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"... each entry in the OEIS chronicles a mathematical theorem, and the integer sequence associated to the entry is that theorem's fingerprint. The OEIS is arguably the most established fingerprint database for theorems to date." [Sara C. Billey and Bridget E. Tenner, 2013]

"Preliminary work using [OEIS] assisted in the identification of the closed formulae in the proposition." [R. Biswal et al., 2015]

"In creating this table, we discovered, by way of the OEIS database, that the generating function for \mu = (5,2) is identical to the generating function for the number of so-called metacyclic p-groups for prime p." [Jonathan Bloom and Nathan McNew, 2019]

"...at least 39 entries in Sloane's OEIS were found containing sequences whose generating functions satisfy Riccati equations, including some entries related to the families of indecomposable combinatorial objects, moments of probability distributions, chord diagrams, Feynman diagrams, etc." [Olivier Bodini et al., 2018]

"OEIS is an amazing instrumental resource, ... a model both for curation and for moderation." [J. M. Borwein, 2016]

"Experimental data combined with an OEIS search leads us to the following conjecture...." [Benjamin Braun and Fu Liu, 2018]

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 Bi to Bz.
  • 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.
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References

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  26. Frédéric Bihan, Alicia Dickenstein, and Jens Forsgård, Sparse systems with high local multiplicity, LAMA (Lab. Math.) Univ. Savoie Mont Blanc (France, 2023). PDF
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  32. Louis J. Billera, Sara C. Billey, Vasu Tewari, Boolean product polynomials and Schur-positivity, arXiv:1806.02943 [math.CO], 2018. (A000522, A034997)
  33. L. J. Billera, J. T. Moore, C. D. Moraites, Y. Wang and K. Williams, Maximal unbalanced families, arXiv preprint arXiv:1209.2309, 2012
  34. S. C. Billey, K. Burdzy and B. E. Sagan, Permutations with given peak set, Arxiv preprint arXiv:1209.0693, 2012 and J. Int. Seq. 16 (2013) #13.6.1
  35. S. Billey, A. Crites, Rational smoothness and affine Schubert varieties of type A. Proc. FPSAC 2011. p 171-182
  36. S. Billey, A. Crites, doi:10.1016/j.jalgebra.2012.03.019 Pattern characterization of rationally smooth affine Schubert varieties of type A. J. Alg. 361 (2012) 107-133
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  38. S. C. Billey, M. Konvalinka, and F. E. Matsen, On the enumeration of tanglegrams and tangled chains, arXiv:1507.04976 (2015).
  39. Sara Billey, Matjaž Konvalinka, Frederick A. Matsen IV, On trees, tanglegrams, and tangled chains, hal-02173394 [math.CO], 2020. Abstract (A000123, A001190, A258620)
  40. Sara C. Billey, M Konvalinka, TK Petersen, W Slofstra, B. E. Tenner, Parabolic double cosets in Coxeter groups, El. J. Combin. 25 (1) (2018) P.23. See also hal-02173393 [math.CO], 2020. Abstract (A000670, A120733)
  41. Sara C. Billey, Matjaž Konvalinka, Joshua P. Swanson, Tableaux posets and the fake degrees of coinvariant algebras, arXiv:1809.07386 [math.CO], 2018. (A008302, A318806)
  42. Sara C. Billey, Matjaž Konvalinka, Joshua P. Swanson, Asymptotic normality of the major index on standard tableaux, arXiv:1905.00975 [math.CO], 2019. (A002457, A008642, A266755)
