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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 D.
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  1. D'Andrea, Carlos; Hare, Kevin G. On the height of the Sylvester resultant. Experiment. Math. 13 (2004), no. 3, 331-341.
  2. Alma D'Aniello, A de Luca, A De Luca, On Christoffel and standard words and their derivatives, arXiv preprint arXiv:1602.03231, 2016
  3. D'Antona, Ottavio M.; Munarini, Emanuele, A combinatorial interpretation of the connection constants for persistent sequences of polynomials. European J. Combin. 26 (2005), no. 7, 1105-1118.
  4. R. D'Mello, Marshall Hall's Conjecture and Gaps Between Integer Points on Mordell Elliptic Curves, arXiv preprint arXiv:1410.0078, 2014
  5. C. M. da Fonseca, Unifying some Pell and Fibonacci identities, Applied Mathematics and Computation, Volume 236, 1 June 2014, Pages 41-42,
  6. CM da Fonseca, ML Glasser, V Kowalenko, Basic trigonometric power sums with applications, arXiv preprint arXiv:1601.07839, 2016
  7. Carlos M. da Fonseca, M. Lawrence Glasser, Victor Kowalenko, Generalized cosecant numbers and trigonometric inverse power sums, Applicable Analysis and Discrete Mathematics, Vol. 12, No. 1 (2018), 70-109. doi:10.2298/AADM1801070F (A111354, A123751)
  8. Ilda P.F. da Silva, Recursivity and geometry of the hypercube, Linear Algebra and its Applications, Volume 397, 1 March 2005, Pages 223-233.
  9. Robson da Silva, Kelvin S. de Oliveira, Almir C. G. Netom, On a four-parameters generalization of some special sequences, arXiv:1705.04978 [math.NT], 2017.
  10. Matthew Dabkowski, N Fan, R Breiger, Exploratory blockmodeling for one-mode, unsigned, deterministic networks using integer programming and structural equivalence, Social Networks, Volume 47, October 2016, Pages 93–106; doi:10.1016/j.socnet.2016.05.005
  11. S. Daboul, J. Mangaldan, M. Z. Spivey and P. Taylor, The Lah Numbers and the nth Derivative of exp(1/x),
  12. Björn Dagerman, High-Level Decision Making in Adversarial Environments using Behavior Trees and Monte Carlo Tree Search, Master's Thesis, Kungliga Tekniska Högskolan, 2017.
  13. G Dahl, TA Haufmann, Zero-one completely positive matrices and the A(R,S) classes, Preprint, 2016;
  14. Paul Dahlenberg and T. Edgar, Consecutive factorial base Niven numbers, Fib. Q., 56:2 (2018), 163-166.
  15. Dairyko, Michael; Tyner, Samantha; Pudwell, Lara; Wynn, Casey. Non-contiguous pattern avoidance in binary trees. Electron. J. Combin. 19 (2012), no. 3, Paper 22, 21 pp. MR2967227.
  16. M. R. T. Dale, J. W. Moon, The permuted analogues of three Catalan sets, Journal of Statistical Planning and Inference, Volume 34, Issue 1, January 1993, Pages 75-87.
  17. Paul Dalenberg, Tom Edgar, Consecutive factorial base Niven numbers, Fibonacci Quart. (2018) Vol. 56, No. 2, 163-166. Issue Contents (A005349, A014417, A049445, A064150, A064438)
  18. Cristina Dalfó, From subKautz digraphs to cyclic Kautz digraphs, arXiv:1709.01882 [math.CO] 2017.
  19. C. Dalfó, The spectra of subKautz and cyclic Kautz digraphs, Linear Algebra and its Applications, 531 (2017), p. 210-219. doi:10.1016/j.laa.2017.05.046
  20. C Dalfó, MA Fiol, A Note on the Order of Iterated Line Digraphs, Journal of Graph Theory, Volume 85, Issue 2, June 2017, Pages 395–39, 2016; doi:10.1002/jgt.22068; arXiv:1607.08832, 2016.
