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"As always when confronted with a sequence of integers, it pays off to look at The On-Line Encyclopedia of Integer Sequences http://oeis.org ..." [W. Lanssens et al., 2014]

"We are grateful to A. Schreiber for collaboration on [28] which inspired this project and for finding [the OEIS] based on the first few entries of Table 1." [Luke Lippstreu et al., 2019]

"Also, there are a number of datasets that are highly related to IQ test questions as well. For instance, the Online Encyclopedia of Integer Sequences (OEIS) contains over a quarter-million ... math sequences." [Yusen Liu et al., 2019]

"... the appearance of the sequences of genera for a few small values of p in the [OEIS], which included generating functions for them that suggested immediately a nice and simple conjecture for all dimensions ..." [Santiago López de Medrano, 2020]

"Step 2. Get the recursive formulae of A_n and B_n using [the OEIS]. Step 3. Compute the first few terms of A_n and B_n and using WolframAlpha and OEIS to guess a closed-form of them." [Zhentao Lu, 2019]

"Without using Neil Sloane's OEIS this essay could have been written, but it would only have been half as much fun." [Peter H. N. Luschny, 2020]

About this page

  • 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 L.
  • 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.

References

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  2. Ross La Haye, Five Sums Associated with a k-ary Cartesian Product, and the Function f (q, n, m)= q * n * m^(n – 1), 2018. PDF (A000027, A001787, A002697, A002699, A005843, A007778, A018215, A027471, A027473, A036289, A036290, A036291, A036292, A036293, A036294, A053464, A053469, A053539, A053540, A053541, A081127, A085708, A120908, A126431, A134574, A158749, A167667, A193132, A212697, A212698, A212699, A212700, A212701, A212702, A212703, A212704, A229504, A230539, A230540, A241201, A269760, A269822, A269895, A270111)
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  7. Sébastien Labbé and Mélodie Lapointe, The q-analog of the Markoff injectivity conjecture over the language of a balanced sequence, Comb. Theor. (2022) Vol. 2, No. 1, #9. doi:10.5070/C62156881 See also arXiv:2106.15886 [math.CO], 2021. (A123245)
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  9. Sébastien Labbé and Jana Lepšová, A Fibonacci analogue of the two's complement numeration system, RAIRO-Theor. Inf. Appl. (2023) Vol. 57, No. 12. See p. 16. doi:10.1051/ita/2023007 (A003482)
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  20. G. Labelle, P. Leroux, E. Pergola and R. Pinzani, Stirling numbers interpolation using permutations with forbidden subsequences, Discrete Mathematics, 246 (2002), 177-195.
  21. Labelle, Jacques. "Quelques especes sur les ensembles de petite cardinalité." Ann. Sc. Math. Québec 9.1 (1985): 31-58.
  22. J. Labelle, Self-avoiding walks and polyominoes in strips, Bull. ICA, 23 (1998), 88-98.
  23. Clément Labi, “Kripkenstein” in Legal Interpretation, International Journal for the Semiotics of Law - Revue internationale de Sémiotique juridique (2020) Vol. 33, No. 4, 1059–1072. doi:10.1007/s11196-020-09772-z The On-Line Encyclopedia of Integer Sequences® (OEIS®) computes all possible sequences that fit specific terms
  24. P Laborde-Zubieta, Occupied Corners in Tree-like Tableaux, Séminaire Lotharingien de Combinatoire, 74 (2015), Article B74b.
  25. Michael La Croix, Approaches to the Enumerative Theory of Meanders, September 29, 2003.
  26. Lucas Lacasa, Bartolome Luque, Ignacio Gómez, Octavio Miramontes, On a Dynamical Approach to Some Prime Number Sequences, Entropy 20.2 (2018): 131, also arXiv:1802.08349 [math.NT], 2018. (A002144, A002145)
  27. G. Lachaud, On the distribution of the trace in the unitary symplectic group and the distribution of Frobenius, arXiv preprint arXiv:1506.06482, 2015.
  28. Gilles Lachaud, The distribution of the trace in the compact group of type G_2, in Arithmetic Geometry: Contemporary Mathematics (2019) Vol. 722, 79-103. doi:10.1090/conm/722/14536 (A059710)
  29. Marie-Louise Lackner, M Wallner, An invitation to analytic combinatorics and lattice path counting; Preprint, Dec 2015, http://dmg.tuwien.ac.at/mwallner/files/lpintro.pdf
  30. Marie-Louise Lackner and Martin Lackner, On the likelihood of single-peaked preferences, Social Choice and Welfare, April 2017, Volume 48, Issue 4, pp. 717-745. doi:10.1007/s00355-017-1033-0
  31. Thomas Lackner, Pretrained Model for Understanding of Integer Sequences, Bachelor's Thesis, ETH (Zürich 2022). PDF This dataset consists of preprocessed integer sequences from the OEIS dataset. The preprocessing was done by FACT [3]. Each sequence is labeled with its types (polynomial, exponential, etc.). This information is not used by BERTIS and is discarded. The preprocessed data consists of 1.75M sequence windows of 50 integers. For BERTIS training, the window size is configured to 25 such that there are valid next sequences for the NSP task.
  32. Francis Laclé, 2-adic parity explorations of the 3n+ 1 problem, hal-03201180v2 [cs.DM], 2021. Abstract (A000265, A004523, A007814, A050603, A089309, A136480, A160541, A163575)
  33. Nadia Lafrenière, Counting in a sophisticated manner, Algebraic Combinatorics (Math 68, Dartmouth College, 2019), Lecture 2. PDF (A000009)
  34. J. C. Lagarias, Wild and Wooley numbers, Amer. Math. Monthly, 113 (No. 2, 2006), 97-108.
  35. J. C. Lagarias, Euler's constant: Euler's work and modern developments, Bull. AMS, 50 (2013), 527-628.
  36. J. C. Lagarias, H. Mehta, Products of binomial coefficients and unreduced Farey fractions, arXiv preprint arXiv:1409.4145, 2014
  37. J. C. Lagarias, E. M. Rains and N. J. A. Sloane, The EKG sequence, Experimental Math. 11 (2003), 437-446.
  38. J. C. Lagarias and N. J. A. Sloane, arXiv:math.CO/0310423 Approximate Squaring, Experimental Math., 13 (2004), 113-128.
