CiteCa

"We are very grateful for the On-Line Encyclopedia of Integer Sequences, without which progress on this paper would have been much slower" [Jason Cantarella et al., J. Phys. A., 2024]

"By checking explicitly the value of some of these coeffcients, and with the help of the Sloane database, we arrive at the solution...." [I. P. Castillo and D. Boyer, 2015]

"Consulting the Online Encyclopedia of Integer Sequences leads us to the work of Labelle in combinatorics; this connection is powerful and unexpected. ... The idea of this lecture is that we begin with “brute force”; then consult the OEIS or some other resource to try to identify our results and find faster/better ways, and to make connections to other works. Then we extract other useful materials from the results, proving what we can." [Eunice Y. S. Chan and Robert M. Corless, 2018]

"... we prove Theorem 2.2 by using the result related with the generating functions of convex compositions given by Andrews [15] and the Online Encyclopedia of Integer Sequences [16] as well as Appell-Lerch sums, we get the desired results." [Bin Chen and Haigang Zhou, 2014]

"We were made aware of OEIS and [28] by an anonymous referee which lead to [27]. An examination of some intger sequences in OEIS reveals that our article provides an alternative explanation for some of the known integer sequences. To our knowledge, the current type of exploration of adjacencies in permutations and their applications are novel." [ Bhadrachalam Chitturi and Krishnaveni K S, 2016]

"The function H(psi) was found by first expanding F in terms of the sum and difference of squares of electric and magnetic charges in a perturbation series. The Taylor coeffcients of the function H(psi) were then recognized as belonging to a hypergeometric series using an algorithm for integer sequence recognition (the OEIS), then simplified in terms of trigonometric functions." [D. D. K. Chow and G. Compère, Black holes in N=8 supergravity ..., 2014]

"A few historical notes may be in order here. The recurrence for T_n(i,j) in (2) was derived in 1967 by one of the authors (R. L. Graham) in response to a query of W. M. Boyce, who had already tabulated the values of B(n) for small values of n (see [4]). These values subsequently appeared in the unique handbook of Sloane [ll] as Sequence No. 652. In 1977, another of the authors (V. E. Hoggatt) discovered that the first 10 row sums of a certain array of generalized binomial coefficients happened to agree exactly with the values of B(n) tabulated in Sloane. It had not been suspected beforehand that they might be given by such a simple expression." [F. R. K. Chung, R. L. Graham, V. E. Hoggatt Jr., M. Kleiman, The number of Baxter permutations, 1978]

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This section lists works in which the first author's name begins with Ca to Ch.
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References

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Isabel Cação, Maria Irene Falcão, Helmuth Malonek, Hypercomplex Polynomials, Vietoris' Rational Numbers and a Related Integer Numbers Sequence, Complex Analysis and Operator Theory, June 2017, Volume 11, Issue 5, pp. 1059–1076. doi:10.1007/s11785-017-0649-5
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Libor Caha, Daniel Nagaj, The pair-flip model: a very entangled translationally invariant spin chain. arXiv:1805.07168 [quant-ph], 2018. (A000108, A001700, A001791, A005430, A035610, A089022, A130976)
Paul-Jean Cahen, JL Chabert, What You Should Know About Integer-Valued Polynomials, The American Mathematical Monthly, 123 (No. 4, 2016), 311-337.
Fangfang Cai, Qing-Hu Hou, Yidong Sun, Arthur L. B. Yang, Combinatorial identities related to 2 × 2 submatrices of recursive matrices, arXiv:1808.05736 [math.CO], 2018. Also in Discrete Mathematics (2020) Vol. 343, Issue 3, 111734. doi:10.1016/j.disc.2019.111734 (A000108, A001003, A033184, A039598, A110440)
May Cai, Kisun Lee, and Josephine Yu, Symmetric Tropical Rank 2 Matrices, arXiv:2404.08121 [math.CO], 2024. See p. 12. (A137591)
May Cai and Nicholas Liao, On the Enumeration of Shapes, Rose-Hulman Undergraduate Mathematics Journal (2020) Vol. 21, Issue 1, Art. 3. Abstract (A001844, A001846)
Qingqiong Cai, Jan Goedgebeur, and Shenwei Huang, Some Results on k-Critical P₅-Free Graphs, arXiv:2108.05492 [math.CO], 2021. (A079576)
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T. Cai, X. Zhou, On the heights of happy numbers, Rocky Mt. J. Math. 38 (6) (2008) 1921-1926 doi:10.1216/RMJ-2008-38-6-1921
Yue Cai, Catherine Yan, Counting with Borel's,Counting with Borel's triangle, http://www.math.tamu.edu/~catherine.yan/Files/Borel-main-final.pdf
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Andrés Eduardo Caicedo, Thomas A. C. Chartier, Péter Pál Pach, Coloring the n-smooth numbers with n colors, arXiv:1902.00446 [math.NT], 2019. (A204811)
Andrés Eduardo Caicedo, Brittany Shelton, Of puzzles and partitions: Introducing Partiti, arXiv:1710.04495 [math.HO], 2017.
Jhon B. Caicedo, István Mező, and José L. Ramírez, Partition Lattice with Limited Block Sizes, Graphs and Combinatorics (2022) Vol. 38, Art. No. 146. doi:10.1007/s00373-022-02548-1
Alan J. Cain, António Malheiro, Fábio M. Silva, Combinatorics of patience sorting monoids, arXiv:1801.05591 [math.CO], 2018. (A000110)
Onno M. Cain, Bioperational Multisets in Various Semi-rings, arXiv:1908.03235 [math.RA], 2019. (A033178, A309230)
Onno M. Cain, Prime-bounded subwords, arXiv:1912.08598 [math.HO], 2019. (A085823)
Onno M. Cain, Sela T. Enin, Inventory Loops (i.e. Counting Sequences) have Pre-period 2 max S₁ + 60, arXiv:2004.00209 [math.NT], 2020. (A005150, A005151, A006711, A007890, A047842, A060857, A083671, A098155)
N. Cakic, D. Letic, B. Davidovic, The Hyperspherical functions of a derivative, Abstr. Appl. Anal. (2010) 364292 doi:10.1155/2010/364292
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Chris K. Caldwell and Yuanyou Cheng, "Determining Mills' Constant and a Note on Honaker's Problem", J. Integer Sequences, Volume 8, 2005, Article 05.4.1.
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Chris K. Caldwell, Angela Reddick, Yeng Xiong and Wilfrid Keller, "The History of the Primality of One: A Selection of Sources" (a dynamic survey), Journal of Integer Sequences, Vol. 15 (2012), #12.9.8.
C. K. Caldwell and Y. Xiong, What is the smallest prime?, arXiv preprint arXiv:1209.2007, 2012 and J. Integer Seq. 15 (9) (2012) 12.9.7
Recto Rex M. Calingasan, Alexander Vincent B. Policarpio, On the zeros of the OEIS A191257 zeta function, AIP Conference Proceedings 1905, 030011 (2017). doi:10.1063/1.5012157 (A191257)
Neil J. Calkin, Eunice Y. S. Chan, and Robert M. Corless, Some Facts and Conjectures about Mandelbrot Polynomials, Maple Transactions (2021) Vol. 1, No. 1 Article 1. PDF (A000108, A001190, A001316, A003095, A048896, A072191)
Neil J. Calkin, Eunice Y. S. Chan, Robert M. Corless, David J. Jeffrey, and Piers W. Lawrence, A Fractal Eigenvector, arXiv:2104.01116 [math.DS], 2021. (A001316, A048896)
N. J. Calkin, J. E. Janoski, Matrices of row and column sum 2, Congr. Numerantium 192 (2008) 19-32
N. Calkin and H. S. Wilf, Recounting the rationals, Amer. Math. Monthly, 107 (No. 4, 2000), pp. 360-363. (Only the printed version mentions the On-Line Encyclopedia of Integer Sequences.)
J. Callaghan, J. J. Chew, III and S. M. Tanny, On the Behaviour of a Family of Meta-Fibonacci Sequences, SIAM J. Discrete Math. 18 (2005), no. 4, 794-824.
David Callan, Certificates of Integrality for Linear Binomials, Fibonacci Quarterly, 38 (Aug 2000), 317-325.
David Callan, "A Combinatorial Derivation of the Number of Labeled Forests", J. Integer Sequences, Volume 6, 2003, Article 03.4.7.
Callan, David, A uniformly distributed statistic on a class of lattice paths. Electron. J. Combin. 11 (2004), no. 1, Research Paper 82, 8 pp.
David Callan, "Counting Stabilized-Interval-Free Permutations", J. Integer Sequences, Volume 7, 2004, Article 04.1.8.
David Callan, "A Combinatorial Interpretation for a Super-Catalan Recurrence", J. Integer Sequences, Volume 8, 2005, Article 05.1.8.
David Callan, "A Combinatorial Interpretation of the Eigensequence for Composition", J. Integer Sequences, Volume 9, 2006, Article 06.1.4.
David Callan, A Combinatorial Interpretation of j/n {kn}\choose{n+j} (2006), arXiv:math/0604471.
David Callan, "On Generating Functions Involving the Square Root of a Quadratic Polynomial", J. Integer Sequences, Volume 10, 2007, Article 07.5.2.
David Callan, Sets, Lists and Noncrossing Partitions (2007), arXiv:0711.4841 and JIS 11 (2008) 08.1.3.