  21. Daniel Daly, doi:10.1007/s00026-010-0051-8 Fibonacci numbers, reduced decompositions and 321/3412 pattern classes, Ann. Combin. 14 (1) (2010) 53-64
  22. D. Daly and L. Pudwell, Pattern avoidance in rook monoids, 2013;
  23. David Damanik, Local symmetries in the period-doubling sequence, Discrete Applied Mathematics, Volume 100, Issues 1-2, 15 March 2000, Pages 115-121.
  24. H. M. Damm, Prüfziffernsysteme über Quasigruppen, Diplomarbeit Univ. Marburg, 1998.
  25. Damm, Michael, Check digit systems over groups and anti-symmetric mappings. Arch. Math. (Basel) 75 (2000), no. 6, 413-421.
  26. Thierry Dana-Picard:, Explicit closed forms for parametric integrals, Int. J. Math. Ed. Sci. Tech. 35 (3) (2004), 456-467.
  27. Thierry Dana-Picard:, Parametric integrals and Catalan numbers, Int. J. Math. Ed. Sci. Tech. 36 (4), 410-414.
  28. Thierry Dana-Picard, "Sequences of Definite Integrals, Factorials and Double Factorials", J. Integer Sequences, Volume 8, 2005, Article 05.4.6.
  29. Thierry Dana-Picard, doi:10.1080/0020739X.2010.519792 Integral representations of Catalan numbers and Wallis formula], Int. J. Math. Ed. Sci. Techn. 42 (1) (2011) 122-129
  30. Thierry Dana-Picard and D. Zeitoun (2009): Closed forms for 4-parameter families of integrals, International Journal of Mathematical Education in Science and Technology 40 (6), 828-837.
  31. Thierry Dana-Picard and David G. Zeitoun, Sequences of definite integrals, infinite series and Stirling numbers, International Journal of Mathematical Education in Science and Technology, jun 19 2011, doi:10.1080/0020739X.2011.582172
  32. Thierry Dana-Picard & David Zeitoun (2016): Exploration of parametric integrals related to a question of soil mechanics, International Journal of Mathematical Education in Science and Technology, doi:10.1080/0020739X.2016.1256445
  33. Thierry Dana-Picard and David G. Zeitoun, A Framework for an ICT-Based Study of Parametric Integrals, Mathematics in Computer Science, December 2017, Volume 11, Issue 3–4, pp. 285–296. doi:10.1007/s11786-017-0299-z ["Finding a good conjecture [for an integral] relies often on the usage of other Information and Communication Technologies (ICTs), such as online databases, in particular the Online Encyclopedia of Integer Sequences [11]. It provides formulas, references to literature, but also source code for the usage of a CAS. ... Searching these databases is valuable also for cases where the student can compute the integral, as it enables finding new connections with other mathematical fields."]
  34. Lars Eirik Danielsen, On Self-Dual Quantum Codes, Graphs and Boolean Functions (2005), arXiv:quant-ph/0503236.
  35. Lars Eirik Danielsen, Classification of Hermitian Self-Dual Additive Codes over GF(9), Arxiv preprint arXiv:1106.2428, 2011
  36. Danielsen, Lars Eirik; Gulliver, T. Aaron; Parker, Matthew G. Aperiodic propagation criteria for Boolean functions. Inform. and Comput. 204 (2006), no. 5, 741-770.
  37. Lars Eirik Danielsen and Matthew G. Parker, Spectral Orbits and Peak-to-Average Power Ratio of Boolean Functions with respect to the {I,H,N}^n Transform (2005), arXiv:cs/0504102. In Sequences and Their Applications-SETA 2004, Lecture Notes in Computer Science, Volume 3486/2005, Springer-Verlag.
