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  • This is part of the series of OEIS Wiki pages that list works citing the OEIS.
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  • This section lists works in which the first author's name begins with Sl to Sz.
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References

  1. Paul B. Slater, Eigenvalues, Separability and Absolute Separability of Two-Qubit States (2008); arXiv:0805.0267
  2. Paul B. Slater, Formulas for Generalized Two-Qubit Separability Probabilities, arXiv:1609.08561 2016.
  3. Paul B. Slater, Hypergeometric/Difference-Equation-Based Separability Probability Formulas and Their Asymptotics for Generalized Two-Qubit States Endowed with Random Induced Measure, preprint arXiv:1504.04555, 2015. (A004523, A232007)
  4. Peter J. Slater, It Is All Labeling, In: Gera R., Hedetniemi S., Larson C. (eds) Graph Theory. Problem Books in Mathematics. Springer, 2016, doi:10.1007/978-3-319-31940-7_6
  5. Michael C. Slattery, Groups with at most twelve subgroups, arXiv preprint arXiv:1607.01834, 2016
  6. Richard M. Slevinsky, On the use of Hahn's asymptotic formula and stabilized recurrence for a fast, simple, and stable Chebyshev-Jacobi transform, arXiv preprint arXiv:1602.02618, 2016
  7. Arkadii Slinko, Algebra for Applications: Cryptography, Secret Sharing, Error-Correcting, Fingerprinting, Compression, Springer 2015.
  8. N. J. A. Sloane, A handbook of integer sequences, Academic Press (1973)
  9. N. J. A. Sloane, An on-line version of "The Encylopedia of Integer Sequences", Electron. J. Comb. 1 (1994) 179-183
  10. N. J. A. Sloane, The Sphere Packing Problem, Proceedings Internat. Congress Math. Berlin 1998, Documenta Mathematika, III (1998), pp. 387-396. (pdf)
  11. N. J. A. Sloane, My Favorite Integer Sequences, in Sequences and their Applications (Proceedings of SETA '98), C. Ding, T. Helleseth and H. Niederreiter (editors), Springer-Verlag, London, 1999, pp. 103-130.
  12. N. J. A. Sloane, On Single-Deletion Correcting Codes, in K. T. Arasu and A. Seress, eds., Codes and Designs, Ohio State University, May 2000 (Ray-Chaudhuri Festschrift), Walter de Gruyter, Berlin, 2002, pp. 273-291.
  13. N. J. A. Sloane, The Sphere-Packing Problem (2002), arXiv:math/0207256.
  14. N. J. A. Sloane, The On-Line Encyclopedia of Integer Sequences (2003), arXiv:math/0312448; Notices Amer. Math. Soc., 50 (September 2003), pp. 912-915.
  15. N. J. A. Sloane, arXiv:0912.2394 Seven Staggering Sequences.
  16. N. J. A. Sloane, Gleason's theorem on self-dual codes and its generalizations (talk given at Conference on Algebraic Combinatorics in honor of Eiichi Bannai, Sendai, Japan, June 2006).
  17. N. J. A. Sloane, Eight Hateful Sequences, arXiv:0805.2128 (2008)
  18. N. J. A. Sloane, 2178 And All That, PDF and Fibonacci Q. 52 (2) (2014) 99-120
  19. N. J. A. Sloane, The on-line encyclopedia of integer sequences, Ann. Math. Inform. 41 (2013) 219-234
  20. N. J. A. Sloane, 2178 And All That, Video of talk given in Doron Zeilberger's Experimental Math Seminar at Rutgers University, Oct. 10 2013: <a href="https://vimeo.com/76725343">Part 1</a>, <a href="https://vimeo.com/77255410">Part 2</a>.
  21. N. J. A. Sloane, On the Number of ON Cells in Cellular Automata, arXiv:1503.01168, 2015
  22. N. J. A. Sloane, The On-Line Encyclopedia of Integer Sequences, Notices, Amer. Math. Soc., 65 (No. 9, Oct. 2018), 1062-1074 doi:10.1090/noti1734.
  23. N. J. A. Sloane and Parthasarathy Nambi, Integer Sequences Related to Chemistry, pdf, Poster presented at the Amer. Chem. Soc. National Meeting, San Francisco, Fall 2006.
  24. N. J. A. Sloane and J. A. Sellers, arXiv:math.CO/0312418 On non-squashing partitions], Discrete Math., 294 (2005), no. 3, 259-274.
