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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 ..." [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.


  1. Ross La Haye, Quasi-Sunflower Sperner Families and Dedekind's Problem, ResearchGate, May 2017.
  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)
  3. T. Laarhoven and B de Weger, The Collatz conjecture and De Bruijn graphs, arXiv preprint arXiv:1209.3495, 2012
  4. Patrick Labarque, Blueprint for a Classic Proof of the Four Colour Theorem (2008); arXiv:0802.1535 and Indag. Math., New Ser. 24, No. 4, 971-983 (2013). doi:10.1016/j.indag.2013.03.003
  5. Anthony Labarre, Review of "Combinatorial Pattern Matching Algorithms in Computational Biology Using Perl and R" by Gabriel Valiente, in William Gasarch, The Book Review Column, PDF 2012.
  6. Jean-Philippe Labbé, Carsten Lange, Cambrian acyclic domains: counting c-singletons, arXiv:1802.07978 [math.CO], 2018. (A000984, A001405)
  7. S. Labbé, E. Pelantová, Palindromic sequences generated from marked morphisms, arXiv preprint arXiv:1409.7510, 2014
  8. Gilbert Labelle, On combinatorial differential equations, Journal of Mathematical Analysis and Applications, Volume 113, Issue 2, 1 February 1986, Pages 344-381.
  9. Gilbert Labelle, Counting asymmetric enriched trees, Journal of Symbolic Computation, Volume 14, Issues 2-3, August-September 1992, Pages 211-242.
  10. G. Labelle, Counting enriched multigraphs according to the number of their edges (or arcs), Discrete Mathematics 217, numbers 1-3 (2000), 237-248.
  11. Gilbert Labelle and Annie Lacasse, Closed paths whose steps are roots of unity, in FPSAC 2011, Reykjav´k, Iceland, DMTCS proc. AO, 2011, 599-610;
  12. G. Labelle, C. Lamathe and P. Leroux, Molecular expansion of the species of plane and planar 2-trees, Accepted for publication in Theoretical Computer Science (26 pages). (PostScript, Pdf)
  13. G. Labelle, C. Lamathe and P. Leroux, Enumeration des 2-arbres k-gonaux, communication acceptee au colloque MathInfo 2002 (15 pages). (PostScript, Pdf)
  14. G. Labelle, C. Lamathe and P. Leroux, arXiv:math.CO/0202052, A classification of plane and planar 2-trees, Theoretical Computer Science, 307 (2003), no. 2, 337-363.
  15. G. Labelle, C. Lamathe and P. Leroux, Labelled and unlabelled enumeration of k-gonal 2-trees, (ps, pdf), J. Combin. Theory Ser. A 106 (2004), no. 2, 193-219.
  16. G. Labelle and P. Leroux, An extension of the exponential formula in enumerative combinatorics, Electronic Journal of Combinatorics, Volume 3(2), 1996, article #R12.
  17. G. Labelle, P. Leroux, E. Pergola and R. Pinzani, Stirling numbers interpolation using permutations with forbidden subsequences, Discrete Mathematics, 246 (2002), 177-195.
  18. Labelle, Jacques. "Quelques especes sur les ensembles de petite cardinalité." Ann. Sc. Math. Québec 9.1 (1985): 31-58.
  19. J. Labelle, Self-avoiding walks and polyominoes in strips, Bull. ICA, 23 (1998), 88-98.
  20. 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
  21. P Laborde-Zubieta, Occupied Corners in Tree-like Tableaux, Séminaire Lotharingien de Combinatoire, 74 (2015), Article B74b.
  22. Michael La Croix, Approaches to the Enumerative Theory of Meanders, September 29, 2003.
  23. 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)
  24. G. Lachaud, On the distribution of the trace in the unitary symplectic group and the distribution of Frobenius, arXiv preprint arXiv:1506.06482, 2015.
  25. 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)
  26. Marie-Louise Lackner, M Wallner, An invitation to analytic combinatorics and lattice path counting; Preprint, Dec 2015,
  27. 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
  28. Nadia Lafrenière, Counting in a sophisticated manner, Algebraic Combinatorics (Math 68, Dartmouth College, 2019), Lecture 2. PDF (A000009)
  29. J. C. Lagarias, Wild and Wooley numbers, Amer. Math. Monthly, 113 (No. 2, 2006), 97-108.
  30. J. C. Lagarias, Euler's constant: Euler's work and modern developments, Bull. AMS, 50 (2013), 527-628.
  31. J. C. Lagarias, H. Mehta, Products of binomial coefficients and unreduced Farey fractions, arXiv preprint arXiv:1409.4145, 2014
  32. J. C. Lagarias, E. M. Rains and N. J. A. Sloane, The EKG sequence, Experimental Math. 11 (2003), 437-446.
  33. J. C. Lagarias and N. J. A. Sloane, arXiv:math.CO/0310423 Approximate Squaring, Experimental Math., 13 (2004), 113-128.
  34. Ross La Haye, Binary relations on the power set of an n-element set, JIS 12 (2009) 09.2.6.
  35. Lucas Laird, Richard C. Tillquist, Stephen Becker, Manuel E. Lladser, Resolvability of Hamming Graphs, arXiv:1907.05974 [cs.DM], 2019. (A303735)
  36. 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)
  37. 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)
  38. Joshua D. Laison and Michelle Schick, "Seeing Dots: Visibility of Lattice Points", Mathematics Magazine, Vol. 80, #4, pp. 274 - 282 (2007).
