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"I'll say a little about how we originally found the main result of this paper in case the reader is curious. ... we calculated ... with the help of computer algebra software, from which we guessed that the coefficients were in fact independent of the vector space. Searching the OEIS then revealed the coefficients probably formed a known sequence, and from there it was not diffcult to prove the main result." [Gunnar Thor Magnússon, 2014]

"There are numerous research papers and popular scientific notes, video lectures, slides of talks, and web pages (the best way to begin surfing the Web is to visit the On-Line Encyclopedia of Integer Sequences) that are concerned with Farey sequences and their applications." [Andrey O. Matveev, 2017]

"This paper would have been an impossibility were it not for your database on integer sequences. It gave me many ideas, many of which flourished into theorems." [Angelo B. Mingarelli, 2007]

"An established tool for discovering bijections is the Online Encyclopedia of Integer Sequences (OEIS). This is a phenomenal database of sequences where the entrees are refereed, and there are many references to follow. The OEIS is located at http://www.oeis.org." [Marni Mishna, 2020]

"On computing various examples of those using Mathematica and studying the j-th coefficient of a_k(r) as a sequence using the On-Line Encyclopedia of Integer Sequences (OEIS), we made an explicit conjecture for the coefficients of a_k(r) and eventually proved it by quite a different route." [Pieter Moree and SS Eddin, 20916]

"We would like to thank Neil Sloane’s On-line Encyclopedia of Integer Sequences for directing us to references [4, 7, 21, 28]." [Eric T. Mortenson, 2017]

"Inspired by this connection [with two sequences in the OEIS] we were able to prove the following theorem ..." [H. Mühle, 2013]


About this page

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  • Works are arranged in alphabetical order by author's last name.
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  • This section lists works in which the first author's name begins with M.
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References

  1. Jun Ma, SM Ma, YN Yeh, Recurrence relations for binomial-Eulerian polynomials, arXiv preprint arXiv:1711.09016, 2017
  2. Jun Ma, S Ma, YN Yeh, Z Xu, The cycle descent statistic on permutations, arXiv preprint arXiv:1512.01799, 2015
  3. Liwen Ma, Classification of coverings in the finite approximation spaces, Inf. Sci. 276 (2014) 31-41 doi:10.1016/j.ins.2014.02.045
  4. Michael Ma, New Results on Pattern-Replacement Equivalences: Generalizing a Classical Theorem and Revising a Recent Conjecture, arXiv:2009.04546 [math.CO], 2020.
  5. Shi-Mei Ma, Derivative polynomials and permutations by numbers of interior peaks and left peaks, Arxiv preprint arXiv:1106.5781, 2011; Discrete Math., 312 (2011), 405-412.
  6. Shi-Mei Ma, An explicit formula for the number of permutations with a given number of alternating runs, Arxiv preprint arXiv:1110.6779, 2011 [Version 1 references the OEIS and sequence A059427; this reference was deleted in Version 2].
  7. Shi-Mei Ma, A family of two-variable derivative polynomials for tangent and secant, arXiv:1204.4963v3 [math.CO], El. J. Combinat. 20 (1) (2013) #P11.
  8. Shi-Mei Ma, Some combinatorial sequences associated with context-free grammars, arXiv:1208.3104v2 [math.CO]
  9. S.-M. Ma, Enumeration of permutations by number of cyclic peaks and cyclic valleys, Arxiv preprint arXiv:1203.6264, 2012.
  10. S.-M. Ma, On some binomial coefficients related to the evaluation of tan(nx), Arxiv preprint arXiv:1205.0735, 2012
  11. S.-M. Ma, Polynomials with only real zeros and the Eulerian polynomials of type D, Arxiv preprint arXiv:1205.6242, 2012
  12. Shi-Mei Ma, On γ-vectors and the derivatives of the tangent and secant functions, Bull. Aust. Math. Soc. 90 (2014), no. 2, 177-18, also arXiv:1304.6654.
  13. Shi-Mei Ma, Enumeration of permutations by number of alternating runs, Discrete Math., 313 (2013), 1816-1822.
  14. Ma, Shi-Mei, Some combinatorial arrays generated by context-free grammars. European J. Combin. 34 (2013), no. 7, 1081-1091.
  15. Shi-Mei Ma, Qi Fang, Toufik Mansour, and Yeong-Nan Yeh, <a href="https://arxiv.org/abs/2104.09374">Alternating Eulerian polynomials and left peak polynomials</a>, arXiv:2104.09374, 2021. (A008971)
  16. Shi-Mei Ma, Jun Ma, Jean Yeh, and Yeong-Nan Yeh, The 1/k-Eulerian polynomials of type B, arXiv:2001.07833 [math.CO], 2020. (A008303, A008971)
  17. Shi-Mei Ma, Jun Ma, Jean Yeh, and Yeong-Nan Yeh, Eulerian pairs and Eulerian recurrence systems, arXiv:2010.09513 [math.CO], 2020.
  18. Shi-Mei Ma, Jun Ma, Yeong-Nan Yeh, On certain combinatorial expansions of descent polynomials and the change of grammars, arXiv:1802.02861 [math.CO], 2018. (A008292, A060187, A101280, A182825)
  19. Shi-Mei Ma, Jun Ma, Yeong-Nan Yeh, On certain combinatorial expansions of the Legendre-Stirling numbers. arXiv:1805.10998 [math.CO], 2018. (A006472, A025035)
  20. Shi-Mei Ma, Jun Ma, Yeong-Nan Yeh, The alternating run polynomials of permutations, arXiv:1904.11437 [math.CO], 2019. (A012259)
  21. Shi-Mei Ma, Jun Ma, Yeong-Nan Yeh, David-Barton type identities and alternating run polynomials, Academia Sinica (Taipei, 2019). PDF (A012259)
  22. S.-M. Ma, T. Mansour, The 1/k-Eulerian polynomials and k-Stirling permutations, arXiv preprint arXiv:1409.6525, 2014
  23. Shi-Mei Ma, T. Mansour, D. Callan, Some combinatorial arrays related to the Lotka-Volterra system, arXiv preprint arXiv:1404.0731, 2014
  24. S.-M. Ma, T. Mansour, M. Schork. Normal ordering problem and the extensions of the Stirling grammar, arXiv preprint arXiv:1308.0169, 2013 and Russ. J. Math. Phys 21 (2014) 242 doi:10.1134/S1061920814020095
  25. S.-M. Ma, T. Mansour and D. G. L. Wang, Combinatorics of Dumont differential system on the Jacobi elliptic functions, arXiv preprint arXiv:1403.0233, 2014.
  26. Shi-Mei Ma, Toufik Mansour, David G.L. Wang, Yeong-Nan Yeh, Several variants of the Dumont differential system and permutation statistics, Science China Mathematics 60 (2018). PDF (A008303, A008971, A185411)
  27. Shi-Mei Ma, T Mansour, HN Wang, The descent statistic on signed simsun permutations, arXiv preprint arXiv:1605.02618, 2016
  28. Shi-Mei Ma, Yeong-Nan Yeh, Eulerian Polynomials, Stirling Permutations of the Second Kind and Perfect Matchings, in the Electronic Journal of Combinatorics, 24.4 (2017), 4-27. PDF
  29. S.-M. Ma, H.-N. Wang, Enumeration of a dual set of Stirling permutations by their alternating runs, arXiv preprint arXiv:1506.08716, 2015
  30. Shi-Mei Ma and Yeong-Nan Yeh, Derivative polynomials and enumeration of permutations by their alternating descents, Arxiv preprint arXiv:1504.02372, 2015.