  25. N. J. A. Sloane and Thomas Wieder, arXiv:math.CO/0307064 The Number of Hierarchical Orderings, arXiv:math.CO/0307064, also doi:10.1007/s11083-004-9460-9 Orderings, Order 21 (2004), no. 1, 83-89.
  26. Slomczynska, Katarzyna Free spectra of linear equivalential algebras. J. Symbolic Logic 70 (2005), no. 4, 1341-1358.
  27. Michael Small, C.K. Tse, David M. Walker, Super-spreaders and the rate of transmission of the SARS virus, Physica D: Nonlinear Phenomena, Volume 215, Issue 2, 15 March 2006, Pages 146-158.
  28. F. Smarandache, arXiv:math.GM/0010137 Another Set of Sequences, Sub-Sequences and Sequences of Sequences, Partially published in "Only Problems, Not Solutions!", by Florentin Smarandache, Xiquan Publ. Hse., Phoenix, 1991.
  29. F. Smarandache, arXiv:math.GM/0010132 Considerations on New Functions in Number Theory, Partially inlcuded in the book "Noi Functii in Teoria Numerelor", by Florentin Smarandache, University of Kishinev Press, 120 p., 1999.
  30. F. Smarandache, arXiv:math.GM/0010125 A Set of Sequences in Number Theory], Presented to the Pedagogical High School Student Conference in Craiova, 1972. "Collected Papers", Vol. II, book by Florentin Smarandache, University of Kishinev Press, Kishinev, 200 p., 1997.
  31. F. Smarandache, arXiv:math.GM/0010151 G Add-On, Digital, Sieve, General Periodical and Non-Arithmetic Sequences.
  32. Florentin Smarandache, Numerology (2000), arXiv:math.GM/0010132.
  33. Florentin Smarandache, Sequences of Numbers Involved in Unsolved Problems (2006), arXiv:math.GM/0604019.
  34. F. Smarandache, Generalization and alternatives of Kaprekar's routine, arXiv:1005.3235
  35. Florentin Smarandache, Jean Dezert, An Introduction to the DSm Theory for the Combination of Paradoxical, Uncertain and Imprecise Sources of Information (2006), arXiv:cs/0608002.
  36. Florentin Smarandache, Jean Dezert, The Combination of Paradoxical, Uncertain and Imprecise Sources of Information based on DSmT and Neutro-Fuzzy Inference, arXiv:cs/0412091 (2004)
  37. David M. Smith, Geoffrey Smith, Tight Bounds on Information Leakage from Repeated Independent Runs, 2017 IEEE 30th Computer Security Foundations Symposium (CSF). doi:10.1109/CSF.2017.18
  38. Hanson Smith, Ramification in the Division Fields of Elliptic Curves and an Application to Sporadic Points on Modular Curves, arXiv:1808.04809 [hep-th], 2018. (A085548)
  39. Jason P. Smith, A Formula for the Mobius function of the Permutation Poset Based on a Topological Decomposition, arXiv preprint arXiv:1506.04406, 2015
  40. K. W. Smith, KWSnet Mathematics Index, 2015; http://www.kwsnet.com/science-mathematics.html
  41. Barry R. Smith, Reducing quadratic forms by kneading sequences, J. Int. Seq. 17 (2014) 14.11.8.
  42. Jason P. Smith, The poset of graphs ordered by induced containment, arXiv:1806.01821 [math.CO], 2018. (A088617)
  43. R. Smith and V. Vatter, A stack and a pop stack in series, arXiv preprint arXiv:1303.1395, 2013
  44. V. N. Smith and L. Shapiro, Catalan numbers, Pascal's triangle and mutators, Congressus Numerant., 205 (2010), 187-197.
  45. Barbara Smoleń, Roman Wituła, Two-parametric quasi-Fibonacci numbers, Silesian J. Pure Appl. Math. (2017), Vol. 7, Is. 1, pp. 99-121. PDF (A000045, A001519, A001906, A014445, A015448, A020699, A028495, A030191, A052975, A074872, A081567, A081568, A081569, A081571, A081574, A094831, A096976, A099453, A120757, A122100, A123941, A124292, A147704, A163073, A163306, A181879, A188168)
  46. C. Smyth, The terms in Lucas sequences divisible by their indices, J. Int. Seq. 13 (2010) 10.2.4
  47. Snellman, Jan, Standard paths in another composition poset. Electron. J. Combin. 11 (2004), no. 1, Research Paper 76, 8 pp.