David Callan, A bijection on Dyck paths and its cycle structure, El. J. Combinat. 14 (2007) # R28
David Callan, Klazar trees and perfect matchings (2008); arXiv:0810.4901 and Eur. J. Comb. 31 (5) (2010) 1265-1282 doi:10.1016/j.ejc.2009.11.004
D. Callan, A combinatorial interpretation for an identity of Barrucand, JIS 11 (2008) 08.3.4
David Callan, A combinatorial survey of identities for the double factorial, arXiv:0906.1317
D. Callan, Pattern avoidance in "flattened" partitions, Discrete Math., 309 (2009), 4187-4191.
D. Callan, A bijection to count (1-23-4)-avoiding permutations, arXiv:1108.2375
D. Callan, The number of bar(2)413 bar(5)-avoiding permutations, arXiv:1110.6884
D. Callan, A combinatorial interpretation of the Catalan transform of the Catalan numbers, arXiv:1111.0996
D. Callan, The number of bar(31)542-avoiding permutations, arXiv:1111.3088
D. Callan, A permutation pattern that illustrates the strong law of small numbers, arXiv:1111.6297
D. Callan, A variant of Touchard's Catalan number identity, Arxiv preprint arXiv:1204.5704, 2012
D. Callan, An identity for the central binomial coefficient, Arxiv preprint arXiv:1206.3174, 2012
D. Callan, An application of a bijection of Mansour, Deng, and Du, arXiv preprint arXiv:1210.6455, 2012
D. Callan (Proposer), Problem 11567, Amer. Math. Monthly, 120 (2013), 369-371.
D. Callan, The number of {1243, 2134}-avoiding permutations, arXiv preprint arXiv:1303.3857, 2013
David Callan, A sign-reversing involution to count labeled lone-child-avoiding trees, arXiv:1406.7784, 2014.
D. Callan, On permutations avoiding the dashed patterns 32-41 and 41-32, arXiv preprint arXiv:1405.2064, 2014
David Callan, A bijection for two sequences in OEIS, arXiv:1602.08347 (2016)
David Callan, Bijections for Dyck paths with all peak heights of the same parity, arXiv:1702.06150 [math.CO], 2017.
David Callan, On Ascent, Repetition and Descent Sequences, arXiv:1911.02209 [math.CO], 2019. (A000110, A005843, A022493, A025262, A025265, A091894, A105633, A175136, A225588)
David Callan, A Combinatorial Interpretation for Sequence A345973 in OEIS, arXiv:2108.04969 [math.CO], 2021. (A345973, A346787)
David Callan, An involution on set partitions, arXiv:2204.02556 [math.CO], 2022. (A006789)
David Callan and Emeric Deutsch, The Run Transform, Arxiv preprint arXiv:1112.3639, 2011; Discrete Math., 312 (2012), 2927-2937.
David Callan, Shi-Mei Ma, Toufik Mansour, Some Combinatorial Arrays Related to the Lotka-Volterra System, Electronic Journal of Combinatorics, Volume 22, Issue 2 (2015), Paper #P2.22. (A008292, A008971)
David Callan, SM Ma, T Mansour, Restricted Stirling permutations, arXiv preprint arXiv:1607.06006, 2016
D Callan, T Mansour, Five subsets of permutations enumerated as weak sorting permutations, arXiv preprint arXiv:1602.05182, 2016
D Callan, T Mansour, Enumeration small classes of 1324 and other 4-letter patterns, arXiv:1705.00933 (2017)
Callan, David; Mansour, Toufik (2017). “Enumeration of small Wilf Classes avoiding 1342 and two other 4-letter patterns”. arΧiv:1708.00832.
David Callan and Toufik Mansour, On permutations avoiding 1324, 2143, and another 4-letter pattern, Pure Mathematics and Applications, Volume 26, Issue 1. doi:10.1515/puma-2015-0018
David Callan, Toufik Mansour, Enumeration of small Wilf classes avoiding 1342 and two other 4-letter patterns, Pure Mathematics and Applications (2018) Vol. 27, No. 1, 62-97. doi:10.1515/puma-2015-0027 (A001519, A106228, A116703)
David Callan and Toufik Mansour, Title, Quaestiones Mathematicae (2023). doi:10.2989/16073606.2022.2152399
David Callan and Toufik Mansour, Three classes on inversion sequences counted by large Schröder numbers, Univ. Wisconsin-Madison (2023). PDF (A006318)
D. Callan, T. Mansour, M. Shattuck, Restricted ascent sequences and Catalan numbers, arXiv preprint arXiv:1403.6933, 2014
David Callan, Toufik Mansour, Mark Shattuck, Twelve subsets of permutations enumerated as maximally clustered permutations, Annales Mathematicae et Informaticae, 47 (2017) pp. 41–74; http://ami.ektf.hu/uploads/papers/finalpdf/AMI_47_from41to74.pdf, 2017
David Callan, Toufik Mansour, Mark Shattuck, Enumeration of permutations avoiding a triple of 4-letter patterns is almost all done, Pure Mathematics and Applications (2019) Vol. 28, Issue 1, 14-69. doi:10.1515/puma-2015-0031 (A257562)
Antonin Callard, Léo Paviet Salomon, and Pascal Vanier, Computability of extender sets in multidimensional subshifts, arXiv:2401.07549 [cs.DM], 2024. (A001511)
F. Callegaro, G. Gaiffi, On models of the braid arrangement and their hidden symmetries, arXiv preprint arXiv:1406.1304, 2014
F. Calogero, Cool irrational numbers and their rather cool rational approximations, Math. Intell. 25 (4) (2003) 72-76 doi:10.1007/BF02984865
C. S. Calude, E. Calude and M. J. Dinneen, What is the value of Taxicab(6)?, J. Universal Computer Science, 9 (2003), 1196-1203.
Grigore Călugăreanu, Rings with very few nilpotents, An. Sţiinţ. Univ. Al. I. Cuza Iaşi. Mat. (2018), 149-149. PDF (A027623)
H Cambazard, N Catusse, Fixed-Parameter Algorithms for Rectilinear Steiner tree and Rectilinear Traveling Salesman Problem in the Plane, arXiv preprint arXiv:1512.06649, 2015.
Stijn Cambie, Jan Goedgebeur, and Jorik Jooken, The maximum number of connected sets in regular graphs, arXiv:2311.00075 [math.CO], 2023. (A059525, A290758)
Ian Cameron, Adam Rogers and Peter Loly, "The Library of Magical Squares" - a summary of the main results for the Shannon entropy of magic and Latin squares: isentropic clans and indexing, in celebration of George Styanís 75th", http://www.physics.umanitoba.ca/~icamern/Poland2012/Data/Bewedlo%20Codex.pdf.
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Naiomi T. Cameron and Asamoah Nkwanta, "On Some (Pseudo) Involutions in the Riordan Group", J. Integer Sequences, Volume 8, 2005, Article 05.3.7.
N. T. Cameron and A. Nkwanta, Riordan matrices and lattice path enumeration, Notices Amer. Math. Soc., 70:2 (2023), 231-243.
Naiomi T. Cameron, Kendra Killpatrick, Statistics on Linear Chord Diagrams, arXiv:1902.09021 [math.CO], 2019. (A008517, A079267)
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P. J. Cameron, Combinatorics: Topics, Techniques, Algorithms, Cambridge University Press, 1994 (reprinted 1996).
P. J. Cameron, Stories about groups and sequences, in Special issue dedicated to Hanfried Lenz of Des. Codes Cryptogr. 8 (1996), no. 1-2, 109-133 (DVI or PostScript). Corrected reprint in op. cit. 8 (1996), no. 3, 109-133.
P. J. Cameron, The algebra of an age, pp. 126-133 in Model Theory of Groups and Automorphism Groups (ed. D. M. Evans), London Mathematical Society Lecture Notes 244, Cambridge University Press, Cambridge, 1997. (dvi, ps)
Peter J. Cameron, "Sequences Realized by Oligomorphic Permutation Groups", J. Integer Sequences, Volume 3, 2000, Article 00.1.5.
P. J. Cameron, Homogeneous permutations, Electronic J. Combinatorics 9(2) (2002), #R2 (9pp).
Cameron, Peter J. Research problems from the 19th British Combinatorial Conference. Discrete Math. 293 (2005), no. 1-3, 313-320.
Peter J. Cameron, Maria Elisa Fernandes, Dimitri Leemans, The number of string C-groups of high rank, arXiv:2212.12723 [math.GR], 2022. (A359367)
P. J. Cameron, M. Gadouleau, J. D. Mitchell, Y. Peresse, Chains of subsemigroups, arXiv preprint arXiv:1501.06394, 2015
P. J. Cameron, D. A. Gewurz and F. Merola, Product action, Discrete Math., 308 (2008), 386-394.
P. J. Cameron and C. R. Johnson, The number of equivalence patterns of symmetric sign patterns, Discr. Math., 306 (2006), 3074-3077.
Peter J. Cameron, Andrea Lucchini and Colva M. Roney-Dougal, Generating sets of finite groups, arXiv:1609.06077, 2016.
P. J. Cameron and D. A. Preece, Primitive lambda-roots, Combinatorics Study Group notes, March 2003.
Peter Cameron, Thomas Prellberg and Dudley Stark, Asymptotic enumeration of incidence matrices (2005), arXiv:math/0511008.
P. J. Cameron, T. Prellberg and D. Stark, Asymptotics for incidence matrix classes , Electron. J. Combin. 13 (2006), no. 1, Research Paper 85, 19 pp.
