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  • This is part of the series of OEIS Wiki pages that list works citing the OEIS.
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  • Works are arranged in alphabetical order by author's last name.
  • Works with the same set of authors are arranged by date, starting with the oldest.
  • This section lists works in which the first author's name begins with F.
  • 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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  1. V. Fack, S. Lievens and J. Van der Jeugt, On rotation distance between binary coupling trees and applications for 3nj-coefficients, Comput. Phys. Commun., 119 (1999) 99-114.
  2. V. Fack, S. Lievens and J. Van der Jeugt, On the diameter of the rotation graph of binary coupling trees, Discrete Mathematics 245 (2002) 1-18, doi:10.1016/S0012-365X(01)00418-6
  3. Vinicius Facó, D Marques, Tribonacci Numbers and the Brocard-Ramanujan Equation, - Journal of Integer Sequences, Vol. 19, 2016, #16.4.4.
  4. P. Fahr, C. M. Ringel, A partition number for Fibonacci Numbers, JIS 11 (2008) 08.1.4.
  5. Philipp Fahr and Claus Michael Ringel, Categorification of the Fibonacci Numbers Using Representations of Quivers, JIS 15 (2012) 12.2.1
  6. N.-E. Fahssi, The polynomial triangles revisited, Arxiv preprint arXiv:1202.0228, 2012
  7. N.-E. Fahssi, A Systematic Study of Polynomial Triangles, Electronic Journal of Combinatorics, 2012.
  8. N.-E. Fahssi, The many aspects of polynomial triangles, Conference on Discrete Mathematics and Computer Science, Algeria, Sidi Bel Abbès, Nov 15-19, 2015; Recits Laboratory, Faculty of Mathematics, USTHB;; pages 147-150.
  9. Nour-Eddine Fahssi, On the combinatorics of exclusion in Haldane fractional statistics, arXiv:1808.00045 [cond-mat.stat-mech], 2018. (A078812)
  10. G. Failla, C. Peterson, R. Utano, Algorithms and basic asymptotics for generalized numerical semigroups in N^d, Semigroup Forum, Jan 31 2015, doi:10.1007/s00233-015-9690-8
  11. Sergio Falcon, On the k-Lucas numbers, Int. J. Cont. Math. Sci. 6 (2011) 1039-1050
  12. S. Falcon, On the Lucas triangle and its relationship with the k-Lucas numbers, Journal of Mathematical and Computational Science, 2 (2012), No. 3, 425-434. Available online at
  13. S. Falcon, Generalized Fibonacci Sequences Generated from a $ k $--Fibonacci Sequence, Journal of Mathematics Research Vol. 4, No. 2; April 2012;
  14. Sergio Falcon, Catalan transform of the K-Fibonacci sequence, Commun. Korean Math. Soc. 28 (2013), No. 4, pp. 827-832; doi:10.4134/CKMS.2013.28.4.827.
  15. S. Falcon, Relationships between Some k-Fibonacci Sequences, Applied Mathematics, 2014, 5, 2226-2234; doi:10.4236/am.2014.515216
  16. S. Falcon, On The Generating Functions of the Powers of the K-Fibonacci Numbers, Scholars Journal of Engineering and Technology (SJET), 2014; 2 (4C):669-675;
  17. S. Falcon, On the k-Jacobsthal Numbers, American Review of Mathematics and Statistics, March 2014, Vol. 2, No. 1, pp. 67-77, ISSN 2374-2348 (Print) 2374-2356 (Online);
  18. S. Falcon, Iterated Binomial Transforms of the k-Fibonacci Sequence, British Journal of Mathematics & Computer Science, 4 (22): 2014.
  19. S. Falcon, On the Sequences of Products of Two k-Fibonacci Numbers, American Review of Mathematics and Statistics, March 2014, Vol. 2, No. 1, pp. 111-120.
  20. S. Falcon, Generalized (k, r)–Fibonacci Numbers, Gen. Math. Notes, Vol. 25, No. 2, December 2014, pp.148-158;
  21. Sergio Falcon, The k–Fibonacci difference sequences, Chaos, Solitons & Fractals, Volume 87, June 2016, Pages 153–157.
  22. Sergio Falcon, On the complex k-Fibonacci numbers, Cogent Mathematics, (2016), 3: 1201944; doi:10.1080/23311835.2016.1201944
  23. Sergio Falcon, Angel Plaza, On k-Fibonacci numbers of arithmetic indexes, Applied Mathematics and Computation, Volume 208, Issue 1, 1 February 2009, Pages 180-185.
  24. Sergio Falcon, Angel Plaza, On k-Fibonacci sequences and polynomials and their derivatives, Chaos, Solitons & Fractals, Volume 39, Issue 3, 15 February 2009, Pages 1005-1019.
