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.
[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.
[AJL2011]Susumu Ariki, Nicolas Jacon, and Cedric 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.
[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
[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.
[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.
[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
[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
[Ber1991]C. Berger, “Une version effective du théorème de Hurewicz”, https://tel.archives-ouvertes.fr/tel-00339314/en/.
[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
[BH1994]S. Billey, M. Haiman. Schubert polynomials for the classical groups. J. Amer. Math. Soc., 1994.
[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
[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
[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.
[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
[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.
[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
[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.
[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.
[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
[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.
[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. http://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 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/
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Indices and Tables