  39. Ross La Haye, Binary relations on the power set of an n-element set, JIS 12 (2009) 09.2.6.
  40. Lucas Laird, Richard C. Tillquist, Stephen Becker, Manuel E. Lladser, Resolvability of Hamming Graphs, arXiv:1907.05974 [cs.DM], 2019. (A303735)
  41. Robert A. Laird, Brandon S. Schamp, Calculating Competitive Intransitivity: Computational Challenges, The American Naturalist (2018), Vol. 191, No. 4, 547-552. doi:10.1086/696266 (A000568, A003141)
  42. Robert A. Laird, Brandon S. Schamp, Exploring the performance of intransitivity indices in predicting coexistence in multispecies systems, Journal of Ecology (2018) Vol. 106, Issue 3, 815-825. doi:10.1111/1365-2745.12957 (A000568)
  43. Joshua D. Laison and Michelle Schick, "Seeing Dots: Visibility of Lattice Points", Mathematics Magazine, Vol. 80, #4, pp. 274 - 282 (2007).
  44. Kartik Lakhotia, Kelly Isham, Laura Monroe, Maciej Besta, Torsten Hoefler, and Fabrizio Petrini, In-network Allreduce with Multiple Spanning Trees on PolarFly, Proc. 35th ACM Symp. Parallelism in Algorithms and Architectures (SPAA 2023), 165–176. doi:10.1145/3558481.3591073
  45. K Lakshmi, R Someshwari On The Negative Pell Equation y^2 = 72x^2 - 23, International Journal of Emerging Technologies in Engineering Research (IJETER), Volume 4, Issue 7, July (2016).
  46. A. Lakshminarayan, Z. Puchala, K. Zyczkowski, Diagonal unitary entangling gates and contradiagonal quantum states, arXiv preprint arXiv:1407.1169, 2014.
  47. Ching-Wan Lam, Enumeration of constitutional isomers of methyl alkanes by means of alkyl biradicals: equivalence of odd and even isomer series of symmetrical methyl alkanes, J. Math. Chem., 2023. doi:10.1007/s10910-023-01469-5
  48. F. Lam, On the Well-posedness of Magnetohydrodynamics Equations for Incompressible Electrically-Conducting Fluids, arXiv preprint arXiv:1401.2029, 2014
  49. F. Lam, Vorticity evolution in a rigid pipe of circular cross-section, preprint arXiv:1505.07723 (A107841)
  50. Thomas Lam, Lauren Williams, Total positivity for cominuscule Grassmannians (2007), arXiv:0710.2932.
  51. Pablo Lam-Estrada, Myriam Rosalía Maldonado-Ramírez, José Luis López-Bonilla, Fausto Jarquín-Zárate, The sequences of Fibonacci and Lucas for each real quadratic fields Q(√d), arXiv:1904.13002 [math.NT], 2019. (A000032, A000045, A000129, A001075, A001081, A001085, A001333, A001353, A004189, A005667, A005668, A006190, A006497, A041061, A077412, A097309)
  52. Robin Lamarche-Perrin, An Information-theoretic Framework for the Lossy Compression of Link Streams, arXiv:1807.06874 [cs.DS], 2018. (A003095, A135361)
  53. R. Lamarche-Perrin, Y. Demazeau, J.-M. Vincent, A Generic Algorithmic Framework to Solve Special Versions of the Set Partitioning Problem, http://www.mis.mpg.de/preprints/2014/preprint2014_105.pdf, Preprint 105, Max-Planck-Institut fur Mathematik in den Naturwissenschaften, Leipzig, 2014.
  54. Konstantinos Lambropoulos, Constantinos Simserides, Spectral, localization and charge transport properties of periodic, aperiodic and random binary sequences, arXiv:1808.04764 [cond-mat.soft], 2018. (A001083)
  55. Cédric Lamathe, "The Number of Labelled k-Arch Graphs", J. Integer Sequences, Volume 7, 2004, Article 04.3.1.
  56. T. Lamont-Smith, Multiplicative Persistence and Absolute Multiplicative Persistence, J. Int. Seq., Vol. 24 (2021), Article 21.6.7. HTML (A003001, A064867, A064868, A064869, A064870, A064871, A064872, A330152)
  57. Lampe, P. Quantum cluster algebras of type A and the dual canonical basis. Proc. Lond. Math. Soc. (3) 108 (2014), no. 1, 1-43.
  58. Guillaume Lample, François Charton, Deep Learning for Symbolic Mathematics, arXiv:1912.01412 [cs.SC], 2019. (A006318)
  59. Leon Lampret and Aleš Vavpetič, Torsion table for the Lie algebra niln, arXiv:1708.02783 [math.AT], 2017.
  60. Bin Lan and James A. Sellers, Properties of a Restricted Binary Partition Function a la Andrews and Lewis, Electronic Journal of Combinatorial Number Theory, Volume 15 #A23. (A070047, A000695)
  61. Giuseppe Lancia, Paolo Serafini, Polyhedra. Chapter 2 of Compact Extended Linear Programming Models (2018). EURO Advanced Tutorials on Operational Research. Springer, Cham., 11. (A001653)
  62. Giuseppe Lancia and Paolo Serafini, Computational Complexity and ILP Models for Pattern Problems in the Logical Analysis of Data, Algorithms (2021) Vol. 14, No. 8, 235. doi:10.3390/a14080235 (A006046)
  63. Bruce M. Landman, Florian Luca, Melvyn B. Nathanson, Jaroslav Nešetřil, and Aaron Robertson, Number Theory and Combinatorics: A Collection in Honor of the Mathematics of Ronald Graham, De Gruyter Proceedings in Mathematics, 1st Ed. (2021). Google Books (A001661)
  64. W. Lang, On Polynomials Related to Powers and Derivatives of the Generating Function of Catalan's Numbers , KA-TP-4-1998, April.
  65. Wolfdieter Lang, "On Generalizations of the Stirling Number Triangles", J. Integer Sequences, Volume 3, 2000, Article 00.2.4.
  66. W. Lang, On Polynomials Related to Powers of the Generating Function of Catalan's Numbers, The Fibonacci Quarterly, Vol.38,5 (2000) pp 408-419.
  67. W. Lang, Riccati meets Fibonacci, KA-TP-11-2001, Jun. The Fibonacci Quarterly.
  68. W. Lang, On Polynomials Related to Derivatives of the Generating Function of Catalan Numbers, The Fibonacci Quarterly, Vol.40,4 (2002) pp 299-313.
  69. W. Lang, The field Q(2cos(pi/n)), its Galois group and length ratios in the regular n-gon, arXiv preprint arXiv:1210.1018, 2012
  70. W. Lang, On Collatz' Words, Sequences and Trees, arXiv preprint arXiv:1404.2710, 2014 and JIS 17 (2014) 13.11.7
  71. W. Lang, Notes on Some Geometric and Algebraic Problems Solved by Origami, arXiv preprint arXiv:1409.4799, 2014
  72. Wolfdieter Lang, A Geometrical Problem of Omar Khayyám and its Cubic, preprint, 2015. (A256099)
  73. Wolfdieter Lang, On Sums of Powers of Arithmetic Progressions, and Generalized Stirling, Eulerian and Bernoulli numbers, arXiv:1707.04451 [math.NT], 2017.