  25. Sergio Falcon, Angel Plaza, The metallic ratios as limits of complex valued transformations, Chaos, Solitons & Fractals, Volume 41, Issue 1, 15 July 2009, Pages 1-13.
  26. Sergio Falcon, Angel Plaza, k-Fibonacci sequences modulo m, Chaos, Solitons & Fractals, Volume 41, Issue 1, 15 July 2009, Pages 497-504.
  27. Victor Falgas-Ravry and Emil R. Vaughan, On applications of Razborov's flag algebra calculus to extremal 3-graph theory, Arxiv preprint arXiv:1110.1623, 2011
  28. Joshua Fallon, Kirsten Hogenson, Lauren Keough, Mario Lomelí, Marcus Schaefer, Pablo Soberón, A Note on the Maximum Rectilinear Crossing Number of Spiders, arXiv:1808.00385 [math.CO], 2018. (A248380)
  29. Falgas-Ravry, Victor; Vaughan, Emil R. Applications of the semi-definite method to the Turán density problem for 3-graphs. Combin. Probab. Comput. 22 (2013), no. 1, 21-54. doi:10.1017/S0963548312000508
  30. Xin Fang and Ghislain Fourier, Torus fixed points in Schubert varieties and Genocchi numbers, arXiv:1504.03980.
  31. Reza Farhadian, A New Conjecture On the primes, Preprint, 2016;
  32. Bakir Farhi, A Study of a Curious Arithmetic Function Journal of Integer Sequences, Vol. 15 (2012), #12.3.1.
  33. Michael Farina and Armando Grez, New Upper Bounds on the Distance Domination Numbers of Grids, Rose-Hulman Undergraduate Mathematics Journal, Volume 17, No. 2, Article 7, Fall 2016.
  34. G. Farkas, G. Kallos and G. Kiss, Large primes in generalized Pascal triangles Acta Univ. Sapientiae, Informatica, 3, 2 (2011) 158-171;
  35. Elin Farnell, Puzzle Pedagogy: A Use of Riddles in Mathematics Education, PRIMUS, July 2016, pp. 202-211; doi:10.1080/10511970.2016.1195465
  36. M. Farrokhi D. G., "Some Remarks On the Equation Fn = kFm In Fibonacci Numbers", J. Integer Sequences, Volume 10, 2007, Article 07.5.7.
  37. Joseph A. Farrow, A Monte Carlo Approach to the 4D Scattering Equations, arXiv:1806.02732 [hep-th], 2018. (A008292)
  38. Joseph A. Farrow and Arthur E. Lipstein, From 4d Ambitwistor Strings to On Shell Diagrams and Back, arXiv:1705.07087v1 [hep-th], 2017. (OEIS only cited in version 1) ["We thank Daniele Dorigoni for identifying this function using The On-Line Encyclopedia of Integer Sequences"]
  39. James A. Farrugia, Brun's 1920 Theorem on Goldbach's Conjecture, Masters Thesis, Utah State University, All Graduate Theses and Dissertations (2018). 7153 HTML (A002375)
  40. Nazim Fatès, Remarks on the Cellular Automaton Global Synchronisation Problem, in Cellular Automata and Discrete Complex Systems, Lecture Notes in Computer Science Volume 9099, 2015, pp 113-126.
  41. Nazim Fatès, Remarks on the cellular automaton global synchronisation problem–deterministic vs. stochastic models, Preprint 2017;
  42. Nazim Fatès, Biswanath Sethi, Sukanta Das, On the reversibility of ECAs with fully asynchronous updating: the recurrence point of view, Preprint, 2017, also doi:10.1007/978-3-319-73216-9_15 (A001612, A005251, A259967)
  43. F. Fauvet, L. Foissy, D. Manchon, The Hopf algebra of finite topologies and mould composition, arXiv preprint arXiv:1503.03820, 2015
  44. Frederic Fauvet, L Foissy, D Manchon, Operads of finite posets, arXiv preprint arXiv:1604.08149, 2016
  45. Bernadette Faye, Florian Luca, Pieter Moree, On the discriminator of Lucas sequences, arXiv:1708.03563 [math.NT], 2017.
  46. YN Fedorov, ANW Hone, Sigma-function solution to the general Somos-6 recurrence via hyperelliptic Prym varieties, arXiv preprint arXiv:1512.00056, 2015
  47. J. M. Fedou, Enumeration of skew Ferrers diagrams and basic Bessel functions, Journal of Statistical Planning and Inference, Volume 34, Issue 1, January 1993, Pages 107-123.
  48. J.-M. Fedou, G. Fici, Some remarks on differentiable sequences and recursivity, JIS 13 (2010) #10.3.2
  49. Greg Fee, Simon Plouffe, An efficient algorithm for the computation of Bernoulli numbers (2007), arXiv:math/0702300
  50. Ad Feelders, Linda C. van der Gaag, Learning Bayesian network parameters under order constraints, International Journal of Approximate Reasoning, Volume 42, Issues 1-2, May 2006, Pages 37-53.