Peter J. Cameron and Hamid Reza Dorbidi, Minimal cover groups, arXiv:2311.15652 [math.GR], 2023. (A006218)
Marco B. Caminati and Juliana K. F. Bowles, Representation Theorems Obtained by Mining across Web Sources for Hints, Lancaster Univ. (UK, 2022). Abstract (A284276) Here, we show how data-mining across distinct web sources (including the Online Encyclopedia of Integer Sequences, OEIS), was crucial in the discovery of two original representation theorems relating event structures (mathematical structures commonly used to represent concurrent discrete systems) to families of sets (endowed with elementary disjointness and subset relations) and to full graphs, respectively.
Saverio Caminiti and Emanuele G. Fusco, "On the Number of Labeled k-arch Graphs", J. Integer Sequences, Volume 10, 2007, Article 07.7.5.
Donald E. Campbell, Jack Graver and Jerry S. Kelly, There are more strategy-proof procedures than you think, Mathematical Social Sciences 64 (2012) 263-265. doi:10.1016/j.mathsocsci.2012.05.001
Geoffrey B. Campbell, Some n-space q-binomial theorem extensions and similar identities, arXiv:1906.07526 [math.NT], 2019. (A061159, A061160)
Geoffrey B. Campbell, Continued Fractions for partition generating functions, arXiv:2301.12945 [math.CO], 2023. (A061159, A061160, Euler transform)
Geoffrey B. Campbell, Vector Partition Identities for 2D, 3D and nD Lattices, arXiv:2302.01091 [math.CO], 2023. (A000982, A061160, A061169, A101427)
Geoffrey B. Campbell, A Zujev, Some almost partition theoretic identities, Preprint, 2016; http://zujev.physics.ucdavis.edu/papers/Some%20almost%20partition%20theoretic%20identities.pdf
Geoffrey B. Campbell, A Zujev, Some left nested radicals, Preprint 2016; http://zujev.physics.ucdavis.edu/papers/Some_left_nested_radicals.pdf
Geoffrey B. Campbell, Visible Point Vector Partition Identities for Hyperpyramid Lattices, arXiv:2309.16094 [math.CO], 2023. (A293116)
H. E. A. Campbell and David L. Wehlau, Zigzag polynomials, Artin's conjecture and trinomials, Finite Fields and Their Applications (2023) Vol. 89, 102198. doi:10.1016/j.ffa.2023.102198 (A000057)
John M. Campbell, An Integral Representation of Kekule' Numbers, and Double Integrals Related to Smarandache Sequences, Arxiv preprint arXiv:1105.3399, 2011.
Campbell, John, A class of symmetric difference-closed sets related to commuting involutions, Discrete Mathematics & Theoretical Computer Science, Vol 19 no. 1, 2017; https://dmtcs.episciences.org/3210/pdf; https://hal.archives-ouvertes.fr/hal-01345066/document
John M. Campbell, An Algorithm for Trigonometric-Logarithmic Definite Integrals, in the Mathematica Journal, Vol. 19.10 (2017). HTML (A265011)
John Campbell, Proof of a conjecture due to Sun concerning Catalan's constant, hal-03644515 [math], 2022. Abstract (A143298)
John M. Campbell, A matrix-based recursion relation for F_F_n, Fib. Q., 60:3 (2022), 256-261.
John M. Campbell, Products of multiple-index Fibonacci numbers, Fib. Q., 60:3 (2022), 267-273.
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Eunice Y. S. Chan and Robert M. Corless, Chaos Game Representation, arXiv:2012.09638 [math.HO], 2020. (A000040, A000045, A000796)
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Eunice Y. S. Chan, Robert M. Corless, Laureano Gonzalez-Vega, J. Rafael Sendra, Juana Sendra, Steven E. Thornton, Bohemian Upper Hessenberg Toeplitz Matrices, arXiv:1809.10664 [cs.SC], 2018. (A105306, A221150)
Eunice Y. S. Chan, Robert M. Corless, Laureano Gonzalez-Vega, J. Rafael Sendra, Juana Sendra, Upper Hessenberg and Toeplitz Bohemians, arXiv:1907.10677 [cs.SC], 2019. (A062110, A105306)
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O-Yeat Chan, Dante Manna, Divisibility properties of Stirling numbers of the second kind
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Swee Hong Chan and Igor Pak, Computational complexity of counting coincidences, arXiv:2308.10214 [math.CO], 2023. (A000111, A003064, A003432, A013588, A089477, A092838, A137814, A160371, A281723)
Swee Hong Chan and Igor Pak, Linear extensions and continued fractions, arXiv:2401.09723 [math.CO], 2024. (A160371, A281723)
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Swee Hong Chan, Igor Pak, and Greta Panova, Log-concavity in planar random walks, arXiv:2106.10640 [math.CO], 2021. (A000108, A001006, A006318, A008288)
Tak-Shing T. Chan, YH Yang, Polar n-Complex and n-Bicomplex Singular Value Decomposition and Principal Component Pursuit, IEEE Transactions on Signal Processing ( Volume: 64, Issue: 24, Dec.15, 15 2016 ); doi:10.1109/TSP.2016.2612171
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Shu-Chiuan Chang, Robert Shrock, Transfer matrices for the partition function of the Potts model on lattice strips with toroidal and Klein-bottle boundary conditions, Physica A: Statistical Mechanics and its Applications, Volume 364, 15 May 2006, Pages 231-262.
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X.-K. Chang, X.-B. Hu and G.-F. Yu, An integrable semi-discrete equation and combinatorial numbers with their combinatorial interpretations, Journal of Difference Equations and Applications, 2012, doi:10.1080/10236198.2012.719024
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Zuling Chang, MF Ezerman, S Ling, H Wang, Construction of de Bruijn Sequences from Product of Two Irreducible Polynomials, arXiv preprint arXiv:1604.04351, 2016
Zuling Chang, Martianus Frederic Ezerman, Adamas Aqsa Fahreza, San Ling, Huaxiong Wang, Large Order Binary de Bruijn Sequences via Zech's Logarithms, arXiv:1705.03150 [cs.IT], 2017.
Zuling Chang, Martianus Frederic Ezerman, Adamas Aqsa, Fahreza, San Ling, Janusz Szmidt, Huaxiong Wang, Binary de Bruijn Sequences via Zech's Logarithms, 2018. PDF (A000043)
James Chapman, Judith Foos, Andrew Nelson, Elizabeth J. Hartung, Aaron Williams, Pairwise disagreements of Kekulé, Clar, and Fries numbers for benzenoids: a mathematical and computational investigation, 2018. PDF. (A018190)
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Scott Chapman, Christopher O'Neill, Factoring in the Chicken McNugget monoid, arXiv:1709.01606 [math.AC], 2017.
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Doug Chatham, Reflections on the n+k dragon kings problem, Games and Puzzles, Recreational Mathematics Magazine (2018) 5.10, 39-55. doi:10.2478/rmm-2018-0007 (A002464)
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G. Chelnokov, M. Deryagina, A. Mednykh, On the Coverings of Amphicosms; Revised title: On the coverings of Euclidian manifolds B_1 and B_2, arXiv preprint arXiv:1502.01528, 2015
G. Chelnokov, A. D. Mednykh, On the coverings of closed orientable Euclidean manifolds G₂ and G₄. arXiv:1805.08146 [math.AT], 2018.
Grigory R. Chelnokov, Alexander D. Mednykh, The enumeration of coverings of closed orientable Euclidean manifolds G₃ and G₅, arXiv:1905.13558 [math.AT], 2019.
Emmanuel Chemla, P Egré, B Spector, Characterizing logical consequence in many-valued logics, J. of Logic and Computation, to appear (2016); http://semanticsarchive.net/Archive/GQzYTM4N/Chemla-Egre-Spector-LCrelations.pdf
Alexander Chen, YH He, J McKay, Erland Samuel Bring's "Transformation of Algebraic Equations", arXiv preprint arXiv:1711.09253, 2017.
Aria Chen, Tyler Cummins, Rishi De Francesco, Jate Greene, Tanya Khovanova, Alexander Meng, Tanish Parida, Anirudh Pulugurtha, Anand Swaroop, and Samuel Tsui, Card Tricks and Information, arXiv:2405.21007 [math.HO], 2024. (A002720, A005095, A030495, A213169, A370888, A371217, A372255, A372256, A372264, A372265, A372266)
Ben Chen, Richard Chen, Joshua Guo, Tanya Khovanova, Shane Lee, Neil Malur, Nastia Polina, Poonam Sahoo, Anuj Sakarda, Nathan Sheffield, Armaan Tipirneni, On Base 3/2 and its Sequences, arXiv:1808.04304 [math.NT], 2018. (A005150, A005428, A005836, A006997, A006999, A024629, A061419, A069638, A070885, A073941, A081848, A237575, A246435, A303500, A304023, A304024, A304025, A304272, A304273, A304274, AA305497, A305658, A305659, A305660, A305753)
B. F. Chen, E. Ghorbani, K. B. Wong, Cyclic decomposition of k-permutations and eigenvalues of the arrangement graphs, arXiv preprint arXiv:1308.5490, 2013.