  74. Wolfdieter Lang, On Generating functions of Diagonals Sequences of Sheffer and Riordan Number Triangles, arXiv:1708.01421 [math.NT], 2017.
  75. Wolfdieter Lang, The Tribonacci and ABC Representations of Numbers are Equivalent arXiv:1810.09787 2018.
  76. Wolfdieter Lang, On the Equivalence of Three Complete Cyclic Systems of Integers, arXiv:2008.04300 [math.NT], 2020. (A000010, A000265, A001622, A003558, A023022, A038566, A053120, A055034, A065942, A082375, A082654, A127672, A135303, A187360, A216319, A216371, A232624, A268923, A332433, A332434, A332435, A332436, A332437, A332439, A333848, A333849, A333850, A333851, A333853, A333855, A334430)
  77. Wolfdieter Lang, A list of representative simple difference sets of the Singer type for small orders m, Karlsruher Institut für Technologie (Karlsruhe, Germany 2020). doi:10.xxxxx (A000010, A000961, A001622, A333852, A333862, A333863, A335864)
  78. Wolfdieter Lang, Cantor's List of Real Algebraic Numbers of Heights 1 to 7, arXiv:2307.10645 [math.NT], 2023. (A000740, A000837, A001622, A007947, A362366, A364312, A364313, A364314, A364315, A364316. In tables: A000038, A001477, A001622, A002163, A002193, A002194, A002580, A002581, A005480, A005531, A010503, A010722, A010767, A010701, A011002, A014176, A019913, A019973, A020760, A020761, A020773, A020793, A058265, A060006, A060007, A072365, A075778, A085550, A086106, A088559, A089826, A090388, A092526, A094214, A098316, A098317, A104457, A109134, A115754, A122553, A130880, A132338, A134972, A137421, A152422, A152623, A152627, A154747, A157697, A160155, A160389, A160390, A178255, A178485, A178959, A188582, A188943, A188485, A188934, A189038, A192918, A197762, A209927, A222132, A222133, A223139, A228497, A230151, A230152, A231187, A235362, A246725, A255240, A255241, A263719, A270714, A273065, A273066, A272874, A274981, A278928, A294644, A316711, A319034, A332133, A332437, A332438, A337569, A356030, A356031, A356032, A356034, A356035, A357100, A357101, A357102, A357103, A357104, A357105, A357106, A357107, A357108, A357109, A357463, A357464, A357465, A357466, A357467, A357468, A357469, A357470, A357471, A357472, A358181, A358182, A358183, A358184, A358186, A358187, A358188, A358189, A358190, A358938, A358939, A358940, A358941, A358942, A358943, A358945)
  79. Thomas Lange, Biconnected reliability, Hochschule Mittweida (FH), Fakultät Mathematik/Naturwissenschaften/Informatik, Master's Thesis, 2015.
  80. Holger Langenau, Squaring the square: New methods for determining the number of perfect square packings, 2018. PDF (A034295)
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  82. Philipp Langer, Felix Naumann, Efficient order dependency detection, The VLDB Journal 25.2 (2016): 223-241; doi:10.1007/s00778-015-0412-3.
  83. T. Langley, J. Liese, J. Remmel, Generating Functions for Wilf Equivalence Under Generalized Factor Order, J. Int. Seq. 14 (2011) # 11.4.2
  84. Johanna Langner, Henryk A. Witek, Equivalence between Clar covering polynomials of single zigzag chains and tiling polynomials of 2 X n rectangles, Discrete Applied Mathematics Vol. 243 (2018), 297-303. doi:10.1016/j.dam.2018.02.019
  85. Alessandro Languasco, A note on the computation of the Euler-Kronecker constants for cyclotomic fields, arXiv:1903.05487 [math.NT], 2019. (A135311)
  86. Alessandro Languasco, Pieter Moree, Sumaia Saad Eddin, Alisa Sedunova, Computation of the Kummer ratio of the class number for prime cyclotomic fields, arXiv:1908.01152v3 [math.NT], 2019. (A135311)
  87. Jennifer Lansing, Distribution of Values of the Binomial Coefficients and the Stern Sequence, Journal of Integer Sequences, 16 (2013), #13.3.7.
  88. J. Lansing, On the Stern Sequence and a Related Sequence, Ph. D. Dissertation, Univ. Illinois, 2014.
  89. J. Lansing, Largest Values for the Stern Sequence, J. Integer Seqs., 17 (2014), #14.7.5.
  90. W. Lanssens, B. Demoen, P.-L. Nguyen, The Diagonal Latin Tableau and the Redundancy of its Disequalities, Report CW 666, July 2014, Department of Computer Science, KU Leuven; http://www.cs.kuleuven.ac.be/publicaties/rapporten/cw/CW666.pdf ["As always when confronted with a sequence of integers, it pays off to look at The On-Line Encyclopedia of Integer Sequences http://oeis.org ..."]
  91. Matthias Lanzinger and Pablo Barceló, On the Power of the Weisfeiler-Leman Test for Graph Motif Parameters, arXiv:2309.17053 [cs.LG], 2023. (A000110)
  92. Paul W. Lapey and Aaron Williams, A Shift Gray Code for Fixed-Content Łukasiewicz Words, Williams College (Massachusetts, 2022). Abstract (A000108, A001006, A006318, A055151, A088617)
  93. Laphou Lao, Zecheng Li, Songlin Hou, Bin Xiao, Songtao Guo, Yuanyuan Yang, A Survey of IoT Applications in Blockchain Systems: Architecture, Consensus and Traffic Modeling, ACM Computing Surveys (CSUR, 2020) Vol. 53, No. 1, Article No. 18. doi:10.1145/3372136 (A003024)
  94. Guillaume Laplante-Anfossi and Thibaut Mazuir, The diagonal of the multiplihedra and the tensor product of A-morphisms, Journal de l’École Polytechnique — Mathématiques (2023) Vol. 10, pp. 405-446. doi:10.5802/jep.221
  95. M. Lapointe and C. Reutenauer, On the Frobenius conjecture, Integers (2021) Vol. 21, #A67. PDF (A352695)
  96. Laohakosol, Vichian; Yuttanan, Boonrod Iterates of increasing sequences of positive integers. Aequationes Math. 87 (2014), no. 1-2, 89-103.