  48. Jan Snellman, Digraphs with a fixed number of edges and vertices, having a maximal number of walks of length 2 (2008); arXiv:0804.4655
  49. Jan Snellman and Michael Paulsen, "Enumeration of Concave Integer Partitions", J. Integer Sequences, Volume 7, 2004, Article 04.1.3.
  50. Marie A. Snipes, LA Ward, Harmonic measure distributions of planar domains: a survey, The Journal of Analysis, December 2016, Volume 24, Issue 2, pp 293–330.
  51. Aaron Snook, Augmented Integer Linear Recurrences, http://www.cs.cmu.edu/afs/cs/user/mjs/ftp/thesis-program/2012/theses/snook.pdf, 2012.
  52. D. R. Snow, Problems and Remarks, 18th International Symposium on Functional Equations, 1980, Remark 18. (ps, pdf)
  53. E. V. K. Sobolev, A survey of the cell-growth problem and some its variations, preprint, Mar. 2001.
  54. Joram Soch, Expressing the Indefinite Integral of the Standard Normal Probability Density Function, arXiv preprint arXiv:1512.04858, 2015
  55. Joram Soch, Linear Algebraic Number Theory, Part I: Foundations, arXiv:1709.05959 [math.GM], 2017.
  56. Edwin Soedarmadji, Latin hypercubes and MDS codes, Discrete Mathematics, Volume 306, Issue 12, 28 June 2006, Pages 1232-1239.
  57. Anthony Sofo, Fibonacci and Some of His Relations
  58. A. D. Sokal, The leading root of the partial theta function, arXiv:1106.1003, 2011, and Adv. Math. 229, No. 5, 2603-2621 (2012).
  59. Alan D. Sokal, The Euler and Springer numbers as moment sequences, arXiv:1804.04498 [math.CO], 2018. (A000111, A000464, A001586, A085734, A088874, A098906) "This continued fraction ought to be classical, but the first mention of which I am aware is a 2006 contribution to the OEIS by an amateur mathematician, Paul D. Hanna, who found it empirically; it was proven a few years later by Josuat-Vergès [49] by a combinatorial method (which also yields a q-generalization)."
  60. Alan D. Sokal, Vertically constrained Motzkin-like paths inspired by bobbin lace, arXiv:1804.08919 [math.CO], 2018. (A260492)
  61. Alpha Soko, James Makungu, Soliton Distribution in the Ball and Box Cellular Automation Model, American Journal of Mathematical and Computer Modelling (2019) Vol. 4, Issue 1, 27-30. doi:10.11648/j.ajmcm.20190401.14
  62. Patrick Sole and Michel Planat, THE ROBIN INEQUALITY FOR 7-FREE INTEGERS, INTEGERS, 2011, #A65; http://www.emis.de/journals/INTEGERS/papers/l65/l65.pdf
  63. Fernando Soler-Toscano and Hector Zenil, A Computable Measure of Algorithmic Probability by Finite Approximations with an Application to Integer Sequences, arXiv:1504.06240 [cs.IT], 2017.
  64. Allan I. Solomon, Gerard Duchamp, Pawel Blasiak et al., Normal Order: Combinatorial Graphs (2004), arXiv:quant-ph/0402082.
  65. A. I. Solomon, C.-L. Ho and G. H. E. Duchamp, Degrees of entanglement for multipartite systems, Arxiv preprint arXiv:1205.4958, 2012
  66. N. Solomon, S. Solomon, A natural extesion of Catalan numbers, JIS 11 (2008) 08.3.5.
  67. Liam Solus, Simplices for Numeral Systems, arXiv:1706.00480 [math.CO], 2017.
  68. Liam Solus, Local h*-Polynomials of Some Weighted Projective Spaces, arXiv:1807.08223 [math.CO], 2018. (A002301)
  69. Steven E. Sommars and Tim Sommars, "The Number of Triangles Formed by Intersecting Diagonals of a Regular Polygon", J. Integer Sequences, Volume 1, 1998, Article 98.1.5.
  70. Michael Somos, A Multisection of q-Series, http://cis.csuohio.edu/~somos/multiq.pdf (A007325, A108483, A058531)
  71. Michael Somos, A Remarkable eta-product Identity, http://cis.csuohio.edu/~somos/retaprod.html (A143751, A058728)
  72. Jonathan Sondow, New Vacca-Type Rational Series for Euler's Constant and Its "Alternating" Analog ln(4/Pi) (2005), arXiv:math.NT/0508042.
  73. Sondow, Jonathan, A geometric proof that e is irrational and a new measure of its irrationality. Amer. Math. Monthly 113 (2006), no. 7, 637-641.