  43. Sara C. Billey, Peter R. W. McNamara, The contributions of Stanley to the fabric of symmetric and quasisymmetric functions, preprint arXiv:1505.01115 (A005118)
  44. Sara C. Billey, Brendon Rhoades, Vasu Tewari, Boolean product polynomials, Schur positivity, and Chern plethysm, arXiv:1902.11165 [math.CO], 2019. (A005130, A306397)
  45. Sara C. Billey and Bridget E. Tenner, Fingerprint databases for theorems, arXiv:1304.3866, (2013); Notices Amer. Math. Soc., 60 (No. 6, Sept. 2013), 1034-1039. [... each entry in the OEIS chronicles a mathematical theorem, and the integer sequence associated to the entry is that theorem's fingerprint. The OEIS is arguably the most established fingerprint database for theorems to date.]
  46. Sara C. Billey and Jordan E. Weaver, Criteria for smoothness of Positroid varieties via pattern avoidance, Johnson graphs, and spirographs, arXiv:2207.06508 [math.CO], 2022. (A349413, A349456, A349457, A349458, A353131, A353132)
  47. Stefano Bilotta, Variable-length Non-overlapping Codes, arXiv preprint arXiv:1605.03785, 2016
  48. S. Bilotta, E. Grazzini, E. Pergola, Enumeration of Two Particular Sets of Minimal Permutations, J. Int. Seq. 18 (2015) 15.10.2
  49. S. Bilotta, E. Pergola and R. Pinzani, A new approach to cross-bifix-free sets, Arxiv preprint arXiv:1112.3168, 2011
  50. S. Bilotta, E. Pergola, R. Pinzani, S. Rinaldi, Recurrence relations versus succession rules, arXiv preprint arXiv:1301.2967, 2013
  51. S. Bilotta, E. Pergola, R. Pinzani, S. Rinaldi, Recurrence Relations, Succession Rules, and the Positivity Problem, in Language and Automata Theory and Applications, 9th International Conference, LATA 2015, Nice, France, March 2-6, 2015, Proceedings, Pages 499-510, Lecture Notes Comp. Sci. Vol. 8977.
  52. Yu. Bilu, P. Habegger, L. Kühne, Effective bounds for singular units. arXiv:1805.07167 [math.NT], 2018. (A002182, A004394)
  53. Yuri Bilu, Florian Luca, Joris Nieuwveld, Jöel Ouaknine, and James Worrell, On the p-adic zeros of the Tribonacci sequence, arXiv:2210.16959 [math.NT], 2022. (A000073)
  54. Yuri Bilu, Diego Marques, Alain Togbé, Generalized Cullen Numbers in Linear Recurrence Sequences, arXiv:1806.09441 [math.NT], 2018. (A002064)
  55. Vladislav Bína, Jiří Přibil, Note on enumeration of labeled split graphs, Comment. Math. Univ. Carolin. 56,2 (2015) 133 –137. (A047864)
  56. Aram Bingham, Commutative n-ary Arithmetic, University of New Orleans Theses and Dissertations, Paper 1959, 2015. (A003215)
  57. Aram Bingham, Ternary arithmetic, factorization, and the class number one problem, arXiv:2002.02059 [math.NT], 2020. (A014556)
  58. Aram Bingham, Özlem Uğurlu, Sects and lattice paths over the Lagrangian Grassmannian, arXiv:1903.07229 [math.CO], 2019. (A083886)
  59. Aram Bingham, Özlem Uğurlu, Sects, rooks, pyramids, partitions and paths for type DIII clans, arXiv:1907.08875 [math.CO], 2019. (A000085, A000902)
  60. Aram Bingham and Özlem Uğurlu, DIII clan combinatorics for the orthogonal Grassmannian, Australasian J. of Combinatorics (2021) Vol. 79, No. 1, 55-86. PDF (A000085, A000902)
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  69. D. Birmajer, J. B. Gil, M. D. Weiner, Linear Recurrence Sequences and Their Convolutions via Bell Polynomials, Journal of Integer Sequences, 18 (2015), #151.1.2.
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  71. D. Birmajer, J. B. Gil, M. D. Weiner, <a href="https://cs.uwaterloo.ca/journals/JIS/VOL19/Gil/gil6.html">n the Enumeration of Restricted Words over a Finite Alphabet </a>, J. Int. Seq. 19 (2016) # 16.1.3