  39. 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).
  40. A. Lakshminarayan, Z. Puchala, K. Zyczkowski, Diagonal unitary entangling gates and contradiagonal quantum states, arXiv preprint arXiv:1407.1169, 2014
  41. F. Lam, On the Well-posedness of Magnetohydrodynamics Equations for Incompressible Electrically-Conducting Fluids, arXiv preprint arXiv:1401.2029, 2014
  42. F. Lam, Vorticity evolution in a rigid pipe of circular cross-section, preprint arXiv:1505.07723 (A107841)
  43. Thomas Lam, Lauren Williams, Total positivity for cominuscule Grassmannians (2007), arXiv:0710.2932.
  44. 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)
  45. Robin Lamarche-Perrin, An Information-theoretic Framework for the Lossy Compression of Link Streams, arXiv:1807.06874 [cs.DS], 2018. (A003095, A135361)
  46. R. Lamarche-Perrin, Y. Demazeau, J.-M. Vincent, A Generic Algorithmic Framework to Solve Special Versions of the Set Partitioning Problem,, Preprint 105, Max-Planck-Institut fur Mathematik in den Naturwissenschaften, Leipzig, 2014.
  47. 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)
  48. Cédric Lamathe, "The Number of Labelled k-Arch Graphs", J. Integer Sequences, Volume 7, 2004, Article 04.3.1.
  49. Lampe, P. Quantum cluster algebras of type A and the dual canonical basis. Proc. Lond. Math. Soc. (3) 108 (2014), no. 1, 1-43.
  50. Guillaume Lample, François Charton, Deep Learning for Symbolic Mathematics, arXiv:1912.01412 [cs.SC], 2019. (A006318)
  51. Leon Lampret and Aleš Vavpetič, Torsion table for the Lie algebra niln, arXiv:1708.02783 [math.AT], 2017.
  52. 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)
  53. Giuseppe Lancia, Paolo Serafini, Polyhedra. Chapter 2 of Compact Extended Linear Programming Models (2018). EURO Advanced Tutorials on Operational Research. Springer, Cham., 11. (A001653)
  54. W. Lang, On Polynomials Related to Powers and Derivatives of the Generating Function of Catalan's Numbers , KA-TP-4-1998, April.
  55. Wolfdieter Lang, "On Generalizations of the Stirling Number Triangles", J. Integer Sequences, Volume 3, 2000, Article 00.2.4.
  56. 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.
  57. W. Lang, Riccati meets Fibonacci, KA-TP-11-2001, Jun. The Fibonacci Quarterly.
  58. W. Lang, On Polynomials Related to Derivatives of the Generating Function of Catalan Numbers, The Fibonacci Quarterly, Vol.40,4 (2002) pp 299-313.
  59. 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
  60. W. Lang, On Collatz' Words, Sequences and Trees, arXiv preprint arXiv:1404.2710, 2014 and JIS 17 (2014) 13.11.7
  61. W. Lang, Notes on Some Geometric and Algebraic Problems Solved by Origami, arXiv preprint arXiv:1409.4799, 2014
  62. Wolfdieter Lang, A Geometrical Problem of Omar Khayyám and its Cubic, preprint, 2015. (A256099)
  63. Wolfdieter Lang, On Sums of Powers of Arithmetic Progressions, and Generalized Stirling, Eulerian and Bernoulli numbers, arXiv:1707.04451 [math.NT], 2017.
  64. Wolfdieter Lang, On Generating functions of Diagonals Sequences of Sheffer and Riordan Number Triangles, arXiv:1708.01421 [math.NT], 2017.
  65. Wolfdieter Lang, The Tribonacci and ABC Representations of Numbers are Equivalent arXiv:1810.09787 2018.
  66. 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)
  67. 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)
  68. Thomas Lange, Biconnected reliability, Hochschule Mittweida (FH), Fakultät Mathematik/Naturwissenschaften/Informatik, Master's Thesis, 2015.
  69. Holger Langenau, Squaring the square: New methods for determining the number of perfect square packings, 2018. PDF (A034295)
  70. J. C. Langer and D. A. Singer, Subdividing the Trefoil by Origami, Geometry (Hindawi Publishing Company), 2013, #ID 897320.
  71. Philipp Langer, Felix Naumann, Efficient order dependency detection, The VLDB Journal 25.2 (2016): 223-241; doi:10.1007/s00778-015-0412-3.
  72. T. Langley, J. Liese, J. Remmel, Generating Functions for Wilf Equivalence Under Generalized Factor Order, J. Int. Seq. 14 (2011) # 11.4.2
  73. 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
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  77. J. Lansing, On the Stern Sequence and a Related Sequence, Ph. D. Dissertation, Univ. Illinois, 2014.
  78. J. Lansing, Largest Values for the Stern Sequence, J. Integer Seqs., 17 (2014), #14.7.5.
  79. 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; ["As always when confronted with a sequence of integers, it pays off to look at The On-Line Encyclopedia of Integer Sequences ..."]
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