  97. Gabriel Lapointe, On finding the smallest happy numbers of any heights, arXiv:1904.12032 [math.NT], 2019. (A001348)
  98. N. Laptyeva, V. K. Murty, Fourier coefficients of forms of CM-type, Indian Journal of Pure and Applied Mathematics, October 2014, Volume 45, Issue 5, pp 747-758.
  99. A. Laradji and A. Umar, "Combinatorial Results for Semigroups of Order-Decreasing Partial Transformations", J. Integer Sequences, Volume 7, 2004, Article 04.3.8.
  100. Laradji, A.; Umar, A. Combinatorial results for semigroups of order-preserving partial transformations. J. Algebra 278 (2004), no. 1, 342-359.
  101. Laradji, A.; Umar, A. Combinatorial results for semigroups of order-preserving full transformations. Semigroup Forum 72 (2006), no. 1, 51-62.
  102. A. Laradji and A. Umar, Combinatorial Results for the Symmetric Inverse Semigroup, Semigroup Forum, Volume 75, Number 1 / September, 2007.
  103. Laradji, A.; Umar, A. Some combinatorial properties of the symmetric monoid. Internat. J. Algebra Comput. 21 (2011), no. 6, 857-865.
  104. A. Laradji and A. Umar, Further combinatorial properties of the symmetric inverse semigroup, http://www.ibg.uu.se/digitalAssets/121/121877_poster1.pdf, 2012.
  105. A. Laradji and A. Umar, Lattice Paths and Order-preserving Partial Transformations, arXiv preprint arXiv:1304.7574, 2013
  106. Laradji, Abdallah; Umar, Abdullahi On the number of subpermutations with fixed orbit size. Ars Combin. 109 (2013), 447-460.
  107. A. Laradji, A. Umar, Combinatorial results for semigroups of order-preserving or order-reversing subpermutations, Journal of Difference Equations and Applications, Volume 21, Issue 3, 2015.
  108. A. Laradji and A. Umar, Further combinatorial results for the symmetric inverse monoid, Algebra Disc. Math. (2022) Vol. 33, No. 2, 78-91. doi:10.12958/adm1793
  109. P. J. Larcombe and E. J. Fennessey, Conditions governing cross-family member equality in a particular class of polynomial families, Fib. Q., 52 (2014), 349-356.
  110. Peter J. Larcombe, Daniel R. French, On the “Other” Catalan Numbers: A Historical Formulation Re-Examined, Congressus Numerantium, 143 (2000), 33-64; https://www.researchgate.net/profile/Peter_Larcombe/publication/268646122_On_the_other_Catalan_numbers_A_historical_formulation_re-examined/links/583c19d108ae502a85e386d7.pdf
  111. Peter J. Larcombe, Julius Fergy T. Rabago, Eric J. Fennessey, On two derivative sequences from scaled geometric mean sequence terms, Palestine Journal of Mathematics (2018) Vol. 7(2), 397-405. PDF. (A001045, A045883)
  112. Peter J. Larcombe, Jack Sutton, and James Stanton, A note on the constant 1/e, Palest. J. Math. (2023) Vol. 12, No. 2, 609-619. PDF (A000587 p. 617, A059193, A068985)
  113. J. F. J. Laros, Numeration-automatic sequences (2006), arXiv:cs/0605076.
  114. F. Larrion, M. A. Pizana, R. Villarroel-Flores, On self-clique shoal graphs, Discr. Appl. Math. 205 (2016) 86-100 doi:10.1016/j.dam.2016.01.013
  115. Daniel Larsen, Focusing Sequences and Self-Similarity, Fib. Q., 58:3 (2020), 231-240.
  116. M. E. Larsen, The eternal triangle - a history of a counting problem, College Math. J., 20 (1989), 370-392.
  117. Morten Larsen, Petar Popovski and Soren Andersen, Cooperative Communication with Multiple Description Coding, in Cooperation in Wireless Networks: Principles and Applications, Springer-Verlag.
  118. Jean A. Larson, doi:10.1007/s00493-008-2148-9 Counting canonical partitions in the random graph, Combinatorica 28 (6) (2008) 659-678
  119. J. M. Larson, Cheating Because They Can: Social Networks and Norm Violators, PDF, 2014.
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  272. Lievens, S.; Stoilova, N. I.; Van der Jeugt, J. Harmonic oscillators coupled by springs: discrete solutions as a Wigner quantum system. J. Math. Phys. 47 (2006), no. 11, 113504, 23 pp.
  273. Thomas M. Liggett, Wenpin Tang, One-dependent hard-core processes and colorings of the star graph, arXiv:1804.06877 [math.PR], 2018. (A001998)
  274. Daniel Lignon, Dictionnaire de (presque) tous les nombres entiers, Ellipses, Paris, 2012, 702 pages.
  275. "Like2do.com", web page retrieved March 2018, Gray Code.
  276. Benny Lim, Prime Numbers Generated From Highly Composite Numbers, Parabola (2018) Vol. 54, Issue 3. Abstract (A000668, A002182, A014545, A057704)
  277. Derek Lim, Xiuyu Li, Felix Hohne, and Ser-Nam Lim, New Benchmarks for Learning on Non-Homophilous Graphs, arXiv:2104.01404 [cs.LG], 2021. We collected the OEIS dataset displayed in the bottom right of Figure 4. The nodes are entries in the Online Encyclopedia of Integer Sequences [49], and directed edges link an entry to any other entry that it cites. In analogy to arXiv-year and snap-patents, the node labels are the time of posting of the sequence. However, in this case the graph relationships are homophilous, even as we vary the number of distinct classes (time periods). This is in part due to differences between posting in this online encyclopedia and publication of academic papers or patents. For instance, there is less overhead to posting an entry in the OEIS, so users often post separate related entries and variants of these entries in rapid succession. Also, an entry in the encyclopedia often inspires other people to work on similar entries, which can be created in much less time than an academic follow-up work to a given paper. These related entries tend to cite each other, which contributes to homophilic relationships over time. Thus, the data here does not follow the special temporal citation structure of academic publications and patents.
  278. Lek-Heng Lim, Interview of Shmuel Friedland for the ILAS, 2017.
  279. Kevin Limanta, Hopein Christofen Tang, and Yozef Tjandra, Permutation-generated maps between Dyck paths, arXiv:2105.14439 [math.CO], 2021. (A080936, A344898)
  280. Kevin Limanta and Norman J. Wildberger, Super Catalan Numbers, Chromogeometry, and Fourier Summation over Finite Fields, arXiv:2108.10191 [math.CO], 2021. (A000108)
  281. A. W. Lin, S. Zhou, A linear-time algorithm for the orbit problem over cyclic groups, http://homepages.inf.ed.ac.uk/v1awidja/papers/concur14.pdf, 2014.