Benjamin Chen, Michael Cho, Mario Tutuncu-Macias, and Tony Tzolov, Efficient methods of calculating the number of heapable permutations, Disc. Appl. Math. (2023) Vol. 331, 126-137. doi:10.1016/j.dam.2023.01.025
Benjamin Chen, E Erives, L Fan, M Gerovitch, J Hsu et al., Alternator Coins, arXiv preprint arXiv:1605:05601, 2016
Bin Chen, Haigang Zhou, Note on the problem of Ramanujan's radial limits, Advances in Difference Equations 2014, 2014:191 doi:10.1186/1687-1847-2014-191. ["In this note, we prove Theorem 2.2 by using the result related with the generating functions of convex compositions given by Andrews [15] and the Online Encyclopedia of Integer Sequences [16] as well as Appell-Lerch sums, we get the desired results.]
Chao-Ping Chen, On the coefficients of asymptotic expansion for the harmonic number by Ramanujan, The Ramanujan Journal, 2015; doi:10.1007/s11139-015-9670-3
Chao-Ping Chen, Sharp inequalities and asymptotic series of a product related to the Euler–Mascheroni constant, Journal of Number Theory, Volume 165, August 2016, Pages 314–323.
Chao-Ping Chen, Sharp inequalities and asymptotic series related to Somos' quadratic recurrence constant, Journal of Number Theory, 2016, Volume 172, March 2017, Pages 145-159; doi:10.1016/j.jnt.2016.08.010
C.-P. Chen and J. Choi, Asymptotic expansions for the constants of Landau and Lebesgue, Advances in Mathematics, Volume 254, 20 March 2014, Pages 622-641.
Chen, Chao-Ping; Choi, Junesang. An Asymptotic Formula for (1+1/x)^x Based on the Partition Function. Amer. Math. Monthly 121 (2014), no. 4, 338--343. MR3183017.
Chao-Ping Chen, XF Han, On Somos' quadratic recurrence constant, Journal of Number Theory, Volume 166, September 2016, Pages 31–40; doi:10.1016/j.jnt.2016.02.018
Chao-Ping Chen and Long Lin, Asymptotic expansions related to Glaisher-Kinkelin constant based on the Bell polynomials, Journal of Number Theory 133 (2013) 2699-2705.
Chao-Ping Chen, Richard B. Paris, Approximation formulas for the constant e and an improvement to a Carleman-type inequality, Journal of Mathematical Analysis and Applications (2018) Vol. 466, Issue 1, 711-725. doi:10.1016/j.jmaa.2018.06.011
Chao-Ping Chen, Hui-Jie Zhang, Padé approximant related to inequalities involving the constant e and a generalized Carleman-type inequality, Journal of Inequalities and Applications, 2017.
Dandan Chen and Rong Chen, Generating Functions of the Hurwitz Class Numbers Associated with Certain Mock Theta Functions, arXiv:2107.04809 [math.NT], 2021. (A238872, A321440)
Dandan Chen, Sherry H. F. Yan, Robin D. P. Zhou, Equidistributed statistics on Fishburn matrices and permutations, arXiv:1808.04191 [math.CO], 2018. (A022493)
Douglas M. Chen, On the Structure of Permutation Invariant Parking, arXiv:2311.15699 [math.CO], 2023. (A000108, A009766, A355645)
Eric Chen, Robin Chen, Lucy Guo, Cindy Jiang, Steven J. Miller, Joshua M. Siktar, Peter Yu, Gaussian Behavior in Zeckendorf Decompositions From Lattices, arXiv:1809.05829 [math.NT], 2018. (A182421)
Eunice Y.-J. Chen, A Choi, A Darwiche, On Pruning with the MDL Score, JMLR: Workshop and Conference Proceedings vol 52, 98-109, 2016; http://proceedings.mlr.press/v52/chen16.pdf
Gang Chen, Henrik Johansson, Fei Teng, and Tianheng Wang, Next-to-MHV Yang-Mills kinematic algebra, arXiv:2104.12726 [hep-th], 2021. (A001705)
Heguang Chen, A special kind of integral by residue theorem, Proceedings Vol. 12259, 2nd Int'l Conf. Appl. Math., Modelling, and Intelligent Computing (CAMMIC, Kunming, China, 2022), 122591W. doi:10.1117/12.2639528
Ho-lin Chen, David Doty, Shinnosuke Seki, Program size and temperature in self-assembly, Algorithm. 72 (3) (2015) 884-899 doi:10.1007/s00453-014-9879-3
Hong-Bin Chen, Hung-Lin Fu, Jun-Yi Guo, Beyond Hamiltonicity of Prime Difference Graphs, arXiv:2003.00729 [math.CO], 2020. (A228626)
Hongwei Chen, "Evaluations of Some Variant Euler Sums", J. Integer Sequences, Volume 9, 2006, Article 06.2.3.
Hongwei Chen, Another extension of Lobachevsky's formula, Elem. Math. (2022). doi:10.4171/EM/494
Imanuel Chen and Michael Z. Spivey, Integral Generalized Binomial Coefficients of Multiplicative Functions, Preprint 2015; Summer Research Paper 238, Univ. Puget Sound, http://soundideas.pugetsound.edu/summer_research/238.
Jiahua Chen, Aneesha Manne, Rebecca Mendum, Poonam Sahoo, Alicia Yang, Minority Voter Distributions and Partisan Gerrymandering, arXiv:1911.09792 [cs.CY], 2019. (A172477)
Jia-Yu Chen, Chen Wang, Congruences concerning generalized central trinomial coefficients, arXiv:2012.04523 [math.NT], 2020. (A001850, A002426)
Jin Chen, Zhixiong Wen, Wen Wu, On the additive complexity of a Thue-Morse like sequence, arXiv:1802.03610 [math.CO], 2018. (A071858)
Kwang-Wu Chen, "Algorithms for Bernoulli numbers and Euler numbers", J. Integer Sequences, Volume 4, 2001, Article 01.1.6.
Kwang-Wu Chen, "An Interesting Lemma for Regular C-fractions", J. Integer Sequences, Volume 6, 2003, Article 03.4.8.
K.-W. Chen, Greatest Common Divisors in Shifted Fibonacci Sequences, J. Int. Seq. 14 (2011) # 11.4.7.
Kwang-Wu Chen, Yu-Ren Pan, Greatest Common Divisors of Shifted Horadam Sequences, J. Int. Seq., Vol. 23 (2020), Article 20.5.8. HTML (A000032, A000045, A000129, A001110, A001541, A002203)
Ricky X. F. Chen, A Note on the Generating Function for the Stirling Numbers of the First Kind, Journal of Integer Sequences, 18 (2015), #15.3.8.
Ricky X. F. Chen and Christian M. Reidys, A Combinatorial Identity Concerning Plane Colored Trees and its Applications, Journal of Integer Sequences, Vol. 20 (2017), Article 17.3.7.
Ricky X. F. Chen and Louis W. Shapiro, "On Sequences Gn Satisfying Gn = (d+2)Gn-1 - Gn-2", J. Integer Sequences, Volume 10, 2007, Article 07.8.1.
Ryan C. Chen, Yujin H. Kim, Jared D. Lichtman, Steven J. Miller, Shannon Sweitzer, Eric Winsor, Spectral Statistics of Non-Hermitian Random Matrix Ensembles, arXiv:1803.08127 [math-ph], 2018. (A007226)
Siji Chen, Sheng Chen, Connectedness of digraphs from quadratic polynomials, Involve, a Journal of Mathematics (2020) Vol. 13, No. 2, 357-360. doi:10.2140/involve.2020.13.357 (A005385)
Tongtong Chen and Edward Scheinerman, Finding a Compositional Square Root of Sine, Amer. Math. Monthly (2022). doi:10.1080/00029890.2022.2105054
Wei Chen, Enumeration of Set Partitions Refined by Crossing and Nesting Numbers, MS Thesis, Department of Mathematics. SIMON FRASER UNIVERSITY, Fall 2014
S. Chen, W. Zhai, Reciprocals of the Gcd-Sum Functions, J. Int. Seq. 14 (2011) # 11.8.3.
Weiru Chen, Jared Krandel, Interpolating Classical Partitions of the Set of Positive Integers, arXiv:1810.11938 [math.NT], 2018. (A054770)
William Y. C. Chen, Breaking Cycles, the Odd Versus the Even, to appear in Enumer. Comb. Appl., 2023. PDF (A000246)
W. Y. C. Chen, A. Y. L. Dai and R. D. P. Zhou, Ordered Partitions Avoiding a Permutation of Length 3, arXiv preprint arXiv:1304.3187, 2013
William Y. C. Chen, Eva Y. P. Deng, Laura L. M. Yang, Riordan Paths and Derangements (2006), arXiv:math/0602298; Discrete Mathematics, Volume 308, Issue 11, 6 June 2008, Pages 2222-2227.
Chen, William Y. C.; Fan, Neil J. Y.; Jia, Jeffrey Y. T. Labeled ballot paths and the Springer numbers. SIAM J. Discrete Math. 25 (2011), no. 4, 1530-1546.
Chen, William Y. C.; Fan, Neil J. Y.; Jia, Jeffrey Y. T. The generating function for the Dirichlet series Lm(s). Math. Comp. 81 (2012), no. 278, 1005-1023.
Chen, William Y. C.; Fan, Neil J. Y.; Zhao, Alina F. Y. Partitions and partial matchings avoiding neighbor patterns. European J. Combin. 33 (2012), no. 4, 491-504.
W. Y. C. Chen and A. M. Fu, Context-free Grammars for Permutations and Increasing Trees, arXiv preprint arXiv:1408.1859, 2014.