  31. S.-M. Ma, Y.-N. Yeh, Stirling permutations, cycle structures of permutations and perfect matchings, arXiv preprint arXiv:1503.06601v1, 2015 [The OEIS citation was dropped in version 2, although the sequence, A185411, is still the subject of the article.]
  32. S.-M. Ma and Y.-M. Yeh, Enumeration of permutations by number of alternating descents, Discr. Math., 339 (2016), 1362-1367.
  33. Shi-Mei Ma, Yeong-Nan Yeh, The Peak Statistics on Simsun Permutations, Elect. J. Combin., 23 (2106), P2.14; arXiv preprint arXiv:1601.06505, 2016
  34. Shi-Mei Ma, YN Yeh, Simsun permutations, simsun successions and simsun patterns, arXiv preprint arXiv:1602.08999, 2016
  35. Shi-Mei Ma, YN Yeh, Eulerian polynomials, perfect matchings and Stirling permutations of the second kind, arXiv preprint arXiv:1607.01311, 2016
  36. Xiao Ma, Using Graph Enumeration and Topography Reasoning to Analyze Blocking in WDM Networks Without Wavelength Interchange, Thesis, M.S. in Telecommunications, Univ. Pittsburgh, 2012; PDF
  37. Ma, Xinrong. "Magic determinants of Somos sequences and theta functions." Discrete Mathematics 310.1 (2010): 1-5.
  38. Xue-Si Ma, Chao-Ping Chen, Inequalities and asymptotic expansions related to the generalized Somos quadratic recurrence constant, Journal of Inequalities and Applications (2018) 2018:147. doi:10.1186/s13660-018-1741-8
  39. Florence Maas-Gariépy, Quasicrystal Structure of Fundamental Quasisymmetric Functions, and Skeleton of Crystals, arXiv:2302.07694 [math.CO], 2023.
  40. M. G. Maaß, Scheduling Independent and Identically Distributed Tasks with In-Tree Constraints on three Machines in Parallel, Diplomarbeit, Lehrstuhl für Effiziente Algorithmen, Institut für Informatik, TU München, Sep 2001.
  41. Flavien Mabilat, Classification des entiers monomialement irréductibles et généralisations, arXiv:2305.15784 [math.CO], 2023. (in French) See p. 11. (A000040, A350242)
  42. M. Macauley, Braids and juggling patters, Thesis Harvey Mudd Col. (2003)
  43. Matthew Macauley , Jon McCammond, Henning S. Mortveit, arXiv:0808.1238; Dynamics groups of asynchronous cellular automata, Journal of Algebraic Combinatorics, Vol 33, No 1 (2011), p 11-35. (A000032, A001608, A001609, A072328, A007040, A001644, A109377, A007039) doi:10.1007/s10801-010-0231-y
  44. A. J. Macfarlane, Generating functions for integer sequences defined by the evolution of cellular automata with even rule numbers, 2016.
  45. Alan J. Macfarlane, On generating functions of some sequences of integers defined in the evolution of the cellular automaton Rule 150, Preprint 2016; http://www.damtp.cam.ac.uk/user/ajm/Papers2016/CellularAutomatonRule150.ps
  46. A. MacFie, Software for enumerative and analytic combinatorics, PDF, 2012.
  47. A. MacFie and D. Panario, Random Mappings with Restricted Preimages, in Progress in Cryptology-LATINCRYPT 2012, LNCS 7533, pp. 254-270, 2012.
  48. John Machacek, Egyptian Fractions and Prime Power Divisors, arXiv:1706.01008 [math.NT], 2017.
  49. John Machacek, Unique maximum independent sets in graphs on monomials of a fixed degree, arXiv:2010.11112 [math.CO], 2020. (A053307, A297557)
  50. John Machacek and George D. Nasr, Transversal and Paving Positroids, arXiv:2401.02053 [math.CO], 2024. See p. 23. (A169985)
  51. Des MacHale, Infinitely many proofs that there are infinitely many primes, Math. Gazette, 97 (No. 540, 2013), 495-498.
  52. Desmond MacHale, Are There More Finite Rings than Finite Groups?, American Mathematical Monthly (2020) Vol. 127, Issue 10, 936-938. doi:10.1080/00029890.2020.1820790 (A000001, A027623)
  53. Des MacHale and Joseph Manning (2015). Maximal runs of strictly composite integers. The Mathematical Gazette, 99, pp 213-219. doi:10.1017/mag.2015.28.
  54. Des MacHale, J Manning, Converse Lagrange Theorem Orders and Supersolvable Orders, Journal of Integer Sequences, 2016, Vol. 19, #16.8.7.
  55. A. Machiavelo, Rogerio Reis, O problema do totobola, Bol. SPM 61 (2009) 39-45.
  56. António Machiavelo, Rogério Reis, Nikolaos Tsopanidis, Report on Zhi-Wei Sun’s “1-3-5 conjecture” and some of its refinements, arXiv:2005.13526 [math.NT], 2020. (A271518)
  57. António Machiavelo, Nikolaos Tsopanidis, Zhi-Wei Sun’s 1-3-5 Conjecture and Variations, arXiv:2003.02592 [math.NT], 2020. (Cited by authors in A271518)
  58. Marco Mackaay, Volodymyr Mazorchuk, and Vanessa Miemietz, Kostant's problem for fully commutative permutations, arXiv:2205.09090 [math.RT], 2022. When working on the proofs, the Online Encyclopedia of Integer Sequences was really helpful.
  59. Dana Mackenzie, 2184: An absurd (and adsurd) tale, Integers (2018) 18, Article #A33. Abstract (A076427)
  60. James J. Madden, A Generating Function for the Distribution of Runs in Binary Words, arXiv:1707.04351 [math.CO], 2017.
  61. J. Maddock, Level sets of the Takagi function: Haussdorff dimension, Monaths. Math. 160 (2) (2010) 167-186 doi:10.1007/s00605-009-0109-z
  62. A. Mader, The Use of Experimental Mathematics in the Classroom, PDF
  63. J. Madrigal-Melchor, A. Enciso-Muñoz and D. A. Contreras-Solorio, Acoustic transmittance of an aperiodic deterministic multilayer structure, IOP Conf. Ser.: Mater. Sci. Eng. 45 (2013), 012030 doi:10.1088/1757-899X/45/1/012030
  64. Joseph Meleshko, Pascal Ochem, Jeffrey Shallit, and Sonja Linghui Shan, Pseudoperiodic Words and a Question of Shevelev, arXiv:2207.10171 [math.CO], 2022. (A035263, A036577, A064990, A080843)
  65. Parthasarathy Madhusudan, Dirk Nowotka, Aayush Rajasekaran, Jeffrey Shallit, Lagrange's Theorem for Binary Squares, arXiv:1710.04247 [math.NT], 2017. (A020330, A175468)
  66. M. Madritsch, S. Wagner, A central limit theorem for integer partitions, Montash. Math. 161 (1) (2010) 85-114 doi:10.1007/s00605-009-0126-y
  67. Arman Maesumi, Triangle Inscribed-Triangle Picking. arXiv:1804.11007 [math.GM]. (A279055)
  68. Martín Mereb, Determinants of matrices related to the Pascal triangle, arXiv:2210.12913 [math.NT], 2022. (A106400)
  69. María Merino Maestre and Yosu Yurramendi Mendizabal, Lauki sareko patroi bitarren kalkulua, oinarrizko konbinatoriaren eskutik, Ekaia 27 (2014), pp. 237-262.