  282. Feiyang Lin, F-polynomials for the R-Kronecker quiver, University of Minnesota, Research Experiences for Undergrads (2020). PDF (A281260)
  283. Xi Lin, Dirk Schmelter, Sadaf Imanian, Horst Hintze-Bruening, Hierarchically Ordered α-Zirconium Phosphate Platelets in Aqueous Phase with Empty Liquid, Scientific Reports (2019) Vol. 9, Article No. 16389. doi:10.1038/s41598-019-51934-y (A093766)
  284. Xin Lin, On the Recurrence Properties of Narayana's Cows Sequence, Symmetry (2021) Vol. 13, 149. doi:10.3390/sym13010149 (A000032, A000035, A000073, A000930)
  285. Yen-Chi Roger Lin, Asymptotic Formula for Symmetric Involutions, arXiv preprint arXiv:1310.0988, 2013.
  286. Lin, Yiling; Mishima, Miwako; Satoh, Junya; Jimbo, Masakazu Optimal equi-difference conflict-avoiding codes of odd length and weight three. Finite Fields Appl. 26 (2014), 49-68.
  287. Zhicong Lin, Restricted inversion sequences and enhanced 3-noncrossing partitions, arXiv:1706.07213 [math.CO], 2017.
  288. Zhicong Lin, Patterns of relation triples in inversion and ascent sequences, Theoretical Computer Science (2020) Vol. 804, 115-125. doi:10.1016/j.tcs.2019.11.007
  289. Zhicong Lin, Shishuo Fu, On 120-avoiding inversion and ascent sequences, arXiv:2003.11813 [math.CO], 2020. (A098568, A113227)
  290. Zhicong Lin, D Kim, A sextuple equidistribution arising in Pattern Avoidance, arXiv preprint arXiv:1612.02964, 2016.
  291. Zhicong Lin, Jun Ma, Shi-Mei Ma, and Yanghongbo Zhou, Weakly increasing trees on a multiset, Advances in Applied Mathematics, Vol. 129, {2021) 102206. doi:10.1016/j.aam.2021.102206
  292. Zhicong Lin, Shi-Mei Ma, David G. L. Wang, and Liuquan Wang, Positivity and divisibility of alternating descent polynomials, arXiv:2011.02685 [math.CO], 2020. See also Ramanujan J. (2021). doi:10.1007/s11139-021-00460-5 (A002105, A034428)
  293. Zhicong Lin, Sherry H. F. Yan, Vincular patterns in inversion sequences, Applied Mathematics and Computation (2020), Vol. 364, 124672. doi:10.1016/j.amc.2019.124672 (A000079, A000110, A022493, A047970, A091768, A098569, A102038, A108304, A113227, A117106, A249562)
  294. ZHICONG LIN AND JIANG ZENG, On the number of congruence classes of paths, Arxiv preprint arXiv:1112.4026, 2011.
  295. Zhiwei Lin, H Wang, CH Elzinga, Concordance and the Smallest Covering Set of Preference Orderings, arXiv preprint arXiv:1609.04722, 2016.
  296. Zhicong Lin, David G.L. Wang, and Tongyuan Zhao, A decomposition of ballot permutations, pattern avoidance and Gessel walks, arXiv:2103.04599 [math.CO], 2021. (A000246, A005817, A071724, A135404, A151396, A208355)
  297. L. Lindroos, A. Sills and H. Wang, Odd fibbinary numbers and the golden ratio, Fib. Q., 52 (2014), 61-65.
  298. Jim Lindsay, Toufik Mansour and Mark Shattuck, A new combinatorial interpretation of a g-analogue of the Lah numbers, Journal of Combinatorics, Volume 2, Number 2, 245-264, 2011; http://intlpress.com/JOC/p/2011/JOC-2-2-a4-Lindsay.pdf
  299. Nathan Lindzey, Matchings and Representation Theory, Ph.D. thesis, combinatorics and optimization, University of Waterloo, Ontario, Canada, 2018. PDF
  300. Steven Linton, James Propp, Tom Roby, Julian West, Equivalence Classes of Permutations under Various Relations Generated by Constrained Transpositions, Journal of Integer Sequences, Vol. 15 (2012), #12.9.1.
  301. S. Linusson, The number of M-sequences and f-vectors, Combinatorica, 19 (2), (1999), 255-266.
  302. Svante Linusson, Samu Potka, New properties of the Edelman-Greene bijection, arXiv:1804.10034 [math.CO], 2018. (A003121)
  303. Charlie Liou and Anthony Mendes, Matrix Representations From Labeled Trees, J. Int. Seq. (2023) Vol. 26, No. 7, Article 23.7.6. PDF (A000272, A217420)
  304. Luke Lippstreu, Jorge Mago, Marcus Spradlin, Anastasia Volovich, Weak Separation, Positivity and Extremal Yangian Invariants, arXiv:1906.11034 [hep-th], 2019. (A054365) We are grateful to A. Schreiber for collaboration on [28] which inspired this project andfor finding [the OEIS] based on the first few entries of Tab. 1.
  305. Zsuzsanna Lipták, Open problems on prefix normal words, University of Verona, Italy, 2018. PDF, also in Dagstuhl Reports (2018) Vol. 8, Issue 7, 59-61. Abstract (A194850, A238109, A238110)
  306. Kálmán Liptai and László Szalay, Random inhomogeneous binary recurrences, Annales Univ. Sci. Budapest, Sect. Comp. 54 (2023) 253–263. PDF (A033192)
  307. Liskiewicz, Maciej; Ogihara, Mitsunori; Toda, Seinosuke, The complexity of counting self-avoiding walks in subgraphs of two-dimensional grids and hypercubes. Theoret. Comput. Sci. 304 (2003), no. 1-3, 129-156.
  308. V. A. Liskovets, Enumerative identities for circulat graphs of special prime order, Discr. Math, Proc. Inst. Math., NAS of Belarus 8 (2001) 68-75
  309. Valery A. Liskovets, "Some Easily Derivable Integer Sequences", J. Integer Sequences, Volume 3, 2000, Article 00.2.2.
  310. Valery A. Liskovets, "A Note on the Total Number of Double Eulerian Circuits in Multigraphs", J. Integer Sequences, Volume 5, 2002, Article 02.2.5.
  311. V. A. Liskovets, arXiv:math.CO/0104131, Some identities for enumerators of circulant graphs, J. of Algebr. Combin., v. 18:3 (2003), 189-209.
  312. V. A. Liskovets, doi:10.1016/j.dam.2005.06.009, Exact enumeration of acyclic deterministic automata, Discrete Appl. Math., 154, No.3 (2006), 537-551.