William Y. C. Chen and Amy M. Fu, The Dumont Ansatz for the Eulerian Polynomials, Peak Polynomials and Derivative Polynomials, arXiv:2204.01497 [math.CO], 2022. (A000831, A008293)
William Y. C. Chen, Nelson Y. Li, Louis W. Shapiro, The Butterfly Decomposition of Plane Trees (2005), arXiv:math/0511045; Discrete Applied Mathematics, Volume 155, Issue 17, 15 October 2007, Pages 2187-2201.
Chen, William Y. C.; Li, Nelson Y.; Shapiro, Louis W.; Yan, Sherry H. F. Matrix identities on weighted partial Motzkin paths. European J. Combin. 28 (2007), no. 4, 1196-1207.
W. Y. C. Chen, L. H. Liu and C. J. Wang, Linked Partitions and Permutation Tableaux, arXiv preprint arXiv:1305.5357, 2013
Chen, William Y. C.; Mansour, Toufik; Yan, Sherry H. F. Matchings avoiding partial patterns. Electron. J. Combin. 13 (2006), no. 1, Research Paper 112, 17 pp.
W. Y. C. Chen, S. X. M. Pang, E. X. Y. Qu and R. P Stanley, Pairs of Noncrossing Free Dyck Paths and Noncrossing Partitions, arXiv:0804.2930; Discrete Math., 309 (2009), 2834-2838.
William Y. C. Chen and Carol J. Wang, Noncrossing Linked Partitions and Large (3, 2)-Motzkin Paths, Discrete Math., 312 (2012), 1918-1922; doi:10.1016/j.disc.2012.02.017
Chen, William Y. C.; Wang, David G. L. Singletons and adjacencies of set partitions of type B. Discrete Math. 311 (2011), no. 6, 418-422.
William Y. C. Chen, Susan Y. J. Wu and Catherine Yan, Linked Partitions and Linked Cycles (2006), arXiv:math/0607719; European Journal of Combinatorics, Volume 29, Issue 6, August 2008, Pages 1408-1426.
William Y. C. Chen, Sherry H. F. Yan, Laura L. M. Yang, Weighted 2-Motzkin Paths (2004), arXiv:math/0410200.
William Y. C. Chen, Sherry H.F. Yan, Laura L.M. Yang, Identities from weighted Motzkin paths, Advances in Applied Mathematics, Volume 41, Issue 3, September 2008, Pages 329-334.
Xi Chen, Bishal Deb, Alexander Dyachenko, Tomack Gilmore, and Alan D. Sokal, Coefficientwise total positivity of some matrices defined by linear recurrences, arXiv:2012.03629 [math.CO], 2020. (A008277, A008278, A048993)
Xi Chen, H. Liang, Y. Wang, Total positivity of Riordan arrays, European Journal of Combinatorics, Volume 46, May 2015, Pages 68–74.
Xi Chen, H. Liang, Y. Wang, Total positivity of recursive matrices, Linear Algebra and its Applications, Volume 471, 15 April 2015, Pages 383–393.
Xi Chen, Arthur Li Bo Yang, and James Jing Yu Zhao, Recurrences for Callan's Generalization of Narayana Polynomials, J. Syst. Sci. Complex. (2021). doi:10.1007/s11424-021-0216-z
Xiangyu Chen, Zongpeng Li, and Qifu Tyler Sun, Systematic Memory MDS Sliding Window Codes Over Erasure Channels, IEEE Transactions on Communications (2021) Vol. 69, Issue 3, 1417-1430. doi:10.1109/TCOMM.2020.3041254
Xiao-Min Chen, X.-K. Chang, J.-Q. Sun, X./-B. Hu, Y.-N. Yeh, Three semi-discrete integrable systems related to orthogonal polynomials and their generalized determinant solutions, Nonlinearity, Volume 28, Number 7, Jun 08 2015. Also https://www.researchgate.net/profile/Xiang-Ke_Chang/publication/278333903_Three_semi-discrete_integrable_systems_related_to_orthogonal_polynomials_and_their_generalized_determinant_solutions/links/560c9faa08ae73e7a6a2fb95.pdf.
Xiaomei Chen, Yuan Xiang, Counting generalized Schröder paths, arXiv:2009.04900 [math.CO], 2020. (A000108, A001003, A001263, A006318, A078009, A091866, A186338)
Yinsong Chen and Vladislav Kargin, On enumeration and entropy of ribbon tilings, Binghamton Univ. (2023). doi:10.37236/10991 (A115047)
Nate Chenette, Reed Phillips, Lara Pudwell, and Manda Riehl, Occurrences of reciprocal sign epistasis in single-and multi-peaked theoretical fitness landscapes, Rose-Hulman and Valparaiso Universities (2022). PDF (A001787, A001788, A061301)
Gaëtan Chenevier, The Characteristic Masses of Niemeier Lattices, arXiv:2002.03707 [math.NT], 2020. (A120963)
Clément Chenevière, Linear Intervals in the Tamari, Dyck and alt-Tamari Lattices, arXiv:2209.00418 [math.CO], 2022. (A344136)
Eddie Cheng, Marc J. Lipman, Laszlo Liptak, Strong structural properties of unidirectional star graphs, Discrete Applied Mathematics, Volume 156, Issue 15, 6 August 2008, Pages 2939-2949.
Eddie Cheng, Ke Qiu and Zhizhang Shen, On the surface area of the augmented cubes, J. of Supercomputing, doi:10.1007/s11227-011-0641-1
Cheng, Szu-En; Eu, Sen-Peng; Fu, Tung-Shan, Area of Catalan paths on a checkerboard. European J. Combin. 28 (2007), no. 4, 1331-1344.
Eddie Cheng, Qiu Ke and Zhizhang Shen, On the Surface Area of the Asymmetric Twisted Cube, in COMBINATORIAL OPTIMIZATION AND APPLICATIONS, Lecture Notes in Computer Science, 2011, Volume 6831/2011, 411-423, doi:10.1007/978-3-642-22616-8_32
Eddie Cheng, Ke Qui, Zhizhang Shen, The edge-centered surface area of the arrangement graph, J. Comb. Optim. 27 (2014) 49-64 doi:10.1007/s10878-012-9590-8
Fan Cheng, Optimality of routing on the wiretap network with simple network topology, Information Theory (ISIT), 2014 IEEE International Symposium on, June 29 2014-July 4 2014 Page(s): 786 - 790 INSPEC Accession Number: 14524545 Honolulu, HI doi:10.1109/ISIT.2014.6874940
Fan Cheng, Vincent Y. F. Tan, A Numerical Study on the Wiretap Network with a Simple Network Topology, preprint arXiv:1505.02862, 2015. (A014466)
S.-E. Cheng, S. Elizalde, A. Kasraoui and B. E. Sagan, Inversion polynomials for 321-avoiding permutations, http://math.msu.edu/~sagan/Papers/Old/ipt.pdf, 2012.
S.-E. Cheng, S. Elizalde, A. Kasraoui and B. E. Sagan, Inversion polynomials for 321-avoiding permutations: addendum, arXiv preprint arXiv:1305.3845, 2013.
Cheng, Ting-Yuan; Eu, Sen-Peng; Fu, Tung-Shan; Lee, Yi-Lin doi:10.1007/s00026-017-0340-6 Skew standard domino tableaux and partial Motzkin paths. Ann. Comb. 21, No. 1, 43-71 (2017).
Yen-Jen Cheng, Sen-Peng Eu, Tung-Shan Fu, and Jyun-Cheng Yao, On q-Counting of Noncrossing Chains and Parking Functions, arXiv:2312.07351 [math.CO], 2023. (A071208)
A. Anas Chentouf, On Sylvester's Sequence and some of its properties, Parabola (2020) Vol. 56, Issue 2. Abstract (A000058)
Gi-Sang Cheon, M.E.A. El-Mikkawy, Generalized harmonic numbers with Riordan arrays, Journal of Number Theory, Volume 128, Issue 2, February 2008, Pages 413-425.
Gi-Sang Cheon and Sung-Tae Jin, Structural properties of Riordan matrices and extending the matrices, Linear Algebra and its Applications Volume 435, Issue 8, 15 October 2011, Pages 2019-2032, doi:10.1016/j.laa.2011.04.001
G.-S. Cheon and S.-T. Jin, A unified combinatorial interpretation for Riordan matrices associated to the functional equations of higher degree, PDF, 2012.
Gi-Sang Cheon, Sung-Tae Jin, Hana Kim and Louis W. Shapiro, Riordan group involutions and the -sequence, Discrete Applied Mathematics, Volume 157, Issue 8, 28 April 2009, Pages 1696-1701.
Gi-Sang Cheon, S.-T. Jin, L. W. Shapiro, A combinatorial equivalence relation for formal power series, Linear Algebra and its Applications, Available online 30 March 2015.
Gi-Sang Cheon and Ji-Hwan Jung, r-Whitney numbers of Downing lattices, Discrete Math., 312 (2012), 2337-2348.
Gi-Sang Cheon and Hana Kim, Simple proofs of open problems about the structure of involutions in the Riordan group, Linear Algebra and its Applications, Volume 428, Issue 4, 1 February 2008, Pages 930-940.
Gi-Sang Cheon, Hana Kim, Mertens equimodular matrices of Redheffer type, Linear Algebra and its Applications (2019) Vol. 572, 252-272. doi:10.1016/j.laa.2019.03.009
Gi-Sang Cheon, Hana Kim and Louis W. Shapiro, Riordan group involutions, Linear Algebra and its Applications, Volume 428, Issue 4, 1 February 2008, Pages 941-952.