  70. Houssem MAGHREBI, Claude CARLET, Sylvain GUILLEY1 and Jean-Luc DANGER, Optimal First-Order Masking with Linear and Non-Linear Bijections, PDF 2012.
  71. Sara Magliacane, Logics for causal inference under uncertainty, Dissertation, Vrije Universiteit Amsterdam, 2017.
  72. Gunnar Thor Magnússon, The inner product on exterior powers of a complex vector space, arXiv preprint arXiv:1401.4048, 2014 [I'll say a little about how we originally found the main result of this paper in case the reader is curious. ... we calculated ... with the help of computer algebra software, from which we guessed that the coefficients were in fact independent of the vector space. Searching the OEIS then revealed the coefficients probably formed a known sequence, and from there it was not diffcult to prove the main result.]
  73. H. Magnusson and H. Ulfarsson, Algorithms for discovering and proving theorems about permutation patterns, arXiv preprint arXiv:1211.7110, 2012.
  74. Horia Magureanu, Seiberg-Witten geometry, modular rational elliptic surfaces and BPS quivers, arXiv:2203.03755 [hep-th], 2022. We are thankful to oeis.org for this expression.
  75. Priya Mahadevan, Dmitri Krioukov, Kevin Fall et al., Systematic Topology Analysis and Generation Using Degree Correlations (2006), arXiv:cs/0605007.
  76. Pankaj Jyoti Mahanta, On the number of partitions of n whose product of the summands is at most n, arXiv:2010.07353 [math.CO], 2020. (A001055, A096276, A114324, A319005)
  77. Pankaj Jyoti Mahanta, Manjil P. Saikia, and Daniel Yaqubi, Some properties of Zumkeller numbers and k-layered numbers, Journal of Number Theory (2020). doi:10.1016/j.jnt.2020.05.003 (A083207)
  78. Ali Assem Mahmoud, On the Asymptotics of Connected Chord Diagrams, University of Waterloo (Ontario, Canada 2019). Abstract (A000698, A000699, A088221)
  79. Ali Assem Mahmoud, An Asymptotic Expansion for the Number of 2-Connected Chord Diagrams, arXiv:2009.12688 [math.CO], 2020. (A000699, A049464)
  80. Ali Assem Mahmoud, Chord Diagrams and the Asymptotic Analysis of QED-type Theories, arXiv:2011.04291 [hep-th], 2020. (A000699, A049464)
  81. Ali Assem Mahmoud and Karen Yeats, Connected Chord Diagrams and the Combinatorics of Asymptotic Expansions, arXiv:2010.06550 [math.CO], 2020. (A000698, A000699, A088221)
  82. Rabie A. Mahmoud, Hardware Implementation of Binary Kolakoski Sequence, Research Gate, 2015: PDF
  83. James R. Mahoney, Tree Graphs and Orthogonal Spanning Tree Decompositions, PhD Dissertation, Portland State Univ., 2016; http://pdxscholar.library.pdx.edu/cgi/viewcontent.cgi?article=3953&context=open_access_etds
  84. W Mahoney, A Parakh, Towards a New Quasigroup Block Cipher for a Single-Chip FPGA Implementation, in Proc. 2015 24th International Conference on Computer Communication and Networks (ICCCN), pp. 1-6, IEEE Press, 2015; doi:10.1109/ICCCN.2015.7288479
  85. Maier, Robert S., Algebraic hypergeometric transformations of modular origin. Trans. Amer. Math. Soc. 359 (2007), no. 8, 3859-3885.
  86. Robert S. Maier, Boson Operator Ordering Identities from Generalized Stirling and Eulerian Numbers, arXiv:2308.10332 [math.CO], 2023. (A001497, A021009, A049403, A062139, A100861, A105278, A122848, A132062, A143497, A265649, A271703, A321966, A330209)
  87. Jon Maiga, Upper bound of Fibonacci entry points, (2019). PDF (A000045, A001221, A001615, A034444, A079343)
  88. Diana Maimuţ and George Teşeleanu, Inferring Bivariate Polynomials for Homomorphic Encryption Application, Cryptology ePrint Archive (2023) Art. 844. See p. 16. PDF (A007018)
  89. Klaus Mainzer, How Safe Is Artificial Intelligence?, Artificial intelligence - When do machines take over?, Technik im Fokus. Springer (Berlin, Heidelberg, Germany 2019), 243-266. doi:10.1007/978-3-662-59717-0_11
  90. Rajarshi Maiti, Some Results on Primes of the Form (K+1)(K+2)(K+3)+-1, International Journal of Mathematics Research (2018) Vol. 10, No. 2, 81-85. PDF (A293861)
  91. Matt Majic, Electrostatic T-matrix for a torus on bases of toroidal and spherical harmonics, arXiv:1904.10807 [physics.comp-ph], 2019.
  92. Matt Majic, Eric C. Le Ru, Relationships between solid spherical and toroidal harmonics, arXiv:1802.03484 [math-ph], 2018.
  93. Vladislav Makarov, Counting ternary square-free words quickly, arXiv:2012.03926 [cs.FL], 2020. (A006156)
  94. Natalia Makarova, Spectrum by D-transversals for the 15th order DLS. Forum Post (Russian) (A287648)
  95. Neha Makhija and Wolfgang Gatterbauer, Towards a Dichotomy for Minimally Factorizing the Provenance of Self-Join Free Conjunctive Queries, arXiv:2105.14307 [cs.DB], 2021. (A000169)
  96. Igor Makhlin, Gröbner fans of Hibi ideals, generalized Hibi ideals and flag varieties, arXiv:2003.02916 [math.CO], 2020. (A001793, A049611, A084851)
  97. Mehdi Makhul, Josef Schicho, and Audie Warren, On Galois groups of type-1 minimally rigid graphs, arXiv:2306.04392 [math.CO], 2023. (A000001)
  98. Aleksandr Maksimenko, 2-neighborly 0/1-polytopes of dimension 7, arXiv:1904.03638 [math.CO], 2019. (A114289)
  99. Firdous Ahmad Mala, On the number of transitive relations on a set, Indian J. Pure Appl. Math. (2021). doi:10.1007/s13226-021-00100-0
  100. Firdous Ahmad Mala, Three Open Problems in Enumerative Combinatorics, J. Appl. Math. Computation (2023) Vol. 7, No. 1, 24-27. doi:10.26855/jamc.2023.03.004 (A000798, A001035, A006905)
  101. Firdous Ahmad Mala, Some New Integer Sequences of Transitive Relations, J. Appl. Math. Comp. (2023) Vol. 7, No. 1, 108-111. doi:10.26855/jamc.2023.03.011 (A345317, A348137, A348151)
  102. Firdous Ahmad Mala, Why the number of transitive relations is not an integer polynomial, BOHR Int'l J. Eng. (2023) Vol. 2, No. 1, pp. 30-31. doi:10.54646/bije.2023.14 (A006905)
  103. Firdous Ahmad Mala, Suhail Gulzar, and R. K. Poonia, A new bound for the enumeration of transitive relations, AIP Conf. Proc. (2023) Vol. 2735, Issue 1, 040033. doi:10.1063/5.0140194
  104. R. Malafi and C. Tamizharasi, Power Sums Through Mathematical Induction, International Journal of Current Research and Review, vol. 9, issue 10, 2017.