  38. Danielsen, Lars Eirik; Parker, Matthew G. On the classification of all self-dual additive codes over GF(4) of length up to 12. J. Combin. Theory Ser. A 113 (2006), no. 7, 1351-1367.
  39. Lars Eirik Danielsen and Matthew G. Parker, Edge Local Complementation and Equivalence of Binary Linear Codes (2007), arXiv:0710.2243.
  40. Lars Eirik Danielsen, Matthew G. Parker, Interlace Polynomials: Enumeration, Unimodality, and Connections to Codes (2008); arXiv:0804.2576 and Discr. Appl. Math. 158 (6) (2010) 636-648 doi:10.1016/j.dam.2009.11.011
  41. Lars Eirik Danielsen and Matthew G. Parker, Directed Graph Representation of Half-Rate Additive Codes over GF(4) (2009) arXiv:0902.3883
  42. A. Darte, D. Chavarria-Miranda, R. Fowler and J. Mellor-Crummey, Latin hyper-rectangles for efficient parallelization of line-sweep computations, Submitted to the Annals of Operations Research, December 2001.
  43. A. Darte, D. Chavarria-Miranda, R. Fowler and J. Mellor-Crummey, Generalized Multipartitioning, in Informal Proceedings of LACSI (Los Alamos Computer Science Institute) 2001 Symposium, Santa Fe, New Mexico, October 2001. [ps.gz, pdf]
  44. A. Darte, D. Chavarria-Miranda, R. Fowler and J. Mellor-Crummey, "Generalized Multipartitioning for Multi-Dimensional Arrays", in Proceedings of International Parallel and Distributed Processing Symposium, Fort Lauderdale, FL, April 2002. Selected as Best Paper (gzipped Postscript, PDF)
  45. Alain Darte, John Mellor-Crummey, Robert Fowler, Daniel Chavarria-Miranda, Generalized multipartitioning of multi-dimensional arrays for parallelizing line-sweep computations, Journal of Parallel and Distributed Computing, Volume 63, Issue 9, September 2003, Pages 887-911.
  46. Cecile Dartyge, Florian Luca and Pantelimon Stnic, On digit sums of multiples of an integer, Journal of Number Theory, 129 (2009), 2820-2830.
  47. Sandrine Dassehartaut and Pawel Hitczenko, Greek letters in random staircase tableaux,
  48. Manosij Ghosh Dastidar and Sourav Sen Gupta, Generalization of a few results in Integer Partitions, Arxiv preprint arXiv:1111.0094, 2011
  49. Shouvik Datta, MR Gaberdiel, W Li, C Peng, Twisted sectors from plane partitions, arXiv preprint arXiv:1606.07070, 2016
  50. G. Dattoli, E. Di Palma, E. Sabia, Cardan Polynomials, Chebyshev Exponents, Ultra-Radicals and Generalized Imaginary Units, Advances in Applied Clifford Algebras, 2014
  51. G Dattoli, K Górska, A Horzela, KA Penson, E Sabia, Theory of relativistic heat polynomials and one-sided Lévy distributions, 2016;
  52. Dennis E. Davenport, Lara K. Pudwell, Louis W. Shapiro, Leon C. Woodson, The Boundary of Ordered Trees, Journal of Integer Sequences, Vol. 18 (2015), Article 15.5.8. (A000108 A000245 A000344 A000957 A000984 A001700 A014137 A068551 A228180 A228197 A228343)
  53. D. E. Davenport, L. W. Shapiro and L. C. Woodson, The Double Riordan Group, The Electronic Journal of Combinatorics, 18(2) (2012), #P33.
  54. J. H. Davenport, International Symposium on Symbolic and Algebraic Computation (ISSAC 2014), 2014;
  55. James Davenport, Bjorn Poonen, James Maynard, Harald Helfgott, Pham Huu Tiep, Luís Cruz-Filipe, Machine-Assisted Proofs (ICM 2018 Panel), arXiv:1809.08062 [math.HO], 2018.