Gi-Sang Cheon, Hana Kim and Louis W. Shapiro, A generalization of Lucas polynomial sequence, Discrete Applied Mathematics, Volume 157, Issue 5, 6 March 2009, Pages 920-927.
Gi-Sang Cheon, Hana Kim, Louis W. Shapiro, An algebraic structure for Faber polynomials, Lin. Alg. Applic. 433 (2010) 1170-1179 doi:10.1016/j.laa.2010.04.044
Gi-Sang Cheon, Hana Kim and Louis W. Shapiro, Combinatorics of Riordan arrays with identical A and Z sequences, Discrete Math., 312 (2012), 2040-2049.
G.-S. Cheon, H. Kim, L. W. Shapiro, Mutation effects in ordered trees, arXiv preprint arXiv:1410.1249, 2014
Gi-Sang Cheon, Jinha Kim, Minki Kim, Sergey Kitaev, On k-11-representable graphs, arXiv:1803.01055 [math.CO], 2018. (A000088, A156809)
Gi-Sang Cheon, Sang-Gu Lee and Louis W. Shapiro, The Fine numbers refined, European Journal of Combinatorics 31 (1) (2010) 120-128 doi:10.1016/j.ejc.2009.04.003.
Gi-Sang Cheon and Toufik Mansourb, Rational combinations for the sums involving inverse binomial coefficients, Applied Mathematics and Computation, Volume 218, Issue 6, 15 November 2011, Pages 2641-2646; doi:10.1016/j.amc.2011.08.003 PDF.
Gi-Sang Cheon and Louis Shapiro, The uplift principle for ordered trees, Applied Mathematics Letters, 28 November 2011; doi:10.1016/j.aml.2011.11.018
Otfried Cheong and Mira Lee, The Hadwiger Number of Jordan Regions is Unbounded (2007), arXiv:cs/0702079; Discrete and Computational Geometry, Volume 37, Number 4 / May, 2007.
Mahdi Cheraghchi, Vasileios Nakos, Combinatorial Group Testing and Sparse Recovery Schemes with Near-Optimal Decoding Time, arXiv:2006.08420 [cs.IT], 2020.
Hassen Cheriha, Yousra Gati, Vladimir Petrov Kostov, Descartes' rule of signs, Rolle's theorem and sequences of admissible pairs. arXiv:1805.04261 [math.CA], 2018. (A047749)
Andrey T. Cherkasov and Dmitri Piontkovski, Wilf classes of non-symmetric operads, arXiv:2105.08880 [math.CO], 2021. (A161746)
B. Chern, P. Diaconis, D. M. Kane, R. C. Rhoades, Closed expressions for averages of set partition statistics, Res. Math. Sci. 1 (2014) # 2 doi:10.1186/2197-9847-1-2
B. Chern, P. Diaconis, D. M. Kane, R. C. Rhoades, Central limit theorems for some set partition statistics, 2014, PDF Adv. Appl. Math 70 (2015) 92-105 doi:10.1016/j.aam.2015.06.008
H.-H. Chern, H.-K. Hwang, T.-H. Tsai, Random unfriendly seating arrangement in a dining table, arXiv preprint arXiv:1406.0614, 2014
Shane Chern, On a conjecture of George Beck, arXiv:1705.10700 [math.NT], 2017.
Shane Chern (Xiaohang Chen), An extension of a formula of Jovovic, 2018. PDF, also in Integers (2019) Vol. 19, Article A47. PDF (A145855)
Shane Chern (Xiaohang Chen), On a conjecture of George Beck. II, 2018. PDF (A034296, A237665), also in The Mathematics Student (2019) Vol. 88, Nos. 1-2, 159-164. PDF
Shane Chern, On 0012-avoiding inversion sequences and a Conjecture of Lin and Ma, arXiv:2006.04318 [math.CO], 2020. (A000110, A006318, A279561)
Shane Chern, T Cai, H Zhong, On the cardinality and sum of reciprocals of primitive sequences, Preprint 2018; To appear in Adv. Math. (China); https://sites.psu.edu/shanechern/files/2017/12/On-reciprocal-sum-and-cardinality-of-primitive-sequences-2ioz54x.pdf
Shane Chern, Lin Jiu, and Italo Simonelli, A central limit theorem for a card shuffling problem, arXiv:2309.08841 [math.PR], 2023. (A000255)
V. M. Chernov, Fibonacci, tribonacci, …, hexanacci and parallel “error-free” machine arithmetic, Computer Optics (2019) Vol. 43, No. 6, 1072-1078. doi:10.18287/2412-6179-2019-43-6-1072-1078 (Russian language)
N. Chetty, D. J. Griffith, Zernike-basis expansion of the fractional and radial Hilbert phase masks, Current Applied Physics, 15 (2015) 739-747.
Clifford Cheung, Mikhail P. Solon, Tidal Effects in the Post-Minkowskian Expansion, arXiv:2006.06665 [hep-th], 2020. The calculations here used the computer algebra system Mathematica in combination with FeynCalc and xAct, as well as the On-Line Encyclopedia of Integer Sequences and the Hoffman2 Cluster at the Institute for Digital Research and Education at UCLA.
M. Chevalier, R. Charrondière, Q. Cormier, et al., Projet Pensées Profondes, Fundamental Computer Science Master’s Degree 1, September 2014 – December 2014, ENS de Lyon; https://projetpp.github.io/documentation/finalReport.pdf
Philippe A. J. G. Chevalier, On the discrete geometry of physical quantities, Preprint, 2013 (mentions A045778, A008451, A000141, ...).
P. A. J. G. Chevalier, On a Mathematical Method for Discovering Relations Between Physical Quantities: a Photonics Case Study, Slides from a talk presented at ICOL2014, https://www.researchgate.net/profile/Philippe_Chevalier2/publication/260598331_On_a_Mathematical_Method_for_Discovering_Relations_Between_Physical_Quantities_a_Photonics_Case_Study/links/00b7d531be7b837626000000.pdf
P. A. J. G. Chevalier, A “table of Mendeleev” for physical quantities?, Slides from a talk, May 14 2014, Leuven, Belgium, http://www.researchgate.net/profile/Philippe_Chevalier2/publication/262067273_A_table_of_Mendeleev_for_physical_quantities/links/0c9605368f6d191478000000.pdf
Philippe A. J. G. Chevalier, Dimensional exploration techniques for photonics, Slides of a talk, 2016; https://www.researchgate.net/profile/Philippe_Chevalier2/publication/297497200_Dimensional_exploration_techniques_for_photonics/links/56df544f08ae979addef59bf.pdf
N. Chheda, M. K. Gupta, RNA as a Permutation, arXiv preprint arXiv:1403.5477, 2014
Hsin-Te Chiang, Mei-Ru Ciou, Chia-Ling Tsai, Yuh-Jenn Wu, Chiun-Chang Lee, On negative Pell equations: Solvability and unsolvability in integers, Notes on Number Theory and Discrete Mathematics (2018) Vol. 24, No. 3, 10-26. doi:10.7546/nntdm.2018.24.3.10-26 (A031396)
G. Chiaselotti, W. Keith, P. A, Oliverio, Two Self-Dual Lattices of Signed Integer Partitions, Appl. Math. Inf. Sci. 8, No. 6, 3191-3199 (2014).
Francisco Chicano, Bilel Derbel, and Sébastien Verel, Fourier Transform-based Surrogates for Permutation Problems, Proc. Genetic and Evol. Comp. Conf. (GECCO 2023) pp. 275–283. doi:10.1145/3583131.3590425
Noureddine Chikh and Miloud Mihoubi, Note on a new combinatorial interpretation of Catalan numbers, hal-03112303 [math.CO], 2021. Abstract (A000108)
Rayan Chikhi, Vladan Jovicic, Stefan Kratsch, Paul Medvedev, Martin Milanic, Sofya Raskhodnikova, Nithin Varma, Descartes' rule of signs, Bipartite Graphs of Small Readability. arXiv:1805.04765 [cs.DM], 2018. (A002088)
Andrew M. Childs, Pawel Wocjan, On the quantum hardness of solving isomorphism problems as nonabelian hidden shift problems (2005), arXiv:quant-ph/0510185.
L. N. Childs, A Concrete Introduction to Higher Algebra, Springer-Verlag.
Lindsay N. Childs, Groups, Cosets and Lagrange's Theorem, Cryptology and Error Correction. Springer Undergraduate Texts in Mathematics and Technology. Springer, Cham. 153-169. doi:10.1007/978-3-030-15453-0_10
Sarthak Chimni, Ramin Takloo-Bighash, Counting subrings of Zn of non-zero co-rank, arXiv:1812.09564 [math.NT], 2018. (A008277)
Sarthak Chimni, Gautam Chinta, and Ramin Takloo-Bighash, Counting subrings of Zn of non-zero co-rank, J. of the Iranian Math. Soc. (2020) Vol. 1, No. 2, 163-172. doi:10.30504/jims.2020.238412.1020 (A008277)
Alex J. Chin, Gary Gordon, Kellie J. MacPhee, Charles Vincent, Subtrees of graphs. Journal of Graph Theory preprint, 2018. doi:10.1002/jgt.22359
Chinchon, A. S., Mixing Benford, GoogleVis And On-Line Encyclopedia of Integer Sequences, URL = https://aschinchon.wordpress.com/2014/12/23/mixing-bendford-googlevis-and-on-line-encyclopedia-of-integer-sequences/, 2014. Note: as of Feb 09 2017, the results in this page appear to be incorrect - N. J. A. Sloane 19:37, 9 February 2017 (UTC).
Alejandro Chinea, On the Partition Functions Induced by Iterated (k-Folded) Wreath Product Groups, Advanced Studies in Theoretical Physics Vol. 9, 2015, no. 16, 757 - 786; doi:10.12988/astp.2015.5989
Hsin-Yun Ching, Rigoberto Flórez, F. Luca, Antara Mukherjee, and J.C. Saunders, Primes and composites in the determinant Hosoya triangle, arXiv:2211.10788 [math.NT], 2022. (A091157, A108038, A153892)
Hsin-Yun Ching, Rigoberto Flórez, Antara Mukherjee, Families of Integral Cographs within a Triangular Arrays, arXiv:2009.02770 [math.CO], 2020. (A058071, A108038)
P. Z. Chinn, R. Grimaldi and S. Heubach, The Frequency of Summands of a Particular Size in Palindromic Compositions, Ars Combin. 69 (2003), 65-78.
Phyllis Chinn, Ralph Grimaldi and Silvia Heubach, "Tiling with L's and Squares", J. Integer Sequences, Volume 10, 2007, Article 07.2.8.
Phyllis Chinn and Silvia Heubach, "Integer Sequences Related to Compositions without 2's", J. Integer Sequences, Volume 6, 2003, Article 03.2.3.
P. Z. Chinn and S. Heubach, Compositions of n with no occurrence of k, Congressus Numerantium 164 (2003), 33-51
P. Z. Chinn and S. Heubach, (1,k)-Compositions, preprint (submitted to Congressus Numerantium).
P. Z. Chinn and D. R. Oliver, Some Results Inspired by Covering Rectangles with 1x1 and 1x3 Rectangles, Congr. Numerantium 122, 119-124 (1996).
Alessandro Chiodo, A note on the construction of the Śrī Yantra, Sorbonne Université (2020). PDF (A003401)
A. Yu. Chirkov, D. V. Gribanov, N. Yu. Zolotykh, On the Proximity of the Optimal Values of the Multi-Dimensional Knapsack Problem with and without the Cardinality Constraint, arXiv:2004.08589 [math.OC], 2020. (A007018, A335861)
Rocco Chirivì, Xin Fang, Ghislain Fourier, Title, Transformation Groups (2020). doi:10.1007/s00031-020-09558-4 (A006012, A032351)
F.A. Chishtie, K.M. Rao, I.S. Kotsireas et al., An investigation of uniform expansions of large order Bessel functions in Gravitational Wave Signals from Pulsars (2006), arXiv:astro-ph/0611035.
D Chistikov, S Iván, A Lubiw, J Shallit, Fractional coverings, greedy coverings, and rectifier networks, arXiv preprint arXiv:1509.07588, 2015
B. Chitturi, W. Fahle, Z. Meng, L. Morales, C.O. Shields, I.H. Sudborough, W. Voit, An (18/11)n upper bound for sorting by prefix reversals, Theoretical Computer Science, In Press, Corrected Proof, Available online 10 May 2008.
Bhadrachalam Chitturi and Krishnaveni K S, Adjacencies in Permutations, arXiv preprint arXiv:1601.04469, 2016 ["We were made aware of OEIS and [28] by an anonymous referee which lead to [27]. An examination of some intger sequences in OEIS reveals that our article provides an alternative explanation for some of the known integer sequences. To our knowledge, the current type of exploration of adjacencies in permutations and their applications are novel."]
Sergei Chmutov, Maxim Kazarian, Sergey Lando, Polynomial graph invariants and the KP hierarchy, arXiv:1803.09800 [math.CO], 2018. (A134531)
Hyunsoo Cho, JiSun Huh, Jaebum Sohn, Counting self-conjugate (s,s+1,s+2)-core partitions, arXiv:1904.02313 [math.CO], 2019. (A005773)
Hyunsoo Cho, JiSun Huh, Jaebum Sohn, The (s, s + d, …, s + pd)-core partitions and the rational Motzkin paths, arXiv:2001.06651 [math.CO], 2020. (A088855)
Matthew Cho, Anton Dochtermann, Ryota Inagaki, Suho Oh, Dylan Snustad, and Bailee Zacovic, Chip-firing and critical groups of signed graphs, arXiv:2306.09315 [math.CO], 2023. (A014105)
Yumin Cho, Jaehyun Kim, Jang Soo Kim, and Nakyung Lee, Enumeration of multiplex juggling card sequences using generalized q-derivatives, arXiv:2402.09903 [math.CO], 2024. (A003480 p. 6, A050143 p. 9, A370304 p. 8, A370306 p. 8)
Yunhyung Cho, Jang Soo Kim, Eunjeong Lee, Enumeration of Gelfand-Cetlin type reduced words, arXiv:2009.06906 [math.CO], 2020. (A006245)
Y.B. Choe, K.T. Huber, J.H. Koolen, Y.S. Kwon, V. Moulton, Counting vertices and cubes in median graphs of circular split systems, European Journal of Combinatorics, Volume 29, Issue 2, February 2008, Pages 443-456.
Eunmi Choi, Yuna Oh, Diagonal sums in negative trinomial table, Korean J. Math (2019) Vol. 27, No. 3, 723-734. doi:10.11568/kjm.2019.27.3.723 (A077889, A247920)
Choi, Gyoung-Sik; Hwang, Suk-Geun; Kim, Ik-Pyo; Shader, Bryan L. (±1)-invariant sequences and truncated Fibonacci sequences. Linear Algebra Appl. 395 (2005), 303-312.
Irene Choi, Shreyas Ekanathan, Aidan Gao, Tanya Khovanova, Sylvia Zia Lee, Rajarshi Mandal, Vaibhav Rastogi, Daniel Sheffield, Michael Yang, Angela Zhao, and Corey Zhao, The Struggles of Chessland, arXiv:2212.01468 [math.HO], 2022. (A003002, A075458, A075561, A358062)
Ji Young Choi, A Generalization of Collatz Functions and Jacobsthal Numbers, J. Int. Seq., Vol. 21 (2018), Article 18.5.4. HTML (A000975, A001045, A005578, A015331, A015518, A015521, A015540, A054878, A078008, A109499, A109500, A109501, A122983)
J. Choi, N. Pippenger, Counting the Angels and Devils in Escher's Circle Limit IV, arXiv preprint arXiv:1310.1357, 2013
Ji Young Choi, Ternary Modified Collatz Sequences And Jacobsthal Numbers, Journal of Integer Sequences, 2016 Vol 19 #16.7.5.
Ji Young Choi, Digit Sums Generalizing Binomial Coefficients, J. Int. Seq., Vol. 22 (2019), Article 19.8.3. Abstract (A005773, A007318, A008287, A027907, A071976)
Sung Chan Choi, Spatial Parrondo games with spatially dependent game A, arXiv:2101.01172 [cs.GT], 2020. (A000029, A000031)
Suyoung Choi, Shizuo Kaji, Hanchul Park, The cohomology groups of real toric varieties associated to Weyl chambers of type C and D, arXiv:1705.00275 [math.AT], 2017.
Suyoung Choi, B Park, H Park, The Betti numbers of real toric varieties associated to Weyl chambers of type B, arXiv preprint arXiv:1602.05406, 2016
S. Choi and H. Park, A new graph invariant arises in toric topology, arXiv preprint arXiv:1210.3776, 2012
Suyoung Choi, Hanchul Park, Multiplication structure of the cohomology ring of real toric spaces, arXiv:1711.04983 [math.AT], 2017. (A076766)
Suyoung Choi, Younghan Yoon, and Seonghyeon Yu, The Betti numbers of real toric varieties associated to Weyl chambers of types E7 and E8, arXiv:2304.07564 [math.AT], 2023. (A000111, A001586)
Yunseo Choi, Katelyn Gan, Andrew Li, and Tiffany Zhu, On the set partitions that require maximum sorts through the aba-avoiding stack, arXiv:2403.05113 [math.CO], 2024.
Adam Chojecki, Paweł Morgen, and Bartosz Kołodziejek, Learning permutation symmetries of a Gaussian vector with gips in R, J. Statistical Software (2023). PDF (A051625)
Peter Cholak, Ludovic Patey, Thin set theorems and cone avoidance, arXiv:1812.00188 [math.LO], 2018. (A000108)
Y. Choliy, A. V. Sills, A formula for the partition function that “counts”, Preprint 2015, PDF
Siri Chongchitnan, Abstract Algebra and Number Theory, Chapter 6, Exploring University Mathematics with Python, Springer, Cham, 2023, 283-353. doi:https://doi.org/10.1007/978-3-031-46270-2_6
Younseok Choo, Some Results on the Infinite Sums of Reciprocal Generalized Fibonacci Numbers, International Journal of Mathematical Analysis (2018) Vol. 12, No. 12, 621-629. doi:10.12988/ijma.2018.81178 (A052995, A144920)
Sean Chorney, Making electoral districts count: a mathematical exploration, Int'l J. Math. Edu. Sci. Tech. (2022). doi:10.1080/0020739X.2022.2105761
Alexandros Chortaras, Michalis Giazitzoglou, Giorgos Stamou, Inside the Query Space of DL Knowledge Bases, National Technical University of Athens, Greece (2019). PDF (A000081)
C.-P. Chou and H. A. Witek, An Algorithm and FORTRAN Program for Automatic Computation of the Zhang-Zhang Polynomial of Benzenoids, MATCH: Commun. Math. Comput. Chem, 68 (2012) 3-30; PDF
C.-P. Chou, H. A. Witek, ZZDecomposer: A Graphical Toolkit for Analyzing the Zhang-Zhang Polynomials of Benzenoid Structures, MATCH: Communications in Mathematical and in Computer Chemistry. 71 (2014) 741-764.
Wun-Seng Chou, Tian-Xiao He, Peter J.-S. Shiue, On the Primality of the Generalized Fuss-Catalan Numbers, Journal of Integer Sequences, Vol. 21 (2018), Article 18.2.1. PDF (A000108, A002026, A002293, A002294, A002295, A002296, A039599)
Ajai Choudhry and Bibekananda Maji, Finite sequences of integers expressible as sums of two squares, arXiv:2310.13317 [math.NT], 2023. (A082982)
R. Choulet, Wenn ich von Kultur in Mathematik höre.., 39th Congress of the SBPM, 2013.
Ali Chouria, Vlad-Florin Drǎgoi, Jean-Gabriel Luque, On recursively defined combinatorial classes and labelled trees, arXiv:2004.04203 [math.CO], 2020. (A000110, A000169, A000670, A001761, A001813, A006963)
Chak-On Chow, doi:10.1016/j.aam.2007.07.002 On certain combinatorial expansions of the Eulerian polynomials, Advances in Applied Mathematics, Volume 41, Issue 2, August 2008, Pages 133-157.
Chak-On Chow, Central factorial numbers are Pólya frequency sequences, J. Math. Anal. Appl. (2024). doi:10.1016/j.jmaa.2023.128077
C.-O. Chow and S.-M. Ma, Counting signed permutations by their alternating runs, Discrete Mathematics, Volume 323, 28 May 2014, Pages 49-57
Chow, C. O., Ma, S. M., Mansour, T., & Shattuck, M. (2014). Counting permutations by cyclic peaks and valleys. In Annales Mathematicae et Informaticae (Vol. 43, pp. 43-54).
D. D. K. Chow, G. Compère, Black holes in N=8 supergravity from SO(4,4) hidden symmetries, arXiv preprint arXiv:1404.2602, 2014 ["The function H(psi) was found by first expanding F in terms of the sum and difference of squares of electric and magnetic charges in a perturbation series. The Taylor coeffcients of the function H(psi) were then recognized as belonging to a hypergeometric series using an algorithm for integer sequence recognition (the OEIS), then simplified in terms of trigonometric functions."]
Sam Chow and Carl Pomerance, Triangles with prime hypotenuse, Research in Number Theory 3, 21 (2017) {{doi:10.1007/s40993-017-0086-6}} (A281505)
Sam Chow, Tom Slattery, On Fibonacci partitions, arXiv:2009.08222 [math.NT], 2020. (A000119)
Stirling Chow and Frank Ruskey, "Minimum Area Venn Diagrams Whose Curves Are Polyominoes", Mathematics Magazine, Vol. 80, (2007) pp. 91-103.
Stirling Chow, Frank Ruskey, Gray codes for column-convex polyominoes and a new class of distributive lattices, Discrete Mathematics, 309 (2009), 5284-5297.
T. Y. Chow, Review of "Bonichon, Nicolas; Bousquet-Melou, Mireille; Fusy, Eric; Baxter permutations and plane bipolar orientations. Sem. Lothar. Combin. 61A (2009/10), Art. B61Ah, 29 pp.", MathSciNet Review MR2734180 (2011m:05023). (The review mentions the OEIS although the article does not.)
T. Y. Chow, H. Eriksson and C. K. Fan, Chess tableaux, Elect. J. Combin., 11 (2) (2005), #A3. [T. Y. Chow writes that although they forgot to mention it in the paper, the OEIS helped them discover the main theorem.]
T. Y. Chow, C. K. Fan, M. X. Goemans and J. Vondrak, Wide partitions, Latin tableaux and Rota's basis conjecture, Advances in Applied Math. 31 (2003), 334-358. [Mentions Superseeker]
Hagen Chrapary, Wolfgang Dalitz, and Wolfram Sperber, swMATH - Challenges, Next Steps, and Outlook, Workshop and Work in Progress Papers at CICM 2016, p. 107-116.
Chrapary, Hagen; Dalitz, Wolfgang; Neun, Winfried; Sperber, Wolfram doi:10.1007/s11786-017-0305-5 Design, concepts, and state of the art of the swMATH service. Math. Comput. Sci. 11, No. 3-4, 469-481 (2017).
Johan Chrisnata, Han Mao Kiah, Sankeerth Rao, Alexander Vardy, Eitan Yaakobi, Hanwen Yao, On the Number of Distinct k-Decks: Enumeration and Bounds, 19th International Symposium on Communications and Information Technologies (ISCIT 2019, Ho Chi Minh City, Viet Nam) 519-524. doi:10.1109/ISCIT.2019.8905191 (A258585)
Matthias Christandl, Fulvio Gesmundo, Asger Kjærulff Jensen, Border rank is not multiplicative under the tensor product, arXiv:1801.04852 [math.AG], 2018. (A186326)
Julie Christophe, Jean-Paul Doignon and Samuel Fiorini, "Counting Biorders", J. Integer Sequences, Volume 6, 2003, Article 03.4.3.
D Christopher, Partitions with Fixed Number of Sizes, Journal of Integer Sequences, 15 (2015), #15.11.5.
D. A. Christopher, Remainder sum and quotient sum function, Discr. Math. Alg. Applic 7 (1) (2015) 1550001 doi:10.1142/S1793830915500019
Zachary Chroman and Mihir Singhal, Computations associated with the resonance arrangement, arXiv:2106.09940v1 [math.CO], 2021. (A034997)
Hùng Việt Chu, Divisibility of Divisor Functions of Even Perfect Numbers, J. Int. Seq., Vol. 24 (2021), Article 21.3.4. HTML (A000396, A181595, A271816, A341475)
Hùng Việt Chu, Various sequences from counting subsets, arXiv: 2005.10081v2, June 2021 (only v2 mentions the OEIS).
Hùng Việt Chu, Approximation by Egyptian fractions and the weak greedy algorithm, Indagationes Mathematicae (2023). doi:10.1016/j.indag.2023.05.008
Hùng Việt Chu, A Threshold for the Best Two-term Underapproximation by the Greedy Algorithm, arXiv:2306.12564 [math.NT], 2023. (A000058)
Wenchang Chu, Three Combinatorial Sequences Derivable from the Lattice Path Counting, Annals of Discrete Mathematics, Volume 52, 1992, Pages 81-92.
Wenchang Chu, Symmetric functions and multiple zeta values, Bulletin of the Australian Mathematical Society (2019) 1-12. doi:10.1017/S0004972719000819
Wenchang Chu, Circular sums of binomial coefficients, Revista de la Real Academia de Ciencias Exactas, Físicas y Naturales. Serie A. Matemáticas, (2021) Vol. 115, Art. No. 92. doi:10.1007/s13398-021-01039-x
K. S. Chua, The root lattice A*_n and Ramanujan's circular summation of theta functions, Proc. Amer. Math. Soc. 130 (2002), no. 1, 1-8.
Wei-Tung Chuang, Hong-Bin Chen, and Fu-Yuen Hsiao, General solution to the spectator-first Tantalizer problem, Disc. Math. (2021) Vol. 344, Issue 10, 112515. doi:10.1016/j.disc.2021.112515 (A347325)
Maria Chudnovsky, Jan Goedgebeur, Oliver Schaudt, Mingxian Zhong, Obstructions for three-coloring graphs without induced paths on six vertices, preprint arXiv:1504.06979, 2015 (A000669, A078564, A076322, A076323)
Fan R. K. Chung, Persi Diaconis, Ron Graham, Permanental generating functions and sequential importance sampling, Stanford University (2018). PDF (A000045, A000073, A002524)
F. R. K. Chung, R. L. Graham, V. E. Hoggatt Jr., M. Kleiman, The number of Baxter permutations, Journal of Combinatorial Theory, Series A, Volume 24, Issue 3, May 1978, Pages 382-394.
Chung, Won Sang; Kim, Taekyun; Mansour, Toufik The q-deformed gamma function and q-deformed polygamma function. Bull. Korean Math. Soc. 51 (2014), no. 4, 1155-1161.
V. Chvatal, Notes on the Kolakoski Sequence, DIMACS Technical Report 93-84, December 1993.
Frederic Chyzak and Alexis Darrasse, DynaMoW, an OCaml language extension for the run-time generation of mathematical contents and their presentation on the web, http://ddmf.msr-inria.inria.fr/download/DynaMoW-ICFP11.pdf.
F. Chyzak and A. Darrasse, Using Camlp4 for Presenting Dynamic Mathematics on the Web: DynaMoW, an OCaml Language Extension for the Run-Time Generation of Mathematical Contents and their Presentation on the Web, ACM SIGPLAN Notices, 2011; http://dl.acm.org/citation.cfm?id=2034809.
Frédéric Chyzak, Ivan Gutman, and Peter Paule, Predicting the number of hexagonal systems with 24 and 25 hexagons, Communications in Mathematical and Computer Chemistry, no. 40, p. 139-151. (A000228, A018190, A038148) See also PDF.
Chyzak, Frédéric; Mishna, Marni; Salvy, Bruno, Effective scalar products of D-finite symmetric functions. J. Combin. Theory Ser. A 112 (2005), no. 1, 1-43.

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