  105. Gregorio Malajovich, Complexity of sparse polynomial solving: homotopy on toric varieties and the condition metric, arXiv preprint arXiv:1606.03410, 2016
  106. M. S. Malaudzi, O. Akinyemi, q-enumeration of alternating permutations of odd length, J. Disc. Math. Sci. Crypt. 13 (1) (2010) 45-67 doi:10.1080/09720529.2010.10698276
  107. A. V. Maleev, A. A. Mokrova, A. V. Shutov, Coordination sequences of the 2-uniform graphs (Russian), Algebra, number theory and discrete geometry: modern problems and application of past problems (2019), Proceedings of the XVI International Conference in honor of the 80th birthday of Professor Michel Deza, 262-266. () PDF (A301299, A301301, A301724, A301726) (А. B. Малеев, А. А. Мокрова, А.В.Шутов, Координационные последовательности 2-однородных графов, "Алгебра,теория чисели дискретная геометрия: современные проблемы,приложения и проблемы истории" (2019) Материалы XVI Международной конференции, посвященной 80-летию со дня рождения профессора Мишеля Деза, 262-266.)
  108. Sepideh Maleki, Martin Burtscher, Automatic Hierarchical Parallelization of Linear Recurrences, Proceedings of the 23rd International Conference on Architectural Support for Programming Languages and Operating Systems, ACM, 2018. PDF, also doi:10.1145/3173162.3173168 [math.NT], 2018. (A000073, A001590)
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  110. J. Malenfant, arXiv:1106.2753 A determinant formula for the partition function p(7k+a)]
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  112. J. Malenfant, On the Matrix-Element Expansion of a Circulant Determinant, arXiv preprint arXiv:1502.06012, 2015
  113. Branko J. Malesevic, Some combinatorial aspects of composition of a set of functions (2004), arXiv:math/0409287.
  114. Branko J. Malesevic, Some considerations in connection with Kurepa's function (2004), arXiv:math/0406235.
  115. Branko J. Malesevic, Some considerations in connection with alternating Kurepa's function (2004), arXiv:math/0406236.
  116. Branko Malesevic, Some inequalities for Kurepa's function (2005), arXiv:math/0506205.
  117. Branko Malesevic, Some inequalities for alternating Kurepa's function (2005), arXiv:math/0506207.
  118. Branko Malesevic, Yue Hu, Cristinel Mortici, Accurate Estimates of (1+x)^{1/x} Involved in Carleman Inequality and Keller Limit, arXiv:1801.04963 [math.CA], 2018. (A055505, A193815)
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  120. Romanos Diogenes Malikiosis, Formal duality in finite cyclic groups, arXiv:1704.04183 [math.NT], 2017.
  121. Yaakov Malinovsky and John W. Moon, On Round-Robin Tournaments with a Unique Maximum Score and Some Related Results, arXiv:2208.14932 [math.CO], 2022. (A000571, A013976)
  122. Nicolas Mallet, Trial for a proof of the Syracuse conjecture, arXiv preprint arXiv:1507.05039, 2015.
  123. Daniel Mallia, Towards an Unsupervised Bayesian Network Pipeline for Explainable Prediction, Decision Making and Discovery, Master's Thesis, CUNY Hunter College (2023). PDF (A003024)
  124. James Mallos, A 6-Letter 'DNA' for Baskets with Handles, Mathematics (2019) Vol. 7, No. 2, 165. doi:10.3390/math7020165 (A000108, A005568, A064037)
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  126. C. L. Mallows and N. J. A. Sloane, Two-graphs, switching classes and Euler graphs are equal in number, SIAM J. Appl. Math., 28 (1975), 876-880.
  127. C. L. Mallows, R. J. Vanderbei, Which Young Tableaux Can Represent an Outer Sum?, Journal of Integer Sequences, Vol. 18, 2015, #15.9.1.
  128. Alexander Malkis, Reachability in Multithreaded Programs Is Polynomial in the Number of Threads (Version with Proofs), Technical University of Munich (Germany, 2019). PDF (A290642)
  129. Jeevan Maloth, Approximate approach to sum of n!, International Journal of Mathematical Archive, 7(3), 2016, 1-4
  130. Maltenfort, Michael. "Pascal Functions." The American Mathematical Monthly 125.2 (2018): 115-129.
  131. Claudia Malvenuto and Christophe Reutenauer, Primitive Elements of the Hopf Algebras of Tableaux, arXiv:2010.06731 [math.CO], 2020. (A140456)
  132. Andrei Malyutin, On the question of genericity of hyperbolic knots, arXiv preprint arXiv:1612.03368, 2016
  133. Piera Manara and Claudio Perelli Cippo, The fine structure of 4321 avoiding involutions and 321 avoiding involutions, PU. M. A. Vol. 22 (2011), 227-238; PDF
  134. V. Manca, Enumerating membrane structures, in: Membrane computing, WMC9, LNCS 5391 (2009) 292-298 doi:10.1007/978-3-540-95885-7_21
  135. V. Manca, A recurrent enumeration of free hypermultisets, in: Computation, coorperation and life, LNCS 6610 (2011) 16-23, doi:10.1007/978-3-642-20000-7_3
  136. Dominique Manchon, On the mathematics of rooted trees, Université Clermont-Auvergne (France, 2019). PDF (A000081)
  137. Sebastian Manecke, Raman Sanyal, Coprime Ehrhart theory and counting free segments, arXiv:2008.07895 [math.CO], 2020. Our research was driven by experiments conducted with Sage [26] and The On-Line Encyclopedia of Integer Sequences [24].
  138. K. Manes, A. Sapounakis, I. Tasoulas, P. Tskiouras, doi:10.1016/j.jspi.2010.12.022 Counting strings at height j in Dyck paths, J. Stat. Plan. Inf. 141 (6) (2011) 2100-2107
  139. Manes, K.; Sapounakis, A.; Tasoulas, I.; Tsikouras, P. General results on the enumeration of strings in Dyck paths. Electron. J. Combin. 18 (2011), no. 1, Paper 74, 22 pp
  140. Manes, K.; Sapounakis, A.; Tasoulas, I.; Tsikouras, P. Nonleft peaks in Dyck paths: a combinatorial approach, Discrete Math., 337 (2014), 97-105.
  141. K Manes, A Sapounakis, I Tasoulas, P Tsikouras, Equivalence classes of ballot paths modulo strings of length 2 and 3, arXiv preprint arXiv:1510.01952, 2015.
  142. K. Manes, I. Tasoulas, A. Sapounakis, P. Tsikouras, Counting pairs of noncrossing binary paths: A bijective approach, Discrete Mathematics (2019) Vol. 342, Issue 2, 352-359. doi:10.1016/j.disc.2018.10.016
  143. K. Manes, I. Tasoulas, A. Sapounakis, P. Tsikouras, Chains of binary paths and shifted tableaux, arXiv:1911.13013 [math.CO], 2019.