  313. V. A. Liskovets and A. D. Mednykh, On the number of connected and disconnected coverings over a manifold, ARS MATHEMATICA CONTEMPORANEA, 2 (2009) 181-189.
  314. V. A. Liskovets and T. R. Walsh, doi:10.1016/j.aam.2005.03.006, Counting unrooted maps on the plane, Advances in Applied Math. 36, No.4 (2006), 364-387.
  315. Lisonek, Petr, Combinatorial families enumerated by quasi-polynomials. J. Combin. Theory Ser. A 114 (2007), no. 4, 619-630.
  316. Jonah Lissner, Theoretical Physics Utilizations Of Riemann Zeta Function Odd Positive Integer Three, ResearchGate (2024). Abstract (A002117)
  317. Nanna Holmgaard List, Timothé Romain Léo Melin, Martin van Horn, Trond Saue, Beyond the electric-dipole approximation in simulations of X-ray absorption spectroscopy: Lessons from relativistic theory, arXiv:2001.10738 [physics.chem-ph], 2020. (A005043)
  318. Elżbieta Liszewska, Wojciech Młotkowski, Some relatives of the Catalan sequence, arXiv:1907.10725 [math.CO], 2019. (A000027, A000108, A001002, A001263, A001700, A003168, A006013, A006632, A024492, A025748, A025749, A025750, A025751, A025752, A025753, A025754, A025755, A027307, A034171, A034255, A034687, A034789, A034904, A034996, A035097, A035323, A048779, A049140, A055392, A063018, A063019, A063020, A063033, A085614, A097188, A103779, A118971, A121988, A129442, A130564, A130565, A158826, A158827, A158828, A192945, A192946, A214372, A214692, A217361, A217362, A219535, A219536, A228966, A231554, A234466, A234513, A234573, A235340, A236339, A249924, A250885, A250886, A250887, A250888, A276310, A276314, A276315, A276316, A295541)
  319. Litsyn, S.; Shevelev, V. (2007). “On factorization of integers with restrictions on the exponents”. INTEGERS: El. J. Comb. Numb. Theory 7: p. A33. 
  320. Max A. Little and Ugur Kayas, Polymorphic dynamic programming by algebraic shortcut fusion, arXiv:2107.01752 [cs.DS], 2021. (A001850)
  321. Andy Liu, Is Parallelism an Equivalence Relation?, The College Mathematics Journal, 42 (2011), p. 372; http://www.jstor.org/pss/10.4169/college.math.j.42.5.372.
  322. Bowie Liu and Dennis Wong, Generating Cyclic Rotation Gray Codes for Stamp Foldings and Semi-meanders, Combinatorial Algorithms: 34th Int'l Workshop (IWOCA 2023) Lect. Notes Comp. Sci. (LNCS Vol. 13889) Springer, Cham, 271–281. doi:10.1007/978-3-031-34347-6_23
  323. Ethan Liu, On the Structure and Generators of the Chromatic Algebra, Primes Conference, MIT (2023), p. 18/23. PDF (A005043)
  324. Hong Liu, Péter Pál Pach, Richárd Palincza, The number of maximum primitive sets of integers. arXiv:1805.06341 [math.CO], 2018. (A174094)
  325. Ji-Cai Liu, A p-adic analogue of Chan and Verrill's formula for 1/π, arXiv:2008.06675 [math.NT], 2020. (A125143)
  326. Ji-Cai Liu, Long Li, and Su-Dan Wang, Some congruences on Delannoy numbers and Schröder numbers, Int. J. Number Theory (2018), pp 1-7, doi:10.1142/S1793042118501221.
  327. Jia Liu, Performance analysis of systematic linear codes over AWGN channels, Published in: RFID Technology and Applications (RFID-TA), 2016 IEEE International Conference on, 2016; doi:10.1109/RFID-TA.2016.7750727
  328. Jia Liu, L Lalouat, E Drouard, R Orobtchouk, Binary coded patterns for photon control using necklace problem concept, Optics Express Vol. 24, Issue 2, pp. 1133-1142 (2016) doi:10.1364/OE.24.001133
  329. Jin-Yi Liu, On a problem of team hiring, hal-02485153, Computer Science [cs], 2020. Abstract (A308729, A308860)
  330. Kevin Liu, Planar Tanglegram Layouts and Single Edge Insertion, Séminaire Lotharingien de Combinatoire (2022) Vol. 86, Issue B, Art. No. 45. PDF (A349409)
  331. Li Liu and Yi Wang, On the log-convexity of combinatorial sequences (2006), arXiv:math/0602672; Advances in Applied Mathematics, Volume 39, Issue 4, October 2007, Pages 453-476.
  332. Lily L. Liu, Positivity of three-term recurrence sequences, Electronic J. Combinatorics, 17 (2010), #R57.
  333. Lintao Liu, Xuehu Yan, Yuliang Lu, and Huaixi Wang, 2-threshold Ideal Secret Sharing Schemes Can Be Uniquely Modeled by Latin Squares, National University of Defense Technology, Hefei, China, (2019). PDF (A002860)
  334. Mengmeng Liu, Andrew Yezhou Wang, The Number of Designated Parts in Compositions with Restricted Parts, J. Int. Seq., Vol. 23 (2020), Article 20.1.8. HTML (A006367, A010049, A029907, A102702, A239342)
  335. Minglei Liu, Ce Zhu, Index assignment for 3-description lattice vector quantization based on A2 lattice, Signal Processing, Volume 88, Issue 11, November 2008, Pages 2754-2763.
  336. Ricky I. Liu, K Mészáros, AH Morales, Flow polytopes and the space of diagonal harmonics, arXiv preprint arXiv:1610.08370, 2016.
  337. Rui Liu and Feng-Zhen Zhao, On the Sums of Reciprocal Hyperfibonacci Numbers and Hyperlucas Numbers, Journal of Integer Sequences, Vol. 15 (2012), #12.4.5.
  338. Rui-Li Liu, Feng-Zhen Zhao, New Sufficient Conditions for Log-Balancedness, With Applications to Combinatorial Sequences, J. Int. Seq., Vol. 21 (2018), Article 18.5.7. HTML (A000166, A000681, A001205, A001499, A002135, A002137, A002212, A002895, A005189, A005572, A006595)
  339. Rui-Li Liu and Feng-Zhen Zhao, Log-concavity of two sequences related to Cauchy numbers of two kinds</a>, Online J. Analytic Combinatorics, Issue 14 (2019), #09. PDF (A002657, A002790, A006232, A006233)
  340. Sh-Chung Liu, Jun Ma and Yeong-Nan Yeh, doi:10.1111/j.1467-9590.2008.00415.x, Dyck Paths with Peak- and Valley-Avoiding Sets], Studies in Appl. Math. 121 (2008) 263-289.