  56. Ori DAVIDOV and Shyamal PEDDADA, Order-Restricted Inference for Multivariate Binary Data With Application to Toxicology, Journal of the American Statistical Association, December 1, 2011, 106(496): 1394-1404, doi:10.1198/jasa.2011.tm10322.
  57. Clintin P. Davis-Stober, Jean-Paul Doignon, Samuel Fiorini, François Glineur, Michel Regenwetter, Extended Formulations for Order Polytopes through Network Flows, arXiv:1710.02679 [math.OC], 2017. (A000262)
  58. Donald M. Davis, A lower bound for higher topological complexity of real projective space, arXiv:1709.04443 [math.AT], 2017.
  59. Donald M. Davis, Enumerating lattices of subsets, arXiv preprint arXiv:1311.6664, 2013
  60. Matt Davis, Quadrant Marked Mesh Patterns and the r-Stirling Numbers- arXiv preprint arXiv:1412.0345, 2014 and J. Int. Seq. 18 (2015) 15.10.1
  61. Nichole Davis, Dominic Klyve and Nicole Kraght, On the difference between an integer and the sum of its proper divisors, Involve, Vol. 6 (2013), No. 4, 493-504; doi:10.2140/involve.2013.6.493
  62. Philip J. Davis, The relevance of the irrelevant beginning, Science Open Research, 2014; ["... those concerned with mathematical heuristics have found that it is useful and makes good sense to create the Online Encyclopedia of Integer Sequences that will attempt to identify a finite sequence from among a large and growing database of sequences that have arisen in theoretical work."]
  63. B. A. Dawson, The Algorithmic Beauty of Music: Approaches to Computer-Aided Algorithmic Composition,, 2015. [...includes automatic melody generation using the Online Encyclopedia of Integer Sequences...]
  64. R. J. M. Dawson, Tilings of the sphere with isosceles triangles, Discrete Comput. Geom. 30 (2003), 467-487.
  65. R. J. MacG. Dawson, doi:10.1007/s00022-010-0044-0 Monotone and Cebysev arcs in hyperspaces], J. Geom. 98 (1-2) (2010) 1-19
  66. Robert J. MacG. Dawson, On Some Sequences Related to Sums of Powers, J. Int. Seq., Vol. 21 (2018), Article 18.7.6. HTML (A000124, A000217, A000330, A000537, A003226, A007185, A016090, A033819, A067270, A093534, A301912) I would like to thank ... various editors of the OEIS and JIS for helpful comments, and the anonymous referee for many helpful suggestions.
  67. D. E. Daykin, D. J. Kleitman and D. B. West, The number of meets between two subsets of a lattice, Journal of Combinatorial Theory, Series A, Volume 26, Issue 2, March 1979, Pages 135-156.
  68. Hernan de Alba, W Carballosa, J Leaños, LM Rivera, Independence and matching numbers of some token graphs, arXiv preprint arXiv:1606.06370, 2016
  69. R. F. de Andrade, E. Lundberg, B, Nagle, Asymptotics of the Extremal Excedance Set Statistic, arXiv preprint arXiv:1403.0691, 2014
  70. C. P. de Andrade, J. P. de Oliveira Santos, E. V. P. da Silva and K. C. P. Silva, Polynomial Generalizations and Combinatorial Interpretations for Sequences Including the Fibonacci and Pell Numbers, Open Journal of Discrete Mathematics, 2013, 3, 25-32 doi:10.4236/ojdm.2013.31006.
  71. De Angelis, Valerio, and Dominic Marcello. "Wilf′ s Conjecture." The American Mathematical Monthly 123.6 (2016): 557-573.
  72. Stijn De Baerdemacker, A De Vos, L Chen, L Yu, The Birkhoff theorem for unitary matrices of arbitrary dimensions, arXiv preprint arXiv:1606.08642, 2016
  73. Bernard De Baets, Radko Mesiar, Triangular norms on product lattices, Fuzzy Sets and Systems, Volume 104, Issue 1, 16 May 1999, Pages 61-75.