  144. M Manetti, G Ricciardi, Universal Lie formulas for higher antibrackets, arXiv preprint arXiv:1509.09032, 2015
  145. M M Mangontarum, O I Cauntongan, A P Macodi-Ringia, The Noncentral Version of the Whitney Numbers: A Comprehensive Study, International Journal of Mathematics and Mathematical Sciences, Volume 2016, Article ID 6206207, 16 pages; doi:10.1155/2016/6206207
  146. M. M. Mangontarum, A. P. Macodi-Ringia, N. S. Abdulcarim, The translated Dowling Polynomials and Numbers, Int. Scholarly Res. Not. (2014) ID 678408
  147. J. Mangual, McMahon's Formula via Free Fermions, arXiv preprint arXiv:1210.7109, 2012
  148. Arun P. Mani and Rebecca J. Stones, Congruences for weighted number of labeled forests, INTEGERS 16 (2016). #A17.
  149. Arun P. Mani, RJ Stones, The Number of Labeled Connected Graphs Modulo Prime Powers, SIAM Journal on Discrete Mathematics, Vol. 30, No. 2, pp. 1046–1057
  150. T. Manneville, V. Pilaud, Compatibility fans for graphical nested complexes, arXiv preprint arXiv:1501.07152, 2015
  151. Manolescu, Ciprian, Link homology theories from symplectic geometry. Adv. Math. 211 (2007), no. 1, 363-416.
  152. Ronit Mansour, Counting covered fixed points and covered arcs in an involution, Quaestiones Mathematicae (2023). doi:10.2989/16073606.2023.2178346
  153. Toufik Mansour, "Counting Peaks at Height k in a Dyck Path", J. Integer Sequences, Volume 5, 2002, Article 02.1.1.
  154. T. Mansour, Restricted 132-Dumont permutations, arXiv:math/0209379; Australasian Journal of Combinatorics, 2003.
  155. Mansour, Toufik, Restricted 132-alternating permutations and Chebyshev polynomials. Ann. Comb. 7 (2003), no. 2, 201-227.
  156. Mansour, Toufik, Combinatorial methods and recurrence relations with two indices. J. Difference Equ. Appl. 12 (2006), no. 6, 555-563.
  157. Mansour, Toufik, The enumeration of permutations whose posets have a maximum element. Adv. in Appl. Math. 37 (2006), no. 4, 434-442.
  158. Toufik Mansour, "Statistics on Dyck Paths", J. Integer Sequences, Volume 9, 2006, Article 06.1.5.
  159. Mansour, Toufik, Recurrence relations with two indices and even trees. J. Difference Equ. Appl. 13 (2007), no. 1, 47-61.
  160. T. Mansour, Enumeration of words by the sum of differences between adjacent letters Discr. Math. Theor. Comput. Sci 11 (1) (2009) 173.
  161. Toufik Mansour, The length of the initial longest increasing sequence in a permutation, Art Disc. Appl. Math. (2023). doi:10.26493/2590-9770.1516.96f (A002135)
  162. T. Mansour, A. O. Munagi, Block-connected set partitions, Eur. J. Combinat. 31 (2010) 887-902 doi:10.1016/j.ejc.2009.07.001
  163. T. Mansour, A. O. Munagi. Alternating subsets modulo m. Rocky Mt. J. Math. 42 (4) (2012) 1313 doi:10.1216/RMJ-2012-42-4-1313
  164. T. Mansour, A. O. Munagi, Set partitions with circular successions, European Journal of Combinatorics, 42 (2014), 207-216.
  165. Mansour, Toufik; Munagi, Augustine; Shattuck, Mark; Recurrence relations and two-dimensional set partitions. J. Integer Seq. 14 (2011), no. 4, Article 11.4.1, 17 pp.
  166. Toufik Mansour and Christian Nassau, On Stanley-Wilf limit of the pattern 1324, Advances in Applied Mathematics (2021) Vol. 130, 102229. doi:10.1016/j.aam.2021.102229
  167. Toufik Mansour, Reza Rastegar, On typical triangulations of a convex n-gon, arXiv:1911.04025 [math.CO], 2019. (A001263)
  168. Toufik Mansour, Reza Rastegar, Alexander Roitershtein, Gökhan Yıldırım, The longest increasing subsequence in involutions avoiding 3412 and another pattern, arXiv:2001.10030 [math.CO], 2020. (A001263)
  169. T Mansour, R Rayan, On Cauchy-Euler's differential equation involving a para-Grassmann variable, Journal of Mathematical Physics, 59, 103508 (2018); doi:10.1063/1.5047565
  170. T. Mansour, M. Schork, doi:10.1080/10236190802282677 The solution of the recurrence relation f_n(t) = a_n(t)f_{n-1}(t)-b_n(t)(d/dt)f_{n-1}(t), J. Difference Equ. Appl. 15 (2009) 679-691
  171. T. Mansour and M. Schork, Generalized Bell numbers and algebraic differential equations, Pure Math. Appl.(PU. MA), Vol. 23 (2012), No. 2, pp. 131-142; PDF
  172. Mansour, Toufik; Schork, Matthias doi:10.1016/j.amc.2013.04.010 The generalized Touchard polynomials revisited. Appl. Math. Comput. 219, No. 19, 9978-9991 (2013).
  173. Mansour, Toufik; Schork, Matthias; On a combinatorial problem in botanical epidemiology; Disc. Appl. Math. 202 (2016) 131-150 doi:10.1016/j.dam.2015.08.015
  174. Toufik Mansour, Matthias Schork and Simone Severini, A generalization of boson normal ordering, Physics Letters A, Volume 364, Issues 3-4, 30 April 2007, Pages 214-220.
  175. Toufik Mansour, Matthias Schork and Simone Severini, Noncrossing normal ordering for functions of boson operators (2006), arXiv:quant-ph/0607074; International Journal of Theoretical Physics, Volume 47, Number 3 / March, 2008.
  176. Mansour, Toufik; Schork, Matthias; Shattuck, Mark On a new family of generalized Stirling and Bell numbers. Electron. J. Combin. 18 (2011), no. 1, Paper 77, 33 pp.
  177. Mansour, Toufik; Schork, Matthias; Shattuck, Mark. Catalan numbers and pattern restricted set partitions. Discrete Math. 312 (2012), no. 20, 2979--2991. MR2956089
  178. Toufik Mansour, Matthias Schork and Mark Shattuck, On the Stirling numbers associated with the meromorphic Weyl algebra, Applied Mathematics Letters, Volume 25, Issue 11, November 2012, Pages 1767-1771.
  179. Toufik Mansour, Matthias Schork and Mark Shattuck, The Generalized Stirling and Bell Numbers Revisited, Journal of Integer Sequences, Vol. 15 (2012), #12.8.3.
  180. Toufik Mansour, Matthias Schork and Yidong Sun, "Motzkin Numbers of Higher Rank: Generating Function and Explicit Expression", J. Integer Sequences, Volume 10, 2007, Article 07.7.4.
  181. Toufik Mansour and Simone Severini, Enumeration of $(k,2)$-noncrossing partitions (2008); arXiv:0808.1157; Discrete Math., 308 (2008), 4570-4577.
  182. Toufik Mansour, Armend Sh. Shabani, Bargraphs in bargraphs, Turkish Journal of Mathematics (2018) Vol. 42, Issue 5, 2763-2773. doi:10.3906/mat-1803-113 (A001787, A076791, A102301, A110971, A298637)
  183. Toufik Mansour, Armend Sh. Shabani, Enumerations on bargraphs, Discrete Math. Lett. (2019) Vol. 2, 65-94. PDF (A001168, A211978)
  184. Toufik Mansour and Mark Shattuck, Pattern avoiding partitions and Motzkin left factors, CENTRAL EUROPEAN JOURNAL OF MATHEMATICS, Volume 9, Number 5 (2011), 1121-1134, doi:10.2478/s11533-011-0057-4
  185. Toufik Mansour and Mark Shattuck, A RECURRENCE RELATED TO THE BELL NUMBERS, INTEGERS 11 (2011), #A67
  186. Mansour, Toufik; Shattuck, Mark Restricted partitions and q-Pell numbers. Cent. Eur. J. Math. 9 (2011), no. 2, 346-355.