  341. Shao-Hua Liu, The operators F_i on permutations, 132-avoiding permutations and inversions, Discrete Math., 342 (2019), 2402-2414.
  342. XIAOJUN LIU, MOTOHICO MULASE AND ADAM SORKIN, Quantum curves for simple Hurwitz numbers of an arbitrary base curve, PDF, 2013.
  343. Yanxin Liu, Yidong Sun, and Di Zhao, Graphs and Combinatorics (2023) Vol. 39, Art. No. 19. doi:10.1007/s00373-023-02614-2
  344. Yaping Liu, On the Recursiveness of Pascal Sequences, Global J. of Pure and Appl. Math. (2022) Vol. 18, No. 1, 71-80. PDF (A005809, A051255)
  345. Yusen Liu, Fangyuan He, Haodi Zhang, Guozheng Rao,Zhiyong Feng, Yi Zhou, How Well Do Machines Perform on IQ tests: a Comparison Study on a Large-Scale Dataset, Proceedings of the Twenty-Eighth International Joint Conference on Artificial Intelligence (IJCAI-19), 6110-6116. doi:10.24963/ijcai.2019/846 Also, there are a number of datasets that are highly related to IQ test questions as well. For instance, the Online Encyclopedia of Integer Sequences (OEIS) contains over a quarter-million ... math sequences.
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  347. Antonio Gracia Llorente, Arithmetic Progression-Representing Constants, OSF Preprint, 2023. doi:10.31219/osf.io/gdqt2 (A020725)
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  350. Seth Lloyd, Reevu Maity, Efficient implementation of unitary transformations, arXiv:1901.03431 [quant-ph], 2019. Page 8: A standard reference for free Lie algebras is [the OEIS].
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  359. Joshua Logan-Rung, Kronecker Products and Closed Walks on Graphs, Bachelor Thesis, Worcester Polytechnic Institute (2020). PDF
  360. Yen Lee Loh, A general method for calculating lattice Green functions on the branch cut, arXiv:1706.03083 [math-ph], 2017.
  361. Andrew Lohr, Summations of Linear Recurrent Sequences, arXiv preprint arXiv:1710.11074, 2017.
  362. Andrew Lohr, Several topics in experimental mathematics, PhD Dissertation, Math. Dept., Rutgers, April 2018 arXiv:1805.00076 [math.CO]. (A000435, A002426, A005789, A298591)
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  371. Paul Loomis, Michael Plytage and John Polhill, Summing up the Euler 'phi' function, The College Mathematics Journal, vol. 39 (#1), pp. 34-42.
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  384. Paweł Lorek, Piotr Markowski, Absorption time and absorption probabilities for a family of multidimensional gambler models, arXiv:1812.00690 [math.PR], 2018. (A303872)
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  399. Val Lowndes, Stuart Berry, Chris Parkes, Ovidiu Bagdasar, Nicolae Popovici, Further Use of Heuristic Methods, In: Berry S., Lowndes V., Trovati M. (eds) Guide to Computational Modelling for Decision Processes. Simulation Foundations, Methods and Applications. doi:10.1007/978-3-319-55417-4_7
  400. David Lowry-Duda, A short note on gaps between powers of consecutive primes, arXiv:1709.07847 [math.NT], 2017.
  401. Dawei Lu and Zexi Song, Some new continued fraction estimates of the Somos' quadratic recurrence constant, Journal of Number Theory, Volume 155, October 2015, Pages 36–45. (A052129, A112302, A114124, A116603)
  402. Dawei Lu, Xiaoguang Wang, Ruiqing Xu, Some New Exponential-Function Estimates of the Somos’ Quadratic Recurrence Constant, Results in Mathematics (2019) Vol. 74, No. 1, 6. doi:10.1007/s00025-018-0928-0 (A052129, A112302, A114124, A116603)
  403. Jiaxi Lu and Yuanzhe Ding, A skeleton model to enumerate standard puzzle sequences, arXiv:2106.09471 [math.CO], 2021. (A000364, A009766, A102625, A122647, A227656, A261683) After computing a large number of standard puzzle sequences, he found that only a small part of them already appear in OEIS [14], and then he gave combinatorial proofs of some of them. Then, we check it in OEIS [14], and find the formula of it
  404. Lu, Qing Lin doi:10.1007/s10114-016-5292-y Skew Motzkin paths, Acta Math. Sin., Engl. Ser. 33, No. 5, 657-667 (2017).
  405. Q. Lu, W. Zheng and Z. Zheng, On the distribution of Jacobi sums, arXiv preprint arXiv:1305.3405, 2013.
  406. Ya-Ping Lu, Shu-Fang Deng, An upper bound for the prime gap, arXiv:2007.15282 [math.GM], 2020. (A005250)
  407. Zhentao Lu, Elementary proofs of generalized continued fraction formulae for E, arXiv:1907.05563 [math.NT], 2019. Computer-aided verification of generalized continued fraction formulae. … Step 2. Get the recursive formulae of A_n and B_n using [the OEIS]. Step 3. Compute the first few terms of A_n and B_n and using WolframAlpha and OEIS to guess a closed-form of them. …
  408. Zhipeng Lu, Symmetric permutation invariants in some tensor products, arXiv:2103.02168 [math.CO], 2021. (A081285)
  409. Florian Luca, Arithmetic Functions of Fibonacci Numbers, The Fibonacci Quarterly (1999) Vol. 37, No. 3, 265-268. PDF (A065449, A065451, A063375)
  410. Florian Luca, Problem H-590, Advanced Problems and Solutions, The Fibonacci Quarterly (2002) Vol. 40, No. 5, 472. PDF; Arithmetic Functions of Fibonacci Numbers, Solution to Problem H-590 by J.-Ch. Schlage-Puchta and J. Spilker, ibid. (2002) Vol. 41, No. 4, 382-384. PDF (A063477, A063478, A074698, A075775)
  411. Luca, Florian, Prime factors of Motzkin numbers. Ars Combin. 80 (2006), 87-96.
  412. F. Luca, On the sum of the first n primes being a square, Lithuanian Mathematical Journal, Volume 47, Number 3 / July, 2007.
  413. F. Luca, D. Marques, Perfect powers in the summatory function of the power tower, J. Theor. Nombr. Bordeaux 22 (3) (2010) 703-718 doi:10.5802/jtnb.740
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  416. Florian Luca, Attila Pethő, and László Szalay, Duplications in the k-generalized Fibonacci sequences, New York J. Math. (2021) Vol. 27, 1115–1133. PDF (A118800)
  417. F. Luca, A. Pizarro-Madariaga, C. Pomerance, On the counting function of irregular primes, doi:10.1016/j.indag.2014.09.002 Indag. Mathem. 26 (1) (2015) 147-161 PDF, 2014.