  72. Daniel Birmajer, Juan B. Gil, Michael D. Weiner, (an + b)-color compositions, arXiv:1707.07798 [math.CO], 2017.
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  120. Andreas B. G. Blobel, On convolution powers of 1/x, arXiv:2203.09519 [math.CO], 2022. (A000178, A265607)
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  303. Borwein, Jonathan M.; Nuyens, Dirk; Straub, Armin; Wan, James Some arithmetic properties of short random walk integrals. Ramanujan J. 26 (2011), no. 1, 109-132.
  304. Jonathan M. Borwein and Armin Straub, Mahler measures, short walks and log-sine integrals, PDF and Theor. Comput. Sci. 479, 4-21 (2013) doi:10.1016/j.tcs.2012.10.025
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  316. Bostan, Alin ; Chyzak, Frédéric; van Hoeij, Mark; Kauers, Manuel; Pech, Lucien doi:10.1016/j.ejc.2016.10.010 Hypergeometric expressions for generating functions of walks with small steps in the quarter plane. Eur. J. Comb. 61, 242-275 (2017)
  317. Alin Bostan, F. Chyzak, M van Hoeij, L. Pech, Explicit formula for the generating series of diagonal 3D rook paths, Sem. Lothar.. de Combinat. 66 (2011) B66a
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  345. Sadek Bouroubi and Farid Bencherif, Ordered Integer Quadrilaterals with a Fixed Perimeter, Bulletin du Laboratoire 01 (2022) 01-07. PDF (A062890)
  346. Sadek Bouroubi, Ali Debbache, An unexpected meeting between the P31-set and the cubic-triangular numbers, arXiv:2001.11407 [math.NT], 2020. (A000217)
  347. Sadek Bouroubi and Ali Debbache, Thue's equation as a tool to solve two different problems, Acta et Commentationes Univ. Tartuensis de Math. (2021) Vol. 25, No. 1, 153-156. Abstract (A000217)
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  369. Mathilde Bouvel , Elisa Pergola, Posets and Permutations in the Duplication-Loss Model: Minimal Permutations with d Descents (2008); arXiv:0806.1494 and Theor. Comput. Sci. 411 (26-28) (2010) 2487-2501 doi:10.1016/j.tcs.2010.03.008
  370. Denis Bouyssou, Thierry Marchant, Marc Pirlot, The size of the largest antichains in products of linear orders, arXiv:1903.07569 [math.CO], 2019. (A077042)
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  382. Boyer, Charles P.; Galicki, Krzysztof; Kollár, János; Thomas, Evan, Einstein metrics on exotic spheres in dimensions 7, 11 and 15. Experiment. Math. 14 (2005), no. 1, 59-64.
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  384. Keegan Boyle, On The Virtual Cosmetic Surgery Conjecture. arXiv:1701.02361v1, 2017. (version 2 omits the reference to the OEIS)
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  393. Stevo Bozinovski, Adrijan Bozinovski, A Non-asymptotic Space Complexity of a Backtracking Algorithm for the N-queens Problem, 54th Int'l Scientific Conference on Information, Communication, and Energy Systems and Technologies (ICEST, Ohrid, North Macedonia 2019), 176-178, PDF (A000170)
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  395. Sebastian Bozlee, Bob Kuo, and Adrian Neff, A classification of modular compactifications of the space of pointed elliptic curves by Gorenstein curves, arXiv:2105.10582 [math.AG], 2021. (A302251)