  187. Toufik Mansour and Mark Shattuck, Counting Dyck Paths According to the Maximum Distance Between Peaks and Valleys, Journal of Integer Sequences, Vol. 15 (2012), #12.1.1.
  188. Toufik Mansour and Mark Shattuck, Pattern Avoiding Partitions, Sequence A054391 and the Kernel Method, Applications and Applied Mathematics, Vol. 6, Issue 2 (December 2011), pp. 397-411; PDF
  189. Toufik Mansour and Mark Shattuck, A combinatorial proof of a result for permutation pairs, Central European Journal of Mathematics, Volume 10, Number 2 (2012), 797-806, doi:10.2478/s11533-012-0001-2.
  190. Toufik Mansour and Mark Shattuck, Free rises, restricted partitions, and q-Fibonacci polynomials, AFRIKA MATEMATIKA, 2012, doi:10.1007/s13370-011-0060-8.
  191. Toufik Mansour and Mark Shattuck, Pattern-avoiding set partitions and Catalan numbers, Electronic Journal of Combinatorics, 18(2) (2012), #P34.
  192. T. Mansour and M. Shattuck, Restricted partitions and generalized Catalan numbers, PU. M. A., Vol. (2011), No. 2, pp. 239-251; PDF
  193. T. Mansour and M. Shattuck, Some enumerative results related to ascent sequences, Arxiv preprint arXiv:1207.3755, 2012 and Disc. Math 315-316 (2014) 29 doi:10.1016/j.disc.2013.10.006
  194. T. Mansour and M. Shattuck, A q-analog of the hyperharmonic numbers, Afrika Matematika, Sept. 2012; doi:10.1007/s13370-012-0106-6
  195. T. Mansour and M. Shattuck, Partial matchings and pattern avoidance, Appl. Anal. Discrete Math. 7 (2013) 25 doi:10.2298/AADM121130023M
  196. T. Mansour and M. Shattuck, Polynomials whose coefficients are k-Fibonacci numbers, Annales Mathematicae et Informaticae, 40 (2012) pp. 57-76; http://ami.ektf.hu.
  197. T. Mansour and M. Shattuck, Polynomials whose coefficients are generalized Tribonacci numbers, Applied Mathematics and Computation, Volume 219, Issue 15, 1 April 2013, Pages 8366-8374.
  198. T. Mansour and M. Shattuck, Generalization of a statistic on linear domino arrangements, Online Journal of Analytic Combinatorics, 2013
  199. Mansour, Toufik; Shattuck, Mark A combinatorial approach to a general two-term recurrence. Discrete Appl. Math. 161 (2013), no. 13-14, 2084-2094.
  200. T. Mansour, M. Shattuck, A statistic on n-color compositions and related sequences, Proc. Indian Acad. Sci. (Math. Sci.) Vol. 124, No. 2, May 2014, pp. 127-140.
  201. T. Mansour, M. Shattuck, Chebyshev Polynomials and Statistics on a New Collection of Words in the Catalan Family, arXiv preprint arXiv:1407.3516, 2014 and J. Difference Equ. Appl. 20 (2014) 1568 doi:10.1080/10236198.2014.955095
  202. T. Mansour, M. Shattuck, A monotonicity property for generalized Fibonacci sequences, arXiv preprint arXiv:1410.6943, 2014
  203. Toufik Mansour and Mark Shattuck, Pattern avoidance in inversion sequences, Pure Mathematics and Applications, 25(2):157-176, 2015. doi:10.1515/puma-2015-0016
  204. T. Mansour and M. Shattuck, Counting permutations by the number of successors within cycles, Discr. Math., 339 (2016), 1368-1376.
  205. Toufuk Mansour, M Shattuck, Set partitions and m-excedances, Notes on Number Theory and Discrete Mathematics, Print ISSN 1310–5132, Online ISSN 2367–8275, Vol. 22, 2016, No. 1, 42–54
  206. Toufik Mansour and Mark Shattuck, Avoidance of type (1,2) patterns by Catalan words, Turkish Journal of Analysis and Number Theory, May 2017.
  207. Toufik Mansour and Mark Shattuck, Nine classes of permutations enumerated by binomial transform of Fine's sequence, Discrete Applied Mathematics, Vol. 226, 31 July 2017, p. 94-105. doi:10.1016/j.dam.2017.04.015
  208. Mansour, Toufik; Shattuck, Mark doi:10.1080/09720529.2016.1160514 Set partitions and parity successions. J. Discrete Math. Sci. Cryptography 20, No. 8, 1651-1674 (2017).
  209. Toufik Mansour and Mark Shattuck, A polynomial generalization of some associated sequences related to set partitions, Periodica Mathematica Hungarica, December 2017, Volume 75, Issue 2, pp. 398-412. doi:10.1007/s10998-017-0209-9
  210. Mansour, Toufik; Shattuck, Mark doi:10.2298/FIL1703543M Avoidance of classical patterns by Catalan sequences. Filomat 31, No. 3, 543-558 (2017).
  211. Toufik Mansour, Mark Shattuck, Combinatorial parameters on bargraphs of permutations, Transactions on Combinatorics, Article 1, Vol. 7, Issue 2, June 2018, Page 1-16. doi:10.22108/toc.2017.102359.1483 (A059419)
  212. Toufik Mansour, Mark Shattuck, A generalized class of restricted Stirling and Lah numbers, Mathematica Slovaca (2018) Vol. 68, Issue 4, 727–740. doi:10.1515/ms-2017-0140
  213. Mansour, Toufik, Mark Shattuck, and Stephen Wagner. "Counting subwords in flattened permutations." Discrete Math., 338 (2015), 1989-2005.
  214. Toufik Mansour, Mark Shattuck, Visibility in pattern-restricted permutations, Journal of Difference Equations and Applications (2020) Vol. 26, Issue 5, 657-675. doi:10.1080/10236198.2020.1780220
  215. Toufik Mansour and Mark Shattuck, On a conjecture of Lin and Kim concerning a refinement of Schröder numbers, arXiv:2104.04491 [math.CO], 2021. (A006318)
  216. Toufik Mansour and Mark Shattuck, Counting subword patterns in permutations arising as flattened partitions of sets, Appl. Anal. Disc. Math. (2022), OnLine-First (00):9-9. doi:10.2298/AADM210223009M (A000085, A000110, A000587, A097514)
  217. Toufik Mansour and Mark Shattuck, Counting occurrences of subword patterns in non-crossing partitions, Art Disc. Appl. Math. (2022). doi:10.26493/2590-9770.1552.b43 (A000108, A002696, A003516, A092107, A114492)
  218. T. Mansour, M. Shattuck and D. G. L. Wang, Recurrence relations for patterns of type (2, 1) in flattened permutations, arXiv preprint arXiv:1306.3355, 2013 and J. Diff. Eq. Applic. 20 (2014) 58 doi:10.1080/10236198.2013.812083
  219. T. Mansour, M. Shattuck and D. G. L. Wang, Counting subwords in flattened permutations, arXiv preprint arXiv:1307.3637, 2013
  220. Toufik Mansour and Mark Shattuck, Counting water cells in bargraphs of compositions and set partitions. Applicable Analysis and Discrete Mathematics, 2018. doi:10.2298/AADM170428010M (A000110, A000587, A008277)
  221. Toufik Mansour and Mark Shattuck, Statistics on bargraphs of inversion sequences of permutations, Discrete Math. Lett. (2020) Vol. 4, 42–49. PDF (A122890)
  222. Toufik Mansour and Mark Shattuck, Counting pattern avoiding permutations by number of movable letters, Appl. Anal. Disc. Math. (2020). doi:10.2298/AADM190706029M (A000108, A001006)
  223. Toufik Mansour and Mark Shattuck, Equivalence of the Descents Statistic on Some (4,4)-Avoidance Classes of Permutations, arXiv:2105.08242 [math.CO], 2021. (A006318)
  224. Toufik Mansour and Mark Shattuck, Further enumeration results concerning a recent equivalence of restricted inversion sequences, hal-03295362 [math.CO], 2021. Abstract (A098746)
  225. Toufik Mansour, Howard Skogman, Rebecca Smith, Passing through a stack k times, arXiv:1704.04288 [math.CO], 2017.
  226. Toufik Mansour, Howard Skogman, Rebecca Smith, Passing through a stack k times with reversals, arXiv:1808.04199 [math.CO], 2018. (A000108, A000111, A163747, A163982, A165543)
  227. Toufik Mansour, Howard Skogman, and Rebecca Smith, Sorting inversion sequences, arXiv:2401.06662 [math.CO], 2024. (A000125, A000292)
  228. Toufik Mansour and Yidong Sun, Identities involving Narayana polynomials and Catalan numbers (2008); arXiv:0805.1274; Discrete Mathematics, Volume 309, Issue 12, 28 June 2009, Pages 4079-4088.
  229. Toufik Mansour, Gökhan Yıldırım, Permutations avoiding 312 and another pattern, Chebyshev polynomials and longest increasing subsequences, arXiv:1808.05430, 2018.
  230. Toufik Mansour, Gökhan Yıldırım, Enumerations of bargraphs with respect to corner statistics, arXiv:1808.01596 [math.CO], 2018.
  231. Toufik Mansour, Gökhan Yıldırım, Permutations avoiding 312 and another pattern, Chebyshev polynomials and longest increasing subsequences, arXiv:1808.05430 [math.CO], 2018. (A001263)
  232. Toufik Mansour, Gökhan Yilidirim, Longest increasing subsequences in involutions avoiding patterns of length three, Turkish Journal of Mathematics (2019). HTML, doi:10.3906/mat-1901-81 (A014314, A132890, A132891)
  233. Toufik Mansour and Gökhan Yıldırım, Inversion sequences avoiding 021 and another pattern of length four, hal-03871544 [math.CO], 2021. Abstract
  234. A. Mansuy. Grafting algebras. Bull. Sci. Math. 136, No. 8, 904-939 (2012). doi:10.1016/j.bulsci.2012.03.009
  235. A. Mansuy, Preordered forests, packed words and contraction algebras, J. Alg. 411 (2014) 259 doi:10.1016/j.jalgebra.2014.04.017
  236. Frédéric Mansuy, "Palindromic" and "Quasi-crystalline" characteristics of the sequence and Fibonacci words, hal-02082456, 2019. Abstract (A000045, A003849)
  237. Sabrina Mantaci, Antonio Restivo, Giovanna Rosone, Marinella Sciortino, Luca Versari, Measuring the clustering effect of BWT via RLE, Theoretical Computer Science, vol. 698, 25 October 2017, p. 79-87. doi:10.1016/j.tcs.2017.07.015
  238. Guo-Shuai Mao, Proof of a conjecture of Adamchuk, arXiv:2003.09810 [math.NT], 2020. (A066796)
  239. Guo-Shuai Mao, On a supercongruence conjecture of Z.-W. Sun, arXiv:2003.14221 [math.NT], 2020. (A066796)
  240. Guo-Shuai Mao, On some supercongruence conjectures of Z.-W. Sun, Nanjing Univ. Info. Sci. Tech. (China, 2023). doi:10.13140/RG.2.2.34392.88324 (A066796)
  241. Guo-Shuai Mao, Roberto Tauraso, Three pairs of congruences concerning sums of central binomial coefficients, arXiv:2004.09155 [math.NT], 2020. (A066796)
  242. E. Marberg, Actions and identities on set partitions, Arxiv preprint arXiv:1107.4173, 2011 and Electron. J. Comb. 19 (1) (2012) P28.
  243. Marberg, Eric A supercharacter analogue for normality. J. Algebra 332 (2011), 334-365.
  244. Marberg, Eric Combinatorial methods of character enumeration for the unitriangular group. J. Algebra 345 (2011), 295-323.
  245. E. Marberg, How to compute the Frobenius-Schur indicator of a unipotent character of a finite Coxeter system, Arxiv preprint arXiv:1202.1311, 2012 and Adv. Math. 240 (2013) 484-519 doi:10.1016/j.aim.2013.02.023
  246. Eric Marberg, Crossings and nestings in colored set partitions, Arxiv preprint arXiv:1203.5738, 2012
  247. Marberg, Eric, Heisenberg characters, unitriangular groups, and Fibonacci numbers. J. Combin. Theory Ser. A 119 (2012), no. 4, 882-903.
  248. Eric Marberg, On some actions of the 0-Hecke monoids of affine symmetric groups, arXiv:1709.07996 [math.CO], 2017. Also in Proceedings of the 30th Conference on Formal Power Series and Algebraic Combinatorics (Hanover), Séminaire Lotharingien de Combinatoire 80B (2018) Article #65. PDF (A034807, A211867, A246437)
  249. Eric Marberg, Linear compactness and combinatorial bialgebras, arXiv:1810.00148 [math.CO], 2018.
  250. Eric Marberg, Brendan Pawlowski, Stanley symmetric functions for signed involutions, arXiv:1806.11208 [math.CO], 2018. (A001405)
  251. Robert E. Marc, Bryan W. Jones, J. Scott Lauritzen, Carl B. Watt and James R. Anderson, Building retinal connectomes, Current Opinion in Neurobiology, Volume 22, Issue 4, August 2012, Pages 568-574.
  252. T. Marchant, Cooperative phenomena in crystals and the probability of tied Borda count elections, Discrete Applied Mathematics, 119, pp. 265-271 (2002) doi:10.1016/S0166-218X(01)00308-0.
  253. Daniele Marchei, Emanuela Merelli, and Andrew Francis, Factorizing the Brauer monoid in polynomial time, arXiv:2402.07874 [math.RA], 2024. (A132911 p. 24, A329113 p. 24)
  254. Jean-Francois Marckert and Gregory Miermont, The CRT is the scaling limit of unordered binary trees (2009) arXiv:0902.4570
  255. Ana Marco, J.-J. Martinez, A total positivity property of the Marchenko-Pastur Law, Electronic Journal of Linear Algebra, 30 (2015), #7.