  51. Uriel Feige, Tighter bounds for online bipartite matching, 2018. PDF (A000166, A000255, A180191)
  52. J. Feigenbaum, A. D. Jaggard, M. Schapira, Approximate Privacy: Foundations and Quantification, ACM Transactions on Algorithms (TALG), Volume 10 Issue 3, June 2014. Article No. 11
  53. Feigin, Evgeny, Degenerate flag varieties and the median Genocchi numbers. Math. Res. Lett. 18 (2011), no. 6, 1163-1178.
  54. E. Feigin, The median Genocchi numbers, Q-analogues and continued fractions, Arxiv preprint arXiv:1111.0740, 2011
  55. Pedro Feijao, Reconstruction of ancestral gene orders using intermediate genomes, BMC Bioinformatics 2015, 16 (Suppl 14):S3; doi:10.1186/1471-2105-16-S14-S3; Proceedings of the 13th Annual Research in Computational Molecular Biology (RECOMB) Satellite Workshop on Comparative Genomics: Bioinformatics
  56. P. Feijao, F. V. Martinez, A Thevenin, On the Multichromosomal Hultman Number, Advances in Bioinformatics and Computational Biology, Lecture Notes in Computer Science Volume 8826, 2014, pp 9-16; Brazilian Symposium on Bioinformatics, BSB 2014, Belo Horizonte, Brazil, October 28-30, 2014, Proceedings; doi:10.1007/978-3-319-12418-6_2
  57. P Feijão, FV Martinez, A Thévenin, On the distribution of cycles and paths in multichromosomal breakpoint graphs and the expected value of rearrangement distance, BMC Bioinformatics, 2015, 16(Suppl. 19): S1; doi:10.1186/1471-2105-16-S19-S1
  58. T. Feil, K. Hutson, R. M. Kretchmar, Tree Traversals and permutations, Congr. Numer. 172 (2005) 201-221
  59. G. Feinberg, K.-H. Lee, Homogeneous representations of KLR-algebras and fully commutative elements, arXiv preprint arXiv:1401.0845, 2014
  60. Philip Feinsilver and John McSorley, Zeons, Permanents, the Johnson Scheme, and Generalized Derangements, International Journal of Combinatorics, Volume 2011, Article ID 539030, 29 pages; doi:10.1155/2011/539030.
  61. Andrew Feist, Fun with the (n) function.
  62. Leonid G. Fel, On Summatory Totient Functions (2008); arXiv:0802.0619
  63. D. P. Feldman and J. P. Crutchfield, Synchronizing to Periodicity: The Transient Information and Synchronization Time of Periodic Sequences, Santa Fe Institute Working Paper 02-08-043. arXiv:nlin/0208040. 2002.
  64. Stefan Felsner, Éric Fusy, Marc Noy et al., Bijections for Baxter Families and Related Objects (2008); arXiv:0803.1546, J. Comb. Theory A 118 (3) (2011) 993-1020 doi:10.1016/j.jcta.2010.03.017
  65. Felsner, Stefan; Trotter, William T., Posets and planar graphs. J. Graph Theory 49 (2005), no. 4, 273-284.
  66. Guglielmo Feltrin. Positive subharmonic solutions to superlinear ODEs with indefinite weight. arXiv:1701.06145 [math.CA], 2017.
  67. D.-J. Feng, P. Liardet and A. Thomas, Partition functions in numeration systems with bounded multiplicity, Uniform Distribution Theory, submitted 2013,
  68. Jishe Feng, The Hessenberg matrices and Catalan and its generalized numbers, arXiv preprint arXiv:1810.09170, 2018
  69. Jo Fenstad, Deciphering the hidden Pascal code of Guggenheim's quasichemical model. Overcoming computational limitations by use of Pascal's triangle, Journal of Mathematical Chemistry, Volume 42, Number 4 / November, 2007.
  70. V. Féray, Cyclic inclusion-exclusion, arXiv preprint arXiv:1410.1772, 2014
  71. R. Feria-Puron, H. Perez-Roses, J. Ryan, Searching for Large Circulant Graphs, arXiv preprint arXiv:1503.07357, 2015
  72. R. Feria-Purón, J. Ryan, H. Pérez-Rosés, Searching for Large Multi-Loop Networks, Electronic Notes in Discrete Mathematics, Volume 46, September 2014, Pages 233-240
  73. Emmanuel Ferrand, "Deformations of the Taylor Formula", J. Integer Sequences, Volume 10, 2007, Article 07.1.7.
  74. Luca Ferrari, Some combinatorics related to central binomial coefficients: Grand-Dyck paths, coloured noncrossing partitions and signed pattern avoiding permutations (2008); arXiv:0806.0973 and Graphs. Comb. 26 (1) (2010) 51-70 doi:10.1007/s00373-010-0895-z
  75. Luca Ferrari, Schroder partitions, Schroder tableaux and weak poset patterns, arXiv preprint arXiv:1606.06624, 2016
  76. Ferrari, L.; Grazzini, E.; Pergola, E.; Rinaldi, S. Some bijective results about the area of Schroeder paths. Random generation of combinatorial objects and bijective combinatorics. Theoret. Comput. Sci. 307 (2003), no. 2, 327-335.
  77. Luca Ferrari and Emanuele Munarini, Enumeration of saturated chains in Dyck lattices, Arxiv preprint arXiv:1203.6807, 2012
  78. Luca Ferrari and Emanuele Munarini, Enumeration of edges in some lattices of paths, Arxiv preprint arXiv:1203.6792, 2012 and J. Int. Seq. 17 (2014) #14.1.5
  79. L. Ferrari, E. Pergola, R. Pinzani and S. Rinaldi, Jumping succession rules and their generating functions, Discrete Math., 271 (2003), 29-50.
  80. Ferrari, Luca; Pergola, Elisa; Pinzani, Renzo; Rinaldi, Simone Some applications arising from the interactions between the theory of Catalan-like numbers and the ECO method. Ars Combin. 99 (2011), 109-128.
  81. L. Ferrari, E. Pergola, R. Pinzani, S. Rinaldi et al. An algebraic characterization of the set of succession rules, Selected papers in honour of Maurice Nivat. Theoret. Comput. Sci. 281 (2002), no. 1-2, 351-367.
  82. Margherita Maria Ferrari, Norma Zagaglia Salvi, Aperiodic Compositions and Classical Integer Sequences, Journal of Integer Sequences, Vol. 20 (2017), Article 17.8.8. PDF
  83. José William Porras Ferreira, An Approach to Solve Erdös-Straus Conjecture, ResearchGate, 2017.
  84. Luan Alberto Ferreira and Hugo Luiz Mariano, Some Consequences of the Firoozbakht's Conjecture, arXiv:1604.03496v2, 2017.
  85. Luan Alberto Ferreira, Hugo Luiz Mariano, Prime gaps and the Firoozbakht Conjecture, São Paulo Journal of Mathematical Sciences (2018), 1-11. doi:10.1007/s40863-018-0113-0 (A182514)
  86. R. Ferrer-i-Cancho, Non-crossing dependencies: least effort, not grammar, arXiv preprint arXiv:1411.2645, 2014
  87. L. Ferretti, F. Disanto and T. Wiehe, The Effect of Single Recombination Events on Coalescent Tree Height and Shape, PLoS ONE 8(4): e60123. doi:10.1371/journal.pone.0060123.
  88. J. Ferte, V. Pilaud and M. Pocchiola, On the number of simple arrangements of five double pseudolines. Discrete Comput. Geom. 45 (2011), 279-302.
  89. Laurent Feuilloley, Brief Announcement: Average Complexity for the LOCAL Model, preprint arXiv:1505.05072 [cs.DC], 2017. (A000788)
  90. Laurent Feuilloley, How Long It Takes for an Ordinary Node with an Ordinary ID to Output?, arXiv:1704.05739 [cs.DC], 2017.
  91. C. J. Fewster, D. Siemssen, Enumerating Permutations by their Run Structure, arXiv preprint arXiv:1403.1723, 2014
  92. Maximilian Fichtner, K Voigt, S Schuster, The tip and hidden part of the iceberg: Proteinogenic and non-proteinogenic aliphatic amino acids, Biochimica et Biophysica Acta (BBA)-General, 2016, Volume 1861, Issue 1, Part A, January 2017, Pages 3258-3269; doi:10.1016/j.bbagen.2016.08.008
  93. Gabriele Fici, Open and Closed Words, in Giovanni Pighizzini, ed., The Formal Language Theory Column, Bulletin of EATCS, 2017,
  94. G. Fici and Zs. Liptak, doi:10.1007/978-3-642-22321-1_20 On Prefix Normal Words, Lecture Notes in Computer Science 6795 (2011) 228-238; also
  95. Gabriele Fici, Filippo Mignosi, Jeffrey Shallit, Abelian-square-rich words, Theoretical Computer Science, Volume 684, 2017, pp. 29-42. arXiv preprint arXiv:1701.00948
  96. Dan Fielder, Some thoughts on rook polynomials on square chessboards, in: Applications of Fibonacci Numbers, vol 9 (2004), Kluwer, p. 101-108
  97. Sérgio Martins Filho, Discrete Calