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  • This is part of the series of OEIS Wiki pages that list works citing the OEIS.
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  • Works are arranged in alphabetical order by author's last name.
  • Works with the same set of authors are arranged by date, starting with the oldest.
  • This section lists works in which the first author's name begins with Ca to Ch.
  • The full list of sections is: A Ba Bi Ca Ci D E F G H I J K L M N O P Q R Sa Sl T U V W X Y Z.
  • For further information, see the main page for Works Citing OEIS.


  1. J. M. R. Caballero, A characterization of the hypotenuses of primitive Pythagorean triangles ..., Amer. Math. Monthly 126 (2019), 74-77.
  2. A. Cabello, L. E. Danielsen, A. J. Lopez-Tarrida and J. R. Portillo, Basic logical structures in quantum correlations, arXiv preprint arXiv:1211.5825, 2012
  3. A. Cabello, M. G. Parker, G. Scarpa and S. Severini, Exclusive disjunction structures and graph representatives of local complementation orbits, arXiv preprint arXiv:1211.4250, 2012
  4. Cabello, A.; Parker, M. G.; Scarpa, G.; Severini, S. (2013). "Exclusivity structures and graph representatives of local complementation orbits". 
  5. 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
  6. Isabel Cação, Maria Irene Falcão, Helmuth R. Malonek, On Vietoris' number sequence and combinatorial identities with quaternions, research paper, 2017. PDF (A283208)
  7. Isabel Cação, M. Irene Falcão, Helmuth R. Malonek, On generalized Vietoris' number sequences, Discrete Applied Mathematics (2018). doi:10.1016/j.dam.2018.10.017
  8. Isabel Cação, Helmuth R. Malonek, Maria Irene Falcão, Graça Tomaz, Combinatorial Identities Associated with a Multidimensional Polynomial Sequence, J. Int. Seq., Vol. 21 (2018), Article 18.7.4. HTML (A000165, A000302, A000466, A001790, A004736, A005408, A026741, A037012, A046161, A078817, A098597, A099398, A099399, A120777, A162540, A182533, A230206, A230207, A230208, A230209, A230210, A230211, A230212, A283208)
  9. Freddy Cachazo, Humberto Gomez, Computation of Contour Integrals on M_{0,n}, preprint arXiv:1505.03571, 2015. (A001171)
  10. F. Cachazo, S. He, E. Y. Yuan, Scattering in Three Dimensions from Rational Maps, arXiv preprint arXiv:1306.2962, 2013
  11. Pedro Caceres, Analysis of the Matrix X_jk = [x_jk] element C where x_jk = x(j, k) = delta + omega(alpha + beta * j)^(phi * k), 2018. PDF (A055774)
  12. V. Cacic and V. Kovacs, On the share [fraction] of IL formulas that have normal forms, arXiv preprint arXiv:1309.3408, 2013
  13. V. Cacic, V. Kovac, On the share of closed IL formulas which are also in GL, Archive for Mathematical Logic, Online Jun 23 2015; doi:10.1007/s00153-015-0438-7.
  14. C. Cafaro, D. Markham, P. van Loock, Scheme for constructing graphs associated with stabilizer quantum codes, arXiv preprint arXiv:1407.2777, 2014
  15. Andrea Caggegi, Alfonso Di Bartolo, Giovanni Falcone, Boolean 2-designs and the embedding of a 2-design in a group (2008); arXiv:0806.3433
  16. Libor Caha, Quantum 2-SAT in 1D geometry, Master's Thesis, MASARYK UNIVERSITY, FACULTY OF INFORMATICS, Brno, Autumn 2011;
  17. 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)
  18. Paul-Jean Cahen, JL Chabert, What You Should Know About Integer-Valued Polynomials, The American Mathematical Monthly, 123 (No. 4, 2016), 311-337.
  19. Fangfang Cai, Qing-Hu Hou, Yidong Sun, Arthur L. B. Yang, Combinatorial identities related to 2X2 submatrices of recursive matrices, arXiv:1808.05736 [math.CO], 2018. (A000108, A001003, A033184, A039598, A110440)
  20. T. Cai, Z. Shen, L. Jia, A congruence involving harmonic sums modulo p^alpha q^beta, arXiv preprint arXiv:1503.02798, 2015
  21. 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
  22. Yue Cai, Catherine Yan,Counting with Borel's,Counting with Borel's triangle,
  23. 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)
  24. Andrés Eduardo Caicedo, Brittany Shelton, Of puzzles and partitions: Introducing Partiti, arXiv:1710.04495 [math.HO], 2017.
  25. Alan J. Cain, António Malheiro, Fábio M. Silva, Combinatorics of patience sorting monoids, arXiv:1801.05591 [math.CO], 2018. (A000110)
  26. N. Cakic, D. Letic, B. Davidovic, The Hyperspherical functions of a derivative, Abstr. Appl. Anal. (2010) 364292 doi:10.1155/2010/364292
  27. A. R. Calderbank, P. Delsarte and N. J. A. Sloane, A Strengthening of the Assmus-Mattson Theorem, IEEE Trans. Information Theory, 37 (1991), pp. 1261-1268. (postscript, pdf)
  28. 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.
  29. C. Caldwell and G. L. Honaker, Jr., "Palindromic prime pyramids," J. Recreational Math., 30:3 (1999-2000) 169-176. [ps, pdf, doc]
  30. C. Caldwell and G. L. Honaker, Jr., Is pi(6521)=6!+5!+2!+1! unique?, Math. Spectrum, 22:2 (2000/2001) 34-36. [ps, pdf, doc]
  31. 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.
  32. 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
  33. 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)
  34. N. J. Calkin, J. E. Janoski, Matrices of row and column sum 2, Congr. Numerantium 192 (2008) 19-32
  35. 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.)
  36. 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.
  37. David Callan, Certificates of Integrality for Linear Binomials, Fibonacci Quarterly, 38 (Aug 2000), 317-325.
  38. David Callan, "A Combinatorial Derivation of the Number of Labeled Forests", J. Integer Sequences, Volume 6, 2003, Article 03.4.7.
  39. Callan, David, A uniformly distributed statistic on a class of lattice paths. Electron. J. Combin. 11 (2004), no. 1, Research Paper 82, 8 pp.
  40. David Callan, "Counting Stabilized-Interval-Free Permutations", J. Integer Sequences, Volume 7, 2004, Article 04.1.8.
  41. David Callan, "A Combinatorial Interpretation for a Super-Catalan Recurrence", J. Integer Sequences, Volume 8, 2005, Article 05.1.8.
  42. David Callan, "A Combinatorial Interpretation of the Eigensequence for Composition", J. Integer Sequences, Volume 9, 2006, Article 06.1.4.
  43. David Callan, A Combinatorial Interpretation of j/n {kn}\choose{n+j} (2006), arXiv:math/0604471.
  44. David Callan, "On Generating Functions Involving the Square Root of a Quadratic Polynomial", J. Integer Sequences, Volume 10, 2007, Article 07.5.2.
  45. David Callan, Sets, Lists and Noncrossing Partitions (2007), arXiv:0711.4841 and JIS 11 (2008) 08.1.3.
  46. David Callan, A bijection on Dyck paths and its cycle structure, El. J. Combinat. 14 (2007) # R28
  47. 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
  48. D. Callan, A combinatorial interpretation for an identity of Barrucand, JIS 11 (2008) 08.3.4
  49. David Callan, A combinatorial survey of identities for the double factorial, arXiv:0906.1317
  50. D. Callan, Pattern avoidance in "flattened" partitions, Discrete Math., 309 (2009), 4187-4191.
  51. D. Callan, A bijection to count (1-23-4)-avoiding permutations, arXiv:1108.2375
  52. D. Callan, The number of bar(2)413 bar(5)-avoiding permutations, arXiv:1110.6884
  53. D. Callan, A combinatorial interpretation of the Catalan transform of the Catalan numbers, arXiv:1111.0996
  54. D. Callan, The number of bar(31)542-avoiding permutations, arXiv:1111.3088
  55. D. Callan, A permutation pattern that illustrates the strong law of small numbers, arXiv:1111.6297
  56. D. Callan, A variant of Touchard's Catalan number identity, Arxiv preprint arXiv:1204.5704, 2012
  57. D. Callan, An identity for the central binomial coefficient, Arxiv preprint arXiv:1206.3174, 2012
  58. D. Callan, An application of a bijection of Mansour, Deng, and Du, arXiv preprint arXiv:1210.6455, 2012
  59. D. Callan (Proposer), Problem 11567, Amer. Math. Monthly, 120 (2013), 369-371.
  60. D. Callan, The number of {1243, 2134}-avoiding permutations, arXiv preprint arXiv:1303.3857, 2013
  61. David Callan, A sign-reversing involution to count labeled lone-child-avoiding trees, arXiv:1406.7784, 2014.
  62. D. Callan, On permutations avoiding the dashed patterns 32-41 and 41-32, arXiv preprint arXiv:1405.2064, 2014
  63. David Callan, A bijection for two sequences in OEIS, arXiv:1602.08347 (2016)
  64. David Callan, Bijections for Dyck paths with all peak heights of the same parity, arXiv:1702.06150 [math.CO], 2017.
  65. David Callan and Emeric Deutsch, The Run Transform, Arxiv preprint arXiv:1112.3639, 2011; Discrete Math., 312 (2012), 2927-2937.
  66. 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)
  67. David Callan, SM Ma, T Mansour, Restricted Stirling permutations, arXiv preprint arXiv:1607.06006, 2016
  68. D Callan, T Mansour, Five subsets of permutations enumerated as weak sorting permutations, arXiv preprint arXiv:1602.05182, 2016
  69. D Callan, T Mansour, Enumeration small classes of 1324 and other 4-letter patterns, arXiv:1705.00933 (2017)
  70. Callan, David; Mansour, Toufik (2017). "Enumeration of small Wilf Classes avoiding 1342 and two other 4-letter patterns". arΧiv:1708.00832. 
  71. 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
  72. 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)
  73. D. Callan, T. Mansour, M. Shattuck, Restricted ascent sequences and Catalan numbers, arXiv preprint arXiv:1403.6933, 2014
  74. David Callan, Toufik Mansour, Mark Shattuck, Twelve subsets of permutations enumerated as maximally clustered permutations, Annales Mathematicae et Informaticae, 47 (2017) pp. 41–74;, 2017
  75. F. Callegaro, G. Gaiffi, On models of the braid arrangement and their hidden symmetries, arXiv preprint arXiv:1406.1304, 2014
  76. F. Calogero, Cool irrational numbers and their rather cool rational approximations, Math. Intell. 25 (4) (2003) 72-76 doi:10.1007/BF02984865
  77. C. S. Calude, E. Calude and M. J. Dinneen, What is the value of Taxicab(6)?, J. Universal Computer Science, 9 (2003), 1196-1203.
  78. Grigore Călugăreanu, Rings with very few nilpotents, An. Sţiinţ. Univ. Al. I. Cuza Iaşi. Mat. (2018), 149-149. PDF (A027623)
  79. 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
  80. 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",
  81. I. Cameron, A. Rogers, P. D. Loly, Signatura of magic and latin integer squares: isentropic clans and indexing, Discussiones Mathematicae, Probability and Statistics, 33 (2013) 121-125.
  82. Naiomi Cameron, JE McLeod, Returns and Hills on Generalized Dyck Paths, Journal of Integer Sequences, Vol. 19, 2016, #16.6.1.
  83. Naiomi T. Cameron and Asamoah Nkwanta, "On Some (Pseudo) Involutions in the Riordan Group", J. Integer Sequences, Volume 8, 2005, Article 05.3.7.
  84. Naiomi T. Cameron, Kendra Killpatrick, Statistics on Linear Chord Diagrams, arXiv:1902.09021 [math.CO], 2019. (A008517, A079267)
  85. Cameron, Peter J. Some treelike objects. Quart. J. Math. Oxford Ser. (2) 38 (1987), no. 150, 155--183. MR0891613 (89a:05009).
  86. P. J. Cameron, Some sequences of integers, Discrete Math., 75 (1989), 89-102 ; also in "Graph Theory and Combinatorics 1988", ed. B. Bollobas, Annals of Discrete Math., 43 (1989), 89-102.
  87. P. J. Cameron, Counting two-graphs related to trees, Electronic Journal of Combinatorics, Volume 2(1), 1995, R#4.
  88. P. J. Cameron, Combinatorics: Topics, Techniques, Algorithms, Cambridge University Press, 1994 (reprinted 1996).
  89. 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.
  90. 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)
  91. Peter J. Cameron, "Sequences Realized by Oligomorphic Permutation Groups", J. Integer Sequences, Volume 3, 2000, Article 00.1.5.
  92. P. J. Cameron, Homogeneous permutations, Electronic J. Combinatorics 9(2) (2002), #R2 (9pp).
  93. Cameron, Peter J. Research problems from the 19th British Combinatorial Conference. Discrete Math. 293 (2005), no. 1-3, 313-320.
  94. P. J. Cameron, M. Gadouleau, J. D. Mitchell, Y. Peresse, Chains of subsemigroups, arXiv preprint arXiv:1501.06394, 2015
  95. P. J. Cameron, D. A. Gewurz and F. Merola, Product action, Discrete Math., 308 (2008), 386-394.
  96. P. J. Cameron and C. R. Johnson, The number of equivalence patterns of symmetric sign patterns, Discr. Math., 306 (2006), 3074-3077.
  97. Peter J. Cameron, Andrea Lucchini and Colva M. Roney-Dougal, Generating sets of finite groups, arXiv:1609.06077, 2016.
  98. P. J. Cameron and D. A. Preece, Primitive lambda-roots, Combinatorics Study Group notes, March 2003.
  99. Peter Cameron, Thomas Prellberg and Dudley Stark, Asymptotic enumeration of incidence matrices (2005), arXiv:math/0511008.
  100. 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.
  101. Saverio Caminiti and Emanuele G. Fusco, "On the Number of Labeled k-arch Graphs", J. Integer Sequences, Volume 10, 2007, Article 07.7.5.
  102. 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
  103. Geoffrey B. Campbell, Some n-space q-binomial theorem extensions and similar identities, arXiv:1906.07526 [math.NT], 2019. (A061159, A061160)
  104. Geoffrey B. Campbell, A Zujev, Some almost partition theoretic identities, Preprint, 2016;
  105. Geoffrey B. Campbell, A Zujev, Some left nested radicals, Preprint 2016;
  106. John M. Campbell, An Integral Representation of Kekule' Numbers, and Double Integrals Related to Smarandache Sequences, Arxiv preprint arXiv:1105.3399, 2011.
  107. Campbell, John, A class of symmetric difference-closed sets related to commuting involutions, Discrete Mathematics & Theoretical Computer Science, Vol 19 no. 1, 2017;;
  108. John M. Campbell, An Algorithm for Trigonometric-Logarithmic Definite Integrals, in the Mathematica Journal, Vol. 19.10 (2017). HTML (A265011)
  109. Rosina Campbell, Duc Van Huynh, Tyler Melton, Andrew Percival, Elliptic Curves of Fibonacci order over F_p, arXiv:1710.05687 [math.NT], 2017. (A001605)
  110. R. B. Campbell, The effect of inbreeding constraints and offspring distribution on time to the most recent common ancestor, Journal of Theoretical Biology, Volume 382, 7 October 2015, Pages 74–80.
  111. Cezar Campeanu, Nelma Moreira and Rogerio Reis, Expected Compression Ratio for DFCA: experimental average case analysis, Technical Report Series: DCC-2011-07, December 2011, Departamento de Ciencia de Computadores, Universidade do Porto;
  112. S. Camungol, N. Rampersad, Concerning Kurosaki's Squarefree Word, J. Int. Seq. 16 (2013) #13.9.4
  113. Mahir Bilen Can and Özlem Uğurlu, The genesis of involutions (polarizations and lattice paths), arXiv:1703.09881 [math.CO], 2017.
  114. C. Canaan, M. S. Garai and M. Daya. All about Fibonacci: A python approach, 2011, preprint.
  115. Agustín Moreno Cañadas, Interactions between the theory of representation of algebras, number theory and combinatorics, 2018. PDF ... Ringel proposed to create a[n] OEDF (On-Line Encyclopedia of Dynkin Functions) as the famous OEIS in such a way that it can be possible to encode the different real or integer sequences arising from the Dynkin diagrams.
  116. Agustin M. Cañadas, H Giraldo, GB Rios, An algebraic approach to the number of some antichains in the powerset 2^n, JP Journal of Algebra, Number Theory and Applications, Volume 38, Number 1, 2016, Pages 45-62; doi:10.17654/NT038010045
  117. Agustín Moreno Cañadas, Hernán Giraldo, Gabriel Bravo Rios, On the Number of Sections in the Auslander-Reiten Quiver of Algebras of Dynkin Type, Far East Journal of Mathematical Sciences, Vol. 101, No. 8, 2017, Pages 1631-1654. PDF, also doi:10.17654/MS101081631
  118. Agustín Moreno Cañadas, Hernán Giraldo, Robinson Julian Serna Vanegas, Some integer partitions induced by orbits of Dynkin type, Far East Journal of Mathematical Sciences, Vol. 101, No. 12, 2017, Pages 2745-2766. PDF, also doi:10.17654/MS101122745
  119. E. Rodney Canfield, Carla D. Savage and Herbert S. Wilf, arXiv:math.CO/0308061 Regularly Spaced Subsums of Integer Partitions, Acta Arith. 115 (2004), no. 3, 205-216.
  120. E. Rodney Canfield, Herbert S. Wilf, Counting permutations by their alternating runs, arXiv:math/0609704, Journal of Combinatorial Theory, Series A, Volume 115, Issue 2, February 2008, Pages 213-225.
  121. Fabrizio Canfora, Maxim Kurkov, Luigi Rosa, Patrizia Vitale, The Gribov problem in Noncommutative QED, preprint arXiv:1505.06342, 2015. (A001353)
  122. C. Cannings, "The Stationary Distributions of a Class of Markov Chains," Applied Mathematics, Vol. 4 No. 5, 2013, pp. 769-773. doi:10.4236/am.2013.45105.
  123. C. Cannings, J. Haigh, Montreal Solitaire, Journal of Combinatorial Theory, Series A, Volume 60, Issue 1, May 1992, Pages 50-66.
  124. J. W. Cannon, W. J. Floyd, L. Lambert, W. R. Parry and J. S. Purcell, Bitwist manifolds and two-bridge knots, arXiv preprint arXiv:1306.4564, 2013
  125. J Cantarella, H Chapman, M Mastin, Knot Probabilities in Random Diagrams, arXiv preprint arXiv:1512.05749, 2015.
  126. Wenqin Cao, Emma Yu Jin, Zhicong Lin, Enumeration of inversion sequences avoiding triples of relations, Discrete Applied Mathematics (2019). doi:10.1016/j.dam.2019.01.035 (A098746)
  127. Y. Cao, D. W. Casbeer, C. Schumacher, Reaching consensus in the sense of probability, in American Control Conference (ACC), 2013, Date of Conference: 17-19 June 2013, pp. 5415 - 5420; ISSN : 0743-1619; Print ISBN: 978-1-4799-0177-7; INSPEC Accession Number: 13809285
  128. N-N. Cao, F-Z. Zhao, Some Properties of Hyperfibonacci and Hyperlucas Numbers, J. Int. Seq. 13 (2010) # 10.8.8
  129. Matteo Caorsi, Sergio Cecotti, Geometric classification of 4d N=2 SCFTs, arXiv:1801.04542 [hep-th], 2018. Also in Journal of High Energy Physics 2018.7 (2018), 1-108. (A005277, A032446, A070243)
  130. Jose Capco, Matteo Gallet, Georg Grasegger, Christoph Koutschan, Niels Lubbes, Josef Schicho. The number of realizations of a Laman graph. arXiv:1701.05500 [math.AG], 2017.
  131. Stefano Capparelli, Margherita Maria Ferrari, Emanuele Munarini, Norma Zagaglia Salvi, A Generalization of the "Problème des Rencontres", Journal of Integer Sequences, Vol. 21 (2018), Article 18.2.8. HTML (A000110, A000153, A000166, A000255, A000261, A000262, A001909, A001910, A008275, A008277, A008290, A008297, A049460, A051338, A051339, A051379, A051380, A051523, A055790, A123513, A130534, A132393, A143491, A143492, A143493, A143494, A143495, A143496, A176732, A176733, A176734, A176735, A176736, A193685, A277563, A277609, A280425, A280920, A284204, A284205, A284206, A284207)
  132. S. Capparelli, A. Del Fra, Dyck Paths, Motzkin Paths, and the Binomial Transform, Journal of Integer Sequences, 18 (2015), #15.8.5.
  133. Pierre-Emmanuel Caprace, Pierre de la Harpe, Groups with irreducibly unfaithful subsets for unitary representations, arXiv:1807.04992 [math.GR], 2018. (A258777)
  134. Sergio Caracciolo, Matteo P. D'Achille, Vittorio Erba, Andrea Sportiello, The Dyck bound in the concave 1-dimensional random assignment model, arXiv:1904.10867 [cond-mat.dis-nn], 2019. (A141811)
  135. Caracciolo, Sergio; Sportiello, Andrea. Spanning forests on random planar lattices. J. Stat. Phys. 135, No. 5-6, 1063-1104 (2009). doi:10.1007/s10955-009-9733-1
  136. M. Caragiu, doi:10.1007/978-3-319-56762-4, Sequential experiments with primes, Springer, (2017), pp. 6, 13, 14, 26, 27, 29, ....
  137. Mihai Caragiu, P. A. Vicol. M. Kaki, On Conway’s subprime function, a covering of N and an unexpected appearance of the golden ratio, Fib. Q., to appear, 2017.
  138. J Cárcamo, Maps Preserving Moment Sequences, Journal of Theoretical Probability, 2015, pp. 1-21.
  139. Jean Cardinal, Stefan Felsner, Topological Drawings of Complete Bipartite Graphs, arXiv:1608.08324 [cs.CG], 2016 (The OEIS is referenced in version v1 but not in v2), also at Journal of Computational Geometry 9.1 (2018), 213-246. doi:10.20382/jocg.v9i1a7. (A103209)
  140. Jean Cardinal, Vera Sacristán, Rodrigo I. Silveira, A Note on Flips in Diagonal Rectangulations, arXiv:1712.07919 [math.CO], 2017. (A000108, A006318)
  141. Gabriel Cardona, Merce Llabres, Francesc Rossello et al., Nodal distances for rooted phylogenetic trees (2008); arXiv:0806.2035 and J. Math. Biol. 61 (2) (2010) 253-276 doi:10.1007/s00285-009-0295-2
  142. A. Cardoso, T. Veale, G. A. Wiggins, Converging on the Divergent: The History (and Future) of the International Joint Workshops in Computational Creativity, Association for the Advancement of Artificial Intelligence. ISSN 0738-4602; PDF
  143. Nelson A. Carella, Irrationality Measure of Pi, arXiv:1902.08817 [math.GM], 2019. (A046947)
  144. Nelson A. Carella, The Zeta Quotient ζ(3)/π³ is Irrational, arXiv:1906.10618 [math.GM], 2019. (A002117, A013663)
  145. Jacques Carette, William M. Farmer, Michael Kohlhase, Florian Rabe, Big Math and the One-Brain Barrier A Position Paper and Architecture Proposal, arXiv:1904.10405 [cs.MS], 2019.
  146. N. Carey, Lambda Words: A Class of Rich Words Defined Over an Infinite Alphabet, arXiv preprint arXiv:1303.0888, 2013, and J. Int. Seq. 16 (2013) #13.3.4
  147. Claude Carlet, Philippe Gaborit, Jon-Lark Kim and Patrick Sole, A new class of codes for Boolean masking of cryptographic computations, Arxiv preprint arXiv:1110.1193, 2011
  148. J. Carlsson and B. H. J. McKellar, SU(N) Glueball Masses in 2+1 Dimensions, arXiv:hep-lat/0303016, (2003).
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  390. 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.
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  392. 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.
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  395. 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.
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  446. 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.
  447. 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
  448. S. Choi and H. Park, A new graph invariant arises in toric topology, arXiv preprint arXiv:1210.3776, 2012
  449. Suyoung Choi, Hanchul Park, Multiplication structure of the cohomology ring of real toric spaces, arXiv:1711.04983 [math.AT], 2017. (A076766)
  450. Peter Cholak, Ludovic Patey, Thin set theorems and cone avoidance, arXiv:1812.00188 [math.LO], 2018. (A000108)
  451. Y. Choliy, A. V. Sills, A formula for the partition function that “counts”, Preprint 2015, PDF
  452. 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)
  453. Alexandros Chortaras, Michalis Giazitzoglou, Giorgos Stamou, Inside the Query Space of DL Knowledge Bases, National Technical University of Athens, Greece (2019). PDF (A000081)
  454. 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
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  456. 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)
  457. R. Choulet, Wenn ich von Kultur in Mathematik höre.., 39th Congress of the SBPM, 2013
  458. 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.
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  462. Sam Chow and Carl Pomerance, Triangles with prime hypotenuse, arXiv:1703.10953 [math.NT], 2017.
  463. Stirling Chow and Frank Ruskey, "Minimum Area Venn Diagrams Whose Curves Are Polyominoes", Mathematics Magazine, Vol. 80, (2007) pp. 91-103.
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  465. 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.)
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  483. 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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