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  686. Martin Burtscher, Igor Szczyrba, and Rafał Szczyrba, Analytic Representations of the n-anacci Constants and Generalizations Thereof, Journal of Integer Sequences, Vol. 18 (2015), Article 15.4.5. (A000012, A000032, A000045, A000073, A000078, A000213, A000288, A000322, A001590, A001591, A001592, A001630, A001644, A002605, A007486, A010924, A015577, A020992, A021006, A023424, A026150, A028859, A028860, A030195, A057087, A057088, A057089, A057090, A057092, A057093, A066178, A073817, A074048, A074584, A077835, A079262, A080040, A081172, A083337, A084128, A085480, A086192, A086213, A086347, A094013, A100532, A100683, A104144, A104621, A105565, A105754, A105755, A106435, A106568, A108051, A108306, A116556, A121907, A122189, A122265, A123620, A123871, A123887, A124312, A125145, A134924, A141036, A141523, A145027, A164540, A164545, A164593, A168082, A168083, A168084, A170931, A181140, A214727, A214825, A214826, A214827, A214828, A214899)
  687. Chris Busenhart, Lorenz Halbeisen, Norbert Hungerbühler, Oliver Riesen, On primitive solutions of the Diophantine equation x2+ y2 = M, Eidgenössische Technische Hochschule (ETH Zürich, Switzerland, 2020). PDF (A188948, A188949, A230622, A230623, A230710, A230711, A230962, A230963)
  688. N. Bushaw, CE Larson, N Van Cleemput et al., Automated Conjecturing VII: The Graph Brain Project & Big Mathematics, arXiv preprint arXiv:1801.01814, 2017.
  689. R. O. E. Bustos-Espinoza, G. M. Ramírez Ávila, A New Seed Found in an Integer Sequence, (2019). Abstract (A164095)
  690. P. Butera, M. Pernici, Sums of permanental minors using Grassmann algebra, arXiv preprint arXiv:1406.5337, 2014.
  691. Jon T. Butler, Tsutomu Sasao, Realizing all Index Generation Functions by the Row-Shift Method, IEEE 49th International Symposium on Multiple-Valued Logic (ISMVL 2019). doi:10.1109/ISMVL.2019.00032 (A051418)
  692. Steve Butler, Jeongyoon Choi, Kimyung Kim, Kyuhyeok Seo, Enumerating multiplex juggling patterns, arXiv:1702.05808 [math.CO], 2017.
  693. Steve Butler, Fan Chung, Jay Cummings, Ron Graham, Juggling card sequences (2015); arXiv:1504.01426
  694. Steve Butler, Jason Ekstrand, Steven Osborne, Counting Tilings by Taking Walks in a Graph, A Project-Based Guide to Undergraduate Research in Mathematics, Birkhäuser, Cham (2020), 153-176. doi:10.1007/978-3-030-37853-0_5 (A000045, A000129, A005178, A045846, A219924)
  695. Steve Butler and Ron Graham, Enumerating (multiplex) juggling sequences (2008); arXiv:0801.2597 and Ann. Comb. 13 (4) (2010) 413-424 doi:10.1007/s00026-009-0040-y
  696. Butler, Steve, Ron Graham, Gerhard Guettler, and Colin Mallows. Irreducible Apollonian configurations and packings, Discrete and Computational Geometry, 44 (2010), 487-507.
  697. Steve Butler, R Graham, CH Yan, Parking distributions on trees, European Journal of Combinatorics 65 (2017), 168-185.
  698. Steve Butler, Ron Graham and Nan Zang, Jumping sequences (2008); arXiv:0807.2890 and JIS 11 (2008) 08.4.5
  699. S. Butler, P. Karasik, A note on nested sums, J. Int. Seq. 13 (2010), 10.4.4.
  700. S. Butler and S. Osborne, Counting tilings by taking walks, PDF, 2012.
  701. Nikhil Byrapuram, Hwiseo (Irene) Choi, Adam Ge, Selena Ge, Tanya Khovanova, Sylvia Zia Lee, Evin Liang, Rajarshi Mandal, Aika Oki, Daniel Wu, and Michael Yang, Card Games Unveiled: Exploring the Underlying Linear Algebra, arXiv:2306.09280 [math.HO], 2023.
  702. Nikhil Byrapuram, Hwiseo (Irene) Choi, Adam Ge, Selena Ge, Tanya Khovanova, Sylvia Zia Lee, Evin Liang, Rajarshi Mandal, Aika Oki, Daniel Wu, and Michael Yang, Quad Squares, arXiv:2308.07455 [math.HO], 2023. (A000315, A002860)

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