Theory, Series A Volume 34, (1983), pp. 1-14.
[VJ2004]S. Vaudenay and P. Junod, Device and method for encrypting and decryptiong a block of data Fox, a New Family of Block Ciphers, (2004).
[Voe2003]V. Voevodsky, Reduced power operations in motivic cohomology, Publ. Math. Inst. Hautes Études Sci. No. 98 (2003), 1-57.
[Voi2012]J. Voight. Identifying the matrix ring: algorithms for quaternion algebras and quadratic forms, to appear.
[VW1994]Leonard Van Wyk. Graph groups are biautomatic. J. Pure Appl. Alg. 94 (1994). no. 3, 341-352.

W

[Wac2003]Wachs, “Topology of Matching, Chessboard and General Bounded Degree Graph Complexes” (Algebra Universalis Special Issue in Memory of Gian-Carlo Rota, Algebra Universalis, 49 (2003) 345-385)
[Wal1960]C. T. C. Wall, “Generators and relations for the Steenrod algebra,” Ann. of Math. (2) 72 (1960), 429-444.
[Wal1970]David W. Walkup, “The lower bound conjecture for 3- and 4-manifolds”, Acta Math. 125 (1970), 75-107.
[Wal2001]Timothy Walsh, Gray codes for involutions, J. Combin. Math. Combin. Comput. 36 (2001), 95-118. http://www.info2.uqam.ca/~walsh_t/papers/Involutions%20paper.pdf
[Wam1999]van Wamelen, Paul. Examples of genus two CM curves defined over the rationals. Math. Comp. 68 (1999), no. 225, 307–320.
[Wan1998]Daqing Wan, “Dimension variation of classical and p-adic modular forms”, Invent. Math. 133, (1998) 449-463.
[Wan2010]Zhenghan Wang. Topological quantum computation. Providence, RI: American Mathematical Society (AMS), 2010. ISBN 978-0-8218-4930-9
[Was1997]L. C. Washington, Cyclotomic Fields, Springer-Verlag, GTM volume 83, 1997.
[Watkins]Mark Watkins, Hypergeometric motives over Q and their L-functions, http://magma.maths.usyd.edu.au/~watkins/papers/known.pdf
[Wat2003]Joel Watson. Strategy: an introduction to game theory. WW Norton, 2002.
[Wat2010]Watkins, David S. Fundamentals of Matrix Computations, Third Edition. Wiley, Hoboken, New Jersey, 2010.
[Web2007]James Webb. Game theory: decisions, interaction and Evolution. Springer Science & Business Media, 2007.
[Weh1998]J. Wehler. Hypersurfaces of the Flag Variety: Deformation Theory and the Theorems of Kodaira-Spencer, Torelli, Lefschetz, M. Noether, and Serre. Math. Z. 198 (1988), 21-38.
[WELLS]Elliot Wells. Computing the Canonical Height of a Point in Projective Space. Arxiv 1602.04920v1 (2016).
[Wei1994]Charles A. Weibel, An introduction to homological algebra. Cambridge Studies in Advanced Math., vol. 38, Cambridge Univ. Press, 1994.
[WFYTP2008]D. Watanable, S. Furuya, H. Yoshida, K. Takaragi, and B. Preneel, A new keystream generator MUGI; in FSE, (2002), pp. 179-194.
[Wil2013]Harold Williams. Q-systems, factorization dynamics, and the twist automorphism. Int. Math. Res. Not. (2015) no. 22, 12042–12069. doi:10.1093/imrn/rnv057.
[Wol1974]W. A. Wolovich. “Linear Multivariable Systems”, Applied Mathematical Sciences (volume 11). Springer-Verlag New-York, 1974. doi.org/10.1007/978-1-4612-6392-0 .
[Woo1998]R. M. W. Wood, “Problems in the Steenrod algebra,” Bull. London Math. Soc. 30 (1998), no. 5, 449-517.
[Wor1984]Worley, Dale Raymond, A theory of shifted Young tableaux. Dissertation, Massachusetts Institute of Technology, 1984.
[WP-Bessel]Wikipedia article Bessel_function
[WP-Error]Wikipedia article Error_function
[WP-Struve]Wikipedia article Struve_function
[WSK1997]D. Wagner, B. Schneier, and J. Kelsey, Cryptoanalysis of the cellular encryption algorithm; in CRYPTO, (1997), pp. 526-537.
[Wu2009]Hongjun Wu, The Hash Function JH; submitted to NIST, (2008), available at http://www3.ntu.edu.sg/home/wuhj/research/jh/jh_round3.pdf
[WW2005]Ralf-Philipp Weinmann and Kai Wirt, Analysis of the DVB Common Scrambling Algorithm; in IFIP TC-6 TC-11, (2005).
[WZY2015]WenLing Wu, Lei Zhang, and XiaoLi Yu, The DBlock family of block ciphers; in Science China Information Sciences, (2015), pp. 1-14.