  256. Cameron Marcott, On the Relationship between Pipe Dreams and Permutation Words, The Electronic Journal of Combinatorics, 20(3) (2013), #P40
  257. Barbara H. Margolius, "Permutations with Inversions", J. Integer Sequences, Volume 4, 2001, Article 01.2.4.
  258. B. H. Margolius, Transient and periodic solution to the time-inhomogeneous quasi-birth death process, Queueing Systems, Volume 56, Numbers 3-4 / August, 2007.
  259. B.H. Margolius, Periodic solution to the time-inhomogeneous multi-server Poisson queue, Operations Research Letters, Volume 35, Issue 1, January 2007, Pages 125-138.
  260. Philipp Marienhagen, Robert Hellmann, and Joachim Wagner, Calculation of third to eighth virial coefficients of hard lenses and hard, oblate ellipsoids of revolution employing an efficient algorithm, Phys. Rev. E (2021) Vol. 104, 015308. doi:10.1103/PhysRevE.104.015308
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  262. I. Marin and E. Wagner, A cubic defining algebra for the Links-Gould polynomial. Arxiv preprint arXiv:1203.5981, 2012.
  263. Daniele L. R. Marini, Chinese Philosophical and Mathematical Thought, Imago Cosmi, Astronomers' Universe book series, Springer, 2023, 321-356. doi:10.1007/978-3-031-30944-1_13 (A255010)
  264. Marcos Mariño and Claudia Rella, On the structure of wave functions in complex Chern-Simons theory, arXiv:2312.00624 [hep-th], 2023. (A132461)
  265. D. Marinov and R. Radoicic, Counting 1324-avoiding Permutations, Electronic Journal of Combinatorics, Volume 9(2), 2002-2003, article #R13.
  266. Luca Mariot, Cryptography by Cellular Automata, 2017. PDF. (A002450)
  267. Luca Mariot, Orthogonal labelings in de Bruijn graphs, IWOCA 2020 – Open Problems Session, Delft University of Technology (Netherlands). PDF (A002450)
  268. Luca Mariot, Enumerative combinatorics problems for cryptographic primitives based on CA, Séminaire ECO/Escape, Art. Intel. and Sec. Lab, Cyber Security Research Group, Delft U. of Tech. (2021), Slide 13. PDF (A002450)
  269. Luca Mariot, Hip to Be (Latin) Square: Maximal Period Sequences from Orthogonal Cellular Automata, arXiv:2106.07750 [cs.CR], 2021. (A346142)
  270. Luca Mariot, Enumerating coprime polynomials over GF (2) with nonzero constant term, Dutch Day of Combinatorics, Radboud Univ. (Netherlands, 2022). PDF (A002450)
  271. Luca Mariot, Connections between Latin squares, Cellular Automata and Coprime Polynomials, Univ. Twente (Netherlands, 2023). PDF (A002450)
  272. Luca Mariot, Counting Coprime Polynomials over Finite Fields with Formal Languages and Compositions of Natural Numbers, Univ. Twente (Netherlands 2023). See p. 11. PDF (A002450)
  273. Mariot, Luca, Enrico Formenti, and Jean-Marc Fédou. "The number of coprime/non-coprime pairs of polynomials over F2 with degree n and nonzero constant term." (2016).
  274. Luca Mariot, E Formenti, A Leporati, CellularAutomata, Latin Squares and Secret Sharing Schemes, Poster, 2016; PDF
  275. Luca Mariot, Maximilien Gadouleau, Enrico Formenti, Alberto Leporati, Mutually Orthogonal Latin Squares based on Cellular Automata, arXiv:1906.08249 [cs.DM], 2019. (A002450)
  276. Markenzon, Lilian; Waga, Christina F. E. M. doi:10.1142/S1793830917500550 Counting and enumerating unlabeled split-indifference graphs</a>. Discrete Math. Algorithms Appl. 9, No. 4, Article ID 1750055, 8 p. (2017)
  277. František Marko, Sums of Consecutive Powers as a Linear Combination of Products of Two Figurate Numbers, J. Int. Seq., Vol. 25 (2022), Article 22.2.8. HTML (A008277, A019538)
  278. Miroslav Markov and Yuri Borissov, Computing the Weight Distribution of the Binary Reed-Muller Code R(4, 9), arXiv:2309.10462 [cs.IT], 2023. For information about the weight distributions of binary Reed-Muller codes of particular orders and lengths, the reader is directed to [14] (OEIS)
  279. G. Markowsky, A method for deriving hypergeometric and related identities from the H^2 Hardy norm of conformal maps, Arxiv preprint arXiv:1205.2458, 2012
  280. L. Marmet, First occurrences of square-free gaps and an algorithm for their computation, arXiv preprint arXiv:1210.3829, 2012.
  281. Avichai Marmor, Schur-Positivity of Short Chords in Matchings, arXiv:2307.09894 [math.CO], 2023. (A079267)
  282. Yariv N. Marmor, Tamar Gadrich, and Emil Bashkansky, Accuracy of multi-experts' prioritization under Mallows' model of errors creation, (2020). doi:10.1080/08982112.2020.1830419
  283. La Ode Sirad Marniati, Novy Hadiyani, Observation on sums of powers of integers divisible by (2K^2 - 1), Advances in Mathematics: Scientific Journal (2020) Vol. 9, no.8, 5335–5342. doi:10.37418/amsj.9.8.4
  284. Marques, Diego On the spacing between terms of generalized Fibonacci sequences. Colloq. Math. 134 (2014), no. 2, 267-280.
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  873. Henri Mühle, Ballot-Noncrossing Partitions, Proceedings of the 31st Conference on Formal Power Series and Algebraic Combinatorics (Ljubljana), Séminaire Lotharingien de Combinatoire (2019) Vol. 82B, Article #7. PDF (A058127)
  874. Seppo Mustonen, On lines and their intersection points in a rectangular grid of points; also [/A018808/a018808.pdf On lines and their intersection points in a rectangular grid of points] [Local copy]
  875. Ljuben Mutafchiev, A Note on the Number of Permutations whose Cycle Lengths Are Prime Numbers, arXiv:2108.05291 [math.CO], 2021. (A218002)
  876. T. Mütze, Proof of the middle levels conjecture, arXiv preprint arXiv:1404.4442, 2014.
  877. Torsten Mütze and Franziska Weber, Construction of 2-factors in the middle layer of the discrete cube, Arxiv preprint arXiv:1111.2413, 2011.
  878. Torsten Mütze, A book proof of the middle levels theorem, arXiv:2306.13019 [math.CO], 2023. (A002995)
  879. Arnauld Mesinga Mwafise, Riordan Arrays, Elliptic Functions and their Applications, Dissertation, Department of Computing and Mathematics, Waterford Institute of Technology, June 2017.
  880. A. N. Myers, Counting permutations by their rigid patterns, J. Combin. Theory, A 99 (2002), 345-357.
  881. Kellen Myers, Joseph Parrish, Some nonlinear Rado numbers, Integers (2018) 18B, Article #A6. Abstract (A250026)
  882. Scott Myers, Sahar Hojjat, Rebecca Miller, Stephen Bruer, Marcus Ferrone, Development of a student-driven information technology support service, Currents in Pharmacy Teaching and Learning (2018). doi:10.1016/j.cptl.2018.07.008
  883. T. Myers and L. Shapiro, Some applications of the sequence 1, 5, 22, 93, 386, ... to Dyck paths and ordered trees, Congressus Numerant., 204 (2010), 93-104.
  884. Gerry Myerson, Trifectas in Geometric Progression, Australian Mathematical Society Gazette, 35 (3) (2008) p 189-194

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