  418. Florian Luca and A. Srinivasan, Markov equation with Fibonacci components, Fib. Q., 56 (No. 2, 2018), 126-129.
  419. F. Luca, E. Tron, The Distribution of Self-Fibonacci Divisors, arXiv preprint arXiv:1410.2489, 2014
  420. Florian Luca and Juan Luis Varona, Multiperfect numbers on lines of the Pascal triangle, Journal of Number Theory, Volume 129, Issue 5, May 2009, Pages 1136-1148.
  421. Giovanni Lucca, Circle Chains Inscribed in Symmetrical Lenses and Integer Sequences, Forum Geometricorum, Volume 16 (2016) 419–427
  422. Giovanni Lucca, Circle chains inscribed in symmetrical lunes and integer sequences, Forum Geometricorum, Volume 17 (2017), p. 21-29.
  423. Giovanni Lucca, Chains of tangent circles inscribed in a triangle, Forum Geometricorum, Volume 17 (2017), p. 41-44.
  424. Giovanni Lucca, Integer Sequences and Circle Chains Inside a Circular Segment, Forum Geometricorum, Vol. 18 (2018), 47-55. PDF (A006051, A008844, A046172, A055792, A055793, A055997, A081068, A171640, A247335)
  425. Giovanni Lucca, Integer Sequences and Circle Chains Inside a Tangential Quadrilateral, Sangaku Journal of Mathematics (SJM, 2018) Vol. 2, 31-40. PDF (A000302, A001019)
  426. Giovanni Lucca, Infinite Circle Chains in Between Two Internally Tangent Circles and Integer Sequences, International Journal of Geometry (2018) Vol. 7, 43-49. PDF (A000124, A002522, A002016, A104249, A143689, A005448, A058331, A084849, A130883, A001844, A116668, A140066, A134238, A192136, A005891, A056107, A056108, A056106, A056109, A056105, A003215, A140063, A140065, A100752, A069099, A053755, A054567, A054556, A054569, A054554, A033951, A054552, A006137, A276819, A038764, A080855, A064225, A140064, A081267, A117625, A212656, A172043, A145995, A190816, A136392, A085473, A080859)
  427. Giovanni Lucca, Integer Sequences and Circle Chains Inside a Hyperbola, Forum Geometricorum (2019) Vol. 19, 11-16. Abstract (A001519, A001653, A002315, A002878, A007805, A049629, A078922, A078988, A078989, A097314, A097315, A097726, A097727, A097729, A097730, A097732, A097733, A097735, A097736, A097738, A097739, A097741, A097742, A097766, A097767, A097769, A097770, A097772, A097773, A097775, A097776, A097783, A097834, A097835, A097837, A097838, A097840, A097841, A097842, A097843, A097845, A098244, A098246, A098247, A098249, A098250, A098252, A098253, A098255, A098256, A098258, A098259, A098261, A098262, A098291, A098292)
  428. Giovanni Lucca, Integer Sequences, Pythagorean Triplets and Circle Chains Inscribed Inside a Parabola, International Journal of Geometry (2019) Vol. 8, 22-31. PDF (A005408, A046092, A001844)
  429. Giovanni Lucca, Circle chains inside the arbelos and integer sequences, Int'l J. Geom. (2023) Vol. 12, No. 1, 71-82. PDF (A000027, A000290, A005843, A055792, A055793, A055997, A082405, A115032, A171640, A247335)
  430. Angelo Lucia and Amanda Young, A Nonvanishing Spectral Gap for AKLT Models on Generalized Decorated Graphs, arXiv:2212.11872 [math-ph], 2022. (A204420)
  431. J. M. Luck, On the frequencies of patterns of rises and falls, arXiv preprint arXiv:1309.7764, 2013
  432. JM Luck, A Mehta, Universality in survivor distributions: Characterising the winners of competitive dynamics, arXiv preprint arXiv:1511.04340, 2015
  433. David Luebke, Martin Reddy, Jonathan D. Cohen, Amitabh Varshney, Benjamin Watson, Robert Huebner, References, Level of Detail for 3D Graphics, 2003, Pages 349-369.
  434. M. A. Lujan Moreno, Object Oriented Linear Algebra, M. Phil. Thesis, Dept. Computer Science, University Of Manchester, 1999.
  435. M. A. Lujan Moreno, OoLaLa -- From Numerical Linear Algebra to Compiler Technology for Design Patterns, PhD thesis, Department of Computer Science, University of Manchester, 2002.
  436. Szymon Łukaszyk and Wawrzyniec Bieniawski, Assembly Theory of Binary Messages (How to Assemble a Black Hole and Use it to Assemble New Binary Information?), Preprints (2024). doi:10.20944/preprints202401.1113.v1 (A000014, A000031, A001405, A007318, A014701, A167268)
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  438. S. Lundin, Young-Tablåer och mönsterundvikande, Masters thesis.
  439. P. H. Lundow, Enumeration of matchings in polygraphs, 1998.
  440. W. F. Lunnon, Bounds on low-deficiency number-wall depth of sequences, Preprint Mar 24 2018 (will soon appear on arXiv)
  441. G. A. Lunter, Bifurcations in Hamiltonian systems [Online Resource : computing singularities by Gröbner bases], 1999 (see stellingen).
  442. Qing-bin Luo, Jin-zhao Wu, Chen Lin, Computing the Number of the Equivalence Classes for Reversible Logic Functions, Int'l J. of Theor. Phys. (2020) Vol. 59, 2384–2396. doi:10.1007/s10773-020-04508-y (A000654, A001038, A001537)
  443. Qui-Ming Luo, Fourier expansions and integral representations for Genocchi Polynomials, JIS 12 (2009) 09.1.4.
  444. J.-G. Luque, L. Mignot and F. Nicart, Some Combinatorial Operators in Language Theory, Arxiv preprint arXiv:1205.3371, 2012
  445. J.-G. Luque and J.-Y. Thibon, arXiv:math.CO/0607254, Noncommutative Symmetric Functions Associated with a Code, Lazard Elimination and Witt Vectors, Discrete Math. Theor. Comput. Sci. 9 (2007), no. 2, 59-72.
  446. Peter Luschny, Counting with Partitions
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  448. Peter Luschny, Stefan Wehmeier, arXiv:0909.1838, The lcm(1,2,...,n) as a product of sine values sampled over the points in Farey sequences.
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  450. Ana Luzón, Manuel A. Morón, and Luis Felipe Prieto-Martínez, Commutators and commutator subgroups of the Riordan group, (2021). Abstract (A103586)
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