X

[XP1994]Deng Xiaotie, and Christos Papadimitriou. On the complexity of cooperative solution concepts. Mathematics of Operations Research 19.2 (1994): 257-266.

Y

[Yamada2007]Daisuke Yamada. Scattering rule in soliton cellular automaton associated with crystal base of \(U_q(D_4^{(3)})\). J. Math. Phys., 48 (4):043509, 28, (2007).
[Yoc2005]Jean-Christophe Yoccoz “Echange d’Intervalles”, Cours au college de France
[Yun1976]Yun, David YY. On square-free decomposition algorithms. In Proceedings of the third ACM symposium on Symbolic and algebraic computation, pp. 26-35. ACM, 1976.
[Yuz1993]Sergey Yuzvinsky, “The first two obstructions to the freeness of arrangements”, Transactions of the American Mathematical Society, Vol. 335, 1 (1993) pp. 231–244.
[YWHWXSW2014]D. Ye, P. Wang, L. Hu, L. Wang, Y. Xie, S. Sun, and P. Wang, Panda v1; in CAESAR Competition, (2014).
[YT2002]F. Yura and T. Tokihiro, On a periodic soliton cellular automaton, J. Phys. A: Math. Gen. 35 (2002) 3787-3801.
[YYT2003]D. Yoshihara, F. Yura, and T. Tokihiro, Fundamental cycle of a periodic box-ball system, J. Phys. A: Math. Gen. 36 (2003) 99-121.

Z

[ZBLRYV2015]W. Zhang, Z. Bao, D. Lin, V. Rijmen, B. Yang, and I. Verbauwhede, RECTANGLE: A bit-slice lightweight block cipher suitable for multiple platforms; in SCience China Information Sciences, (2015), pp. 1-15.
[ZBN1997]C. Zhu, R. H. Byrd and J. Nocedal. L-BFGS-B: Algorithm 778: L-BFGS-B, FORTRAN routines for large scale bound constrained optimization. ACM Transactions on Mathematical Software, Vol 23, Num. 4, pp.550–560, 1997.
[Zhedanov1991]A.S. Zhedanov. “Hidden symmetry” of the Askey–Wilson polynomials, Theoret. and Math. Phys. 89 (1991), 1146–1157.
[Zie1998]G. M. Ziegler. Shelling polyhedral 3-balls and 4-polytopes. Discrete Comput. Geom. 19 (1998), 159-174.
[Zie2007]G. M. Ziegler. Lectures on polytopes, Volume 152 of Graduate Texts in Mathematics, 7th printing of 1st edition, Springer, 2007.
[Zor2008]A. Zorich “Explicit Jenkins-Strebel representatives of all strata of Abelian and quadratic differentials”, Journal of Modern Dynamics, vol. 2, no 1, 139-185 (2008) (http://www.math.psu.edu/jmd)
[Zor]Anton Zorich, “Generalized Permutation software” (http://perso.univ-rennes1.fr/anton.zorich)
[ZZ2005]Hechun Zhang and R. B. Zhang. Dual canonical bases for the quantum special linear group and invariant subalgebras. Lett. Math. Phys. 73 (2005), pp. 165-181. Arxiv math/0509651.

Indices and Tables