  74. Jonathan Sondow, Which Partial Sums of the Taylor Series for e are Convergents to e? (and a Link to the Primes 2, 5, 13, 37, 463, ...) with an Appendix by Kyle Schalm (2007), arXiv:0709.0671.
  75. Jonathan Sondow, Ramanujan primes and Bertrand's postulate, Amer. Math. Monthly, 116 (2009), 630-635.
  76. Sondow, Jonathan; and Hadjicostas, Petros, The generalized-Euler-constant function gamma(z) and a generalization of Somos's quadratic recurrence constant. J. Math. Anal. Appl. 332 (2007), no. 1, 292-314.
  77. J. Sondow and K. MacMillan, Primary pseudoperfect numbers, arithmetic progressions, and the Erdős-Moser equation, Amer. Math. Monthly, 124 (2017)232-240. doi:10.4169/amer.math.monthly.124.3.232
  78. J. Sondow, J. W. Nicholson and T. D. Noe, Ramanujan Primes: Bounds, Runs, Twins, and Gaps, Arxiv preprint arXiv:1105.2249, 2011. J. Integer Seq. 14 (2011) Article 11.6.2.
  79. J. Sondow, E. Tsukerman, The p-adic Order of Power Sums, the Erdos-Moser Equation, and Bernoulli Numbers, arXiv preprint arXiv:1401.0322, 2014.
  80. Nikki Sonenberg, Peter G. Taylor, Networks of interacting stochastic fluid models with infinite and finite buffers, Queueing Systems (2019) Vol. 92, Issue 3–4, 293–322. doi:10.1007/s11134-019-09619-w
  81. H.-Y. Song and J. B. Lee, On (n,k)-sequences, Discrete Appl. Math. 105, No.1-3, 183-192 (2000).
  82. Eric Sopena, i-Mark: A new subtraction division game, arXiv:1509.04199, 2015
  83. Henrik Kragh Sørensen, “The End of Proof”? The Integration of Different Mathematical Cultures as Experimental Mathematics Comes of Age, in Mathematical Cultures, pp 139-160 (2016); doi:10.1007/978-3-319-28582-5_9
  84. J. Sorenson, J. Webster, Strong pseudoprimes to twelve prime bases, arXiv:1509.00864. See first page.
  85. Jonathan P. Sorenson, Jonathan Webster, Two Algorithms to Find Primes in Pattern, arXiv:1807.08777 [math.NT], 2018. (A005602, A007508, A050258)
  86. Øystein Sørensen, Marta Crispino, Qinghua Liu, Valeria Vitelli, BayesMallows: An R Package for the Bayesian Mallows Model, arXiv:1902.08432 [stat.CO], 2019.
  87. Brianna Sorenson, Jonathan P Sorenson, Jonathan Webster, An Algorithm and Estimates for the Erdős-Selfridge Function (work in progress), arXiv:1907.08559 [math.NT], 2019. (A003458)
  88. José Ezequiel Soto Sánchez, Asla Medeiros e Sá, Luiz Henrique de Figueiredo, Acquiring periodic tilings of regular polygons from images, The Visual Computer (2019) Vol. 35, Issue 6–8, 899–907. doi:10.1007/s00371-019-01665-y (A299780)
  89. Jakub Souček, Ondrej Janíčko, Reverse Fibonacci sequence and its description, (2019). PDF (A057084)
  90. Soulé, Christophe (13 Feb 2008). "Le triangle de Pascal et ses propriétés". 
  91. Richard Southwell and Jianwei Huang, Complex Networks from Simple Rewrite Systems, Arxiv preprint arXiv:1205.0596, 2012
  92. C. A. Souza-Filho, A. F. Macedo-Junior, A. M. S. Macedo, A hypergeometric generating function approach to charge counting statistics in ballistic chaotic cavities, J. Phys. A: Math. Theor. 47 (2014); 105102 doi:10.1088/1751-8113/47/10/105102.