  74. P. de Castro et al., Counting binomial coefficients divisible by a prime power, Amer. Math. Monthly, 125 (2018), 531-540.
  75. R. De Castro, A. L. Ramírez and J. L. Ramírez, Applications in Enumerative Combinatorics of Infinite Weighted Automata and Graphs, arXiv preprint arXiv:1310.2449, 2013
  76. Patrick De Causmaecker and Stefan De Wannemacker, Partitioning in the space of anti-monotonic functions, arXiv:1103.2877.
  77. P. De Causmaecker, S. De Wannemacker, Decomposition of Intervals in the Space of Anti-Monotonic Functions, in Manuel Ojeda-Aciego, Jan Outrata (Eds.): CLA 2013, pp. 57{67, ISBN 978{2{7466{6566{8, Laboratory L3i, University of La Rochelle, 2013;
  78. P. De Causmaecker, S. De Wannemacker, On the number of antichains of sets in a finite universe, arXiv preprint arXiv:1407.4288, 2014
  79. P De Causmaecker, S De Wannemacker, J Yellen, Intervals of Antichains and Their Decompositions, arXiv preprint arXiv:1602.04675, 2016
  80. D. de Cogan, W. J. O'Connor, X. Gui, doi:10.1002/nme.1269 Accelerated convergence in TLM algorithms for the Laplace equation] Int. J. Num. Methods Engin. 63 (1) (2005) 122-138
  81. Florent de Dinechin, Matei Istoan, Guillaume Sergent, Kinga Illyes, Bogdan Popa and Nicolas Brunie, Arithmetic around the bit heap,, 2012.
  82. Edson de Faria & Charles Tresser (2014) On Sloane’s Persistence Problem, Experimental Mathematics, 23 (2014), 363-382, doi:10.1080/10586458.2014.910849
  83. Luca De Feo, David Jao and Jerome Plut, Towards quantum-resistant cryptosystems from supersingular elliptic curve isogenies,
  84. Jan de Gier, Bernard Nienhuis, doi:10.1088/1742-5468/2005/01/P01006 Brauer loops and the commuting variety, J. Stat. Mechan.: Theor. Exp. vol. 2005 (2005) #P01006
  85. Jean-Marie De Koninck and Nicolas Doyon, "Large and Small Gaps Between Consecutive Niven Numbers", J. Integer Sequences, Volume 6, 2003, Article 03.2.5.
  86. J.-M. De Konink, F. Luca, Positive integers n such that sigma(phi(n))=sigma(n), JIS 11 (2008) 08.1.5
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  88. P. de la Harpe, Topics in geometric group theory - mise a jour, preprints de la Section de mathematiques de l'Universite de Geneve, 2001. (PostScript, Pdf)
  89. Jesús A. De Loera, Serkan Hoşten, Robert Krone, Lily Silverstein, Average Behavior of Minimal Free Resolutions of Monomial Ideals, arXiv:1802.06537 [math.AC], 2018. (A001206)
  90. de Luca, Aldo; de Luca, Alessandro, Pseudopalindrome closure operators in free monoids. Theoret. Comput. Sci. 362 (2006), no. 1-3, 282-300.
  91. A. de Luca, A. de Luca, Sturmian words and the Stern sequence, arXiv preprint arXiv:1410.4085, 2014
  92. Lucia De Luca, Gero Friesecke, Classification of particle numbers with unique Heitmann-Radin minimizer, arXiv:1701.07231 [math-ph], 2017.
  93. Robert de Mello Koch, David Gossman, Laila Tribelhorn, Gauge Invariants, Correlators and Holography in Bosonic and Fermionic Tensor Models, arXiv:1707.01455 [hep-th], 2017.