  93. Yüksel Soykan, Gaussian Generalized Tetranacci Numbers, arXiv:1902.03936 [math.NT], 2019. (A000078, A073817)
  94. Yüksel Soykan, Tetranacci and Tetranacci-Lucas Quaternions, arXiv:1902.05868 [math.RA], 2019. (A000078, A073817)
  95. Yüksel Soykan, On Generalized Pentanacci and Gaussian Generalized Pentanacci Numbers, Preprints (2019). doi:10.20944/preprints201906.0110.v1 (A001591)
  96. Yüksel Soykan, Erkan Taşdemir, İnci Okumuş, Melih Göcen, Gaussian Generalized Tribonacci Numbers, Journal of Progressive Research in Mathematics (JPRM, 2018) Vol. 14, Issue 2, 2373-2387. PDF (A000073, A001644)
  97. Yüksel Soykan, İnci Okumuş, On a Generalized Tribonacci Sequence, Journal of Progressive Research in Mathematics (JPRM, 2019) Vol. 14, Issue 3, 2413-2418. Abstract (A000073, A001644)
  98. Yüksel Soykan, İnci Okumuş, Melih Göcen, On Generalized Tetranacci Quaternions, Bülent Ecevit Üniversitesi (Turkey, 2019), Preprints (2019), 2019030129. doi:10.20944/preprints201903.0129.v1
  99. Yüksel Soykan, Matrix Sequences of Tetranacci and Tetranacci-Lucas Numbers, Zonguldak Bülent Ecevit University (Zonguldak, Turkey), Preprints (2019), 2019070205. doi:10.20944/preprints201907.0205.v1 (A000078, A073817)
  100. Yüksel Soykan, On A Generalized Pentanacci Sequence, Asian Research Journal of Mathematics (2019) Vol. 14, No. 3, 1-9. doi:10.9734/ARJOM/2019/v14i330129 (A001591, A074048)
  101. Quico Spaen, Christopher Thraves Caro, Mark Velednitsky, The Dimension of Valid Distance Drawings of Signed Graphs, Discrete & Computational Geometry (2019), 1-11. doi:10.1007/s00454-019-00114-w (A000088)
  102. Amelia Carolina Sparavigna, On Repunits, Politecnico di Torino (2019). doi:10.5281/zenodo.2639620 (A002275)
  103. Amelia Carolina Sparavigna, On the generalized sums of Mersenne, Fermat, Cullen and Woodall Numbers, Politecnico di Torino (2019). doi:10.5281/zenodo.2634312 (A000051, A000225, A002064, A003261)
  104. Amelia Carolina Sparavigna, A recursive formula for Thabit numbers, Politecnico di Torino (2019). doi:10.5281/zenodo.2638790 (A007505)
  105. Amelia Carolina Sparavigna, Composition Operations of Generalized Entropies Applied to the Study of Numbers, International Journal of Sciences (2019) Vol. 8, No. 4, 87-92. doi:10.18483/ijSci.2044 (A000051, A000225, A002064, A002275, A003261, A007505)
  106. Amelia Carolina Sparavigna, Groupoids of OEIS A002378 and A016754 Numbers (oblong and odd square numbers), Politecnico di Torino (Italy, 2019). Abstract (A002378, A016754)
  107. Amelia Carolina Sparavigna, Groupoid of OEIS A001844 Numbers (centered square numbers), Politecnico di Torino, Italy. doi:10.5281/zenodo.3252339 (A001844)
  108. Amelia Carolina Sparavigna, Discussion of the groupoid of Proth numbers (OEIS A080075), Politecnico di Torino, Italy. doi:10.5281/zenodo.3339313 (A080075, A116882, A157892, A157893)
  109. S. Spasovski and A. M. Bogdanova, Optimization of the Polynomial Greedy Solution for the Set Covering Problem, 2013, 10th Conference for Informatics and Information Technology (CIIT 2013), PDF
  110. Sam E. Speed, "The Integer Sequence A002620 and Upper Antagonistic Functions", J. Integer Sequences, Volume 6, 2003, Article 03.1.4.
  111. Wolfram Sperber, Mathematical Research Data and Information Services, In: Greuel GM., Koch T., Paule P., Sommese A. (eds) Mathematical Software – ICMS 2016. ICMS 2016. Lecture Notes in Computer Science, vol 9725. Springer; doi:10.1007/978-3-319-42432-3_54
  112. Lukas Spiegelhofer, Jeffrey Shallit, Continuants, Run Lengths, and Barry's Modified Pascal Triangle, Volume 26(1) 2019, of The Electronic Journal of Combinatorics, #P1.31. See also arXiv:1710.06203 [math.CO], 2017. (A114212, A114213, A114214, A119326)
  113. Lukas Spiegelhofer and Michael Wallner, Divisibility of binomial coefficients by powers of primes, arXiv preprint arXiv:1604.07089, 2016
  114. Lukas Spiegelhofer and Michael Wallner, The Tu--Deng Conjecture holds almost surely, arXiv:1707.07945 [math.CO], July 2017.
  115. Spiegelhofer, Lukas; Wallner, Michael (September 2017). "Divisibility of binomial coefficients by powers of two". arΧiv:1710.10884. 
  116. Sam Spiro, Ballot Permutations, Odd Order Permutations, and a New Permutation Statistic, arXiv:1810.00993 [math.CO], 2018. (A000246)
  117. Michael Z. Spivey, Combinatorial sums and finite differences, Discrete Mathematics, Volume 307, Issue 24, 28 November 2007, Pages 3130-3146.
  118. M. Z. Spivey, A generalized recurrence for Bell Numbers, JIS 11 (2008) 08.2.5
  119. Michael Z. Spivey, Staircase rook polynomials and Cayley's game of Mousetrap, European Journal of Combinatorics, Volume 30, Issue 2, February 2009, Pages 532-539.
  120. Michael Z. Spivey and Laura L. Steil, "The k-Binomial Transforms and the Hankel Transform", J. Integer Sequences, Volume 9, 2006, Article 06.1.1.
  121. Jacob Sprittulla, Unordered Factorizations with k Parts, arXiv:1907.07364 [math.CO], 2019.
  122. R. Sprugnoli, Moments of Reciprocals of Binomial Coefficients, Journal of Integer Sequences, 14 (2011), #11.7.8.
  123. R. Sprugnoli, Alternating Weighted Sums of Inverses of Binomial Coefficients, J. Integer Sequences, 15 (2012), #12.6.3.
  124. V. V. Srinivas and B. R. Shankar, Integer Complexity: Breaking the Theta(n^2) barrier, World Academy of Science, Engineering and Technology, Vol. 17, 2008-05-27; http://www.waset.org/Publications/integer-complexity-breaking-the-%C3%8E%C2%B8-n2-barrier/6770
  125. Anitha Srinivasan and John W. Nicholson, An improved upper bound for Ramanujan primes, Integers, 15 (2015), #A52.
  126. Blake C. Stacey, Geometric and Information-Theoretic Properties of the Hoggar Lines, arXiv preprint arXiv:1609.03075, 2016.
  127. Blake C. Stacey, Quantum Theory as Symmetry Broken by Vitality, arXiv:1907.02432 [quant-ph], 2019. (A002853)
  128. P. Christopher Staecker, Strong homotopy of digitally continuous functions, arXiv:1903.00706 [math.GN], 2019. (A248571)
  129. Hermann Stamm-Wilbrandt, The On-Line Encyclopedia of Integer Sequences (OEIS) gets 50, Blog Posting, 2014, https://www.ibm.com/developerworks/community/blogs/HermannSW/entry/the_on_line_encyclopedia_of_integer_sequences_oeis_gets_50?lang=en
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  131. Pantelimon Stanica, p^q-Catalan Numbers and Squarefree Binomial Coefficients (2000), arXiv:math/0010148.
  132. Pantelimon Stanica, Tsutomu Sasao, Jon T. Butler, Distance Duality on Some Classes of Boolean Functions, Journal of Combinatorial Mathematics and Combinatorial Computing 107 (2018) 181-198.
  133. R. P. Stanley, Hipparchus, Plutarch, Schroeder and Hough, American Mathematical Monthly 104 (1997), 344-350.
  134. Richard P. Stanley, "The Descent Set and Connectivity Set of a Permutation", J. Integer Sequences, Volume 8, 2005, Article 05.3.8.
  135. R. P. Stanley, An Equivalence Relation on the Symmetric Group and Multiplicity-free Flag h-Vectors, PDF
  136. R. P. Stanley, Catalan Numbers, Cambridge, 2015.
  137. Richard P. Stanley, Some Linear Recurrences Motivated by Stern's Diatomic Array, arXiv:1901.04647 [math.CO], 2019. (A052984)
  138. R. P. Stanley and F. Zanello, Unimodality of partitions with distinct parts inside Ferrers shapes, http://www-math.mit.edu/~rstan/papers/distinctparts.pdf, 2013
  139. R. P. Stanley, F. Zanello, The Catalan case of Armstrong's conjecture on core partitions, arXiv preprint arXiv:1312.4352, 2013
  140. R. P. Stanley, F. Zanello, Some asymptotic results on q-binomial coefficients, http://www-math.mit.edu/~rstan/papers/qbc.pdf, 2014.
  141. Richard P. Stanley, Fabrizio Zanello, The Catalan case of Armstrong's conjecture on simultaneous core, SIAM Journal on Discrete Mathematics (2015) 29(1), 658-666. doi:10.1137/130950318 Also arXiv:1312.4352 (A005585, A006419)
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  143. David Stanovský, Petr Vojtechovský, Central and medial quasigroups of small order, arxiv preprint arXiv:1511.03534 [math.GR], 2015.
  144. Daniel W. Stasiuk, An Enumeration Problem for Sequences of n-ary Trees Arising from Algebraic Operads, Master’s Thesis, University of Saskatchewan-Saskatoon (2018). PDF (A002054, A002694, A002696, A003516, A004321, A004334, A013698)
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  148. W. Stein, Elementary Number Theory: Primes, Congruences and Secrets (2009) doi:10.1007/b13279
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  237. Ping Sun, Enumeration of standard Young tableaux of shifted strips with constant width, arXiv preprint arXiv:1506.07256, 2015 Also Electronic Journal of Combinatorics, Volume 24(2), 2017, #P2.41.
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  239. Qifu Tyler Sun, Hanqi Tang, Zongpeng Li, Xiaolong Yang, Keping Long, Circular-shift Linear Network Codes with Arbitrary Odd Block Lengths, arXiv:1806.04635 [cs.IT], 2018. (A001122)
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  243. Yidong Sun and Fei Ma, Minors of a Class of Riordan Arrays Related to Weighted Partial Motzkin Paths, arXiv preprint arXiv:1305.2015, 2013
  244. Yidong Sun and Fei Ma, Some new binomial sums related to the Catalan triangle, Electronic Journal of Combinatorics 21(1) (2014), #P1.33
  245. Sun, Yidong; Ma, Luping doi:10.1016/j.ejc.2014.01.004 Minors of a class of Riordan arrays related to weighted partial Motzkin paths. Eur. J. Comb. 39, 157-169 (2014).
  246. Yidong Sun and Zhiping Wang, Pattern Avoidance in Generalized Non-crossing Trees (2008); arXiv:0805.1280
  247. Yidong Sun and Zhiping Wang, String pattern avoidance in generalized non-crossing trees, Disc. Math. Theor. Comp. Sci. 11 (2009) 79-94.
  248. Sun, Yidong; Wu, Xiaojuan The largest singletons of set partitions. European J. Combin. 32 (2011), no. 3, 369-382.
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  250. Yidong Sun, Liting Zhai, Some properties of a class of refined Eulerian polynomials, arXiv:1810.07956 [math.CO], 2018. (A000111, A008292)
  251. Zhe Sun, T Suenaga, P Sarkar, S Sato, M Kotani, H Isobe, Stereoisomerism, crystal structures, and dynamics of belt-shaped cyclonaphthylenes, Proc. Nath. Acead. Sci. USA, vol. 113 no. 29, pp. 8109–8114, doi:10.1073/pnas.1606530113
  252. Zhi-Hong Sun, "Expansion and identities concerning Lucas Sequences", The Fibonacci Quarterly, Volume 44, May 2006, pages 145-153.
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  256. Zhi-Hong Sun, Congruences for Apéry-like numbers, arXiv:1803.10051 [math.NT], 2018. (A000172, A002825, A002893, A005258, A005259, A053175, A093388, A125143, A290575, A291898).
  257. Zhi-Wei Sun, doi:10.1016/j.jnt.2011.06.005 On Delannoy numbers and Schroeder numbers, J. Number Theory 131 (2011) 2387-2397; arXiv:1009.2486.
  258. Zhi-Wei Sun, On sums involving products of three binomial coefficients, arXiv:1012.3141 and Acta Arith. 156 (2) (2012) 123-141 doi:10.4064/aa156-2-2
  259. Sun, Zhi-Wei, p-adic valuations of some sums of multinomial coefficients. Acta Arith. 148 (2011), no. 1, 63-76.
  260. Z.-W. Sun, Conjectures involving arithmetical sequences, Number Theory: Arithmetic in Shangrila (eds., S. Kanemitsu, H.-Z. Li and J.-Y. Liu), Proc. the 6th China-Japan Sem. Number Theory (Shanghai, August 15-17, 2011), World Sci., Singapore, 2013, pp. 244-258; PDF.
  261. Zhi-Wei Sun, Conjectures involving combinatorial sequences, Arxiv preprint arXiv:1208.2683, 2012
  262. Zhi-Wei Sun, On sums of Apery polynomials and related congruences. J. Number Theory 132 (2012) 2673-2699 doi:10.1016/j.jnt.2012.05.014
  263. Z.-W. Sun, Conjectures involving primes and quadratic forms, arXiv preprint arXiv:1211.1588, 2012
  264. Zhi-Wei Sun, Products and Sums Divisible by Central Binomial Coefficients, Electronic Journal of Combinatorics, 20(1) (2013), #P9.
  265. Z.-W. Sun, Fibonacci numbers modulo cubes of primes, arXiv:0911.3060; Taiwanese J. Math. 17 (2013). doi:10.11650/tjm.17.2013.2488
  266. Z.-W. Sun, Connections between p = x^2+ 3y^2 and Franel numbers, J. Number Theory 133 (2013), no. 9, 2914-2928.
  267. Z.-W. Sun On some determinants with Legendre symbol entries, 2013; PDF
  268. Z.-W. Sun, Some new problems in additive combinatorics, arXiv preprint arXiv:1309.1679, 2013
  269. Z.-W. Sun, On a^n+ bn modulo m, arXiv preprint arXiv:1312.1166, 2013
  270. ZW SUN, A conjecture on unit fractions involving primes, Preprint 2015; http://maths.nju.edu.cn/~zwsun/UnitFraction.pdf
  271. Sun, Zhi-Wei On functions taking only prime values. J. Number Theory 133 (2013), no. 8, 2794-2812.
  272. Sun, Zhi-Wei Congruences for Franel numbers. Adv. in Appl. Math. 51 (2013), no. 4, 524-535.
  273. Z.-W. Sun, Problems on combinatorial properties of primes, arXiv preprint arXiv:1402.6641, 2014
  274. Z.-W. Sun, New observations on primitive roots modulo primes, arXiv preprint arXiv:1405.0290, 2014
  275. Z.-W. Sun, Congruences involving g_n(x) = Sum_{k= 0..n} C(n,k)^2 C(2k,k) x^k, arXiv preprint arXiv:1407.0967, 2014
  276. Sun, Zhi-Wei Congruences involving generalized central trinomial coefficients. Sci. China Math. 57 (2014), no. 7, 1375-1400.
  277. Z.-W. Sun, A result similar to Lagrange's theorem, arXiv preprint arXiv:1503.03743, 2015
  278. Zhi-Wei Sun, Refining Lagrange's four-square theorem, arXiv:1604.06723, 2016.
  279. Zhi-Wei Sun, Conjectures on representations involving primes, In: M. Nathanson (ed.), Combinatorial and Additive Number Theory II: CANT, New York, NY, USA, 2015 and 2016, Springer Proc. in Math. & Stat., Vol. 220, Springer, New York, 2017, pp. 279-310; http://maths.nju.edu.cn/~zwsun/176r.pdf
  280. Zhi-Wei Sun, New Conjectures of Representations of Integers (I), Nanjing Univ. J. Math. Biquarterly 34 (2017), No. 2, 97-120. [PDF]. (A260418, A262827, A266152, A266153, A266212, A266215, A266230, A266231, A266277, A266314, A266363, A266364, A266528, A266548, A266985, A267861, A271076, A271099, A271169, A271237, A275150, A280153, A280356, A290491)
  281. Zhi-Wei Sun, Quadratic residues and related permutations and identities, arXiv:1809.07766 [math.NT], 2018. (A319311, A319882, A319894, A319903, A320044)
  282. Zhi-Wei Sun, On permutations of {1, ..., n} and related topics, arXiv:1811.10503 [math.CO], 2018. (A073112, A073364, A126972, A321597, A321610, A321611, A321727, A322069, A322070, A322099, A322363)
  283. Zhi-Wei Sun, On some determinants with Legendre symbol entries, Finite Fields and Their Applications (2019) Vol. 56, 285-307. doi:10.1016/j.ffa.2018.12.004
  284. Zhi-Wei Sun, On some determinants involving the tangent function, arXiv:1901.04837 [math.NT], 2019. (A277445)
  285. Zhi-Wei Sun and Roberto Tauraso, Congruences involving Catalan numbers (2007), arXiv:0709.1665.
  286. Z-W. Sun and R. Tauraso, doi:10.1016/j.aam.2010.01.001 New congruences for central binomial coefficients, Adv. Appl Math 45 (1) (2010) 125-148
  287. Sun, Zhi-Wei; Tauraso, Roberto On some new congruences for binomial coefficients. Int. J. Number Theory 7 (2011), no. 3, 645-662.
  288. Sheila Sundaram, On a positivity conjecture in the character table of S_n, arXiv:1808.01416 [math.CO], 2018. (A046682)
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