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  95. Liesbeth De Mol, The Proof Is in the Process: A Preamble for a Philosophy of Computer-Assisted Mathematics, in New Directions in the Philosophy of Science, The Philosophy of Science in a European Perspective, Volume 5, 2014, pp. 15-33.
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  98. J. Arias de Reyna, J. van de Lune, Algorithms for determining integer complexity, arXiv preprint arXiv:1404.2183, 2014
  99. David De Roure, P Willcox, DM Weigl, NUMBERS INTO NOTES: CAST YOUR MIND BACK 200 YEARS. Extended Abstracts for the Late-Breaking Demo Session of the 17th International Society for Music Information Retrieval Conference, 2016; PDF
  100. Johan de Ruiyer, Counting Classes of Klondike Solitaire Configurations, Master's Thesis, Internal Report 2012-9, August 2012, Universiteit Leiden, Opleiding Informatica;
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  105. A. de Vries, Formal Languages: An Introduction,
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  109. B. Dearden, J. Iiams, J. Metzger, A Function Related to the Rumor Sequence Conjecture, J. Int. Seq. 14 (2011) # 11.2.3
  110. B. Dearden, J. Iiams, J. Metzger, Rumor Arrays, Journal of Integer Sequences, 16 (2013), #13.9.3.
  111. Colin Defant, Postorder Preimages, arXiv preprint arXiv:1604.01723, 2016
  112. Colin Defant, Some Poset Pattern-Avoidance Problems Posed by Yakoubov, arXiv preprint arXiv:1608.03951, 2016
  113. Colin Defant, Stack-Sorting Preimages of Permutation Classes, arXiv:1809.03123 [math.CO], 2018. (A000957, A001181, A006318, A049124, A071356, A091156, A091894, A100754, A114593, A165543)
  114. D. Deford, Seating rearrangements on arbitrary graphs, 2013; PDF INVOLVE 7:6 (2014); doi:10.2140/involve.2014.7.787
  115. Daryl Deford, Enumerating distinct chessboard tilings, (2014); Fib. Quart. 52 (5) (2014) 102.
  116. P.-O. Dehaye, Combinatorics of the lower order terms in the moment conjectures: the Riemann zeta function, PDF
  117. Paul-Olivier DEHAYE, Engineering discovery in mathematics, SNSF CONSOLIDATOR GRANT RESEARCH PROPOSAL, 2014;
  118. Patrick Dehornoy, Emilie Tesson, Garside combinatorics for Thompson's monoid F+ and a hybrid with the braid monoid B_oo+, arXiv:1803.02639 [math.GR], 2018. (A005773)
  119. Italo J. Dejter, A numeral system for the middle levels, Preprint 2014;
  120. I. Dejter, <a href="">On a system of numeration applicable to the middle two levels of the Boolean lattice</a>
  121. Italo J. Dejter, Dihedral-symmetry middle-levels problem via a Catalan system of numeration, preprint, 2015. (A000108, A239903, A007623, A009766)
  122. Italo J. Dejter, Ordering the levels Lk and Lk+1 of B2k+1, preprint, 2017.
  123. Italo J. Dejter, The role of restricted growth strings in the two middle levels of the Boolean lattice B2k+1, University of Puerto Rico, 2018. PDF (A000108, A009766, A076050, A239903)
  124. Italo J. Dejter and Oscar Tomaiconza, Nonexistence of Efficient Dominating Sets in the Cayley Graphs Generated by Transposition Trees of Diameter 3, arXiv:1703.06540 [math.CO], 2017.
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  144. M. Delest, Combinatorics, information vizualisation and algebraic languages, Invited talk, EWM'99.
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  148. Jorge Delgado, Héctor Orera, Juan Manuel Peña, Accurate computations with Laguerre matrices, Numerical Linear Algebra with Applications (2019) Vol. 26, Issue 1. doi:10.1002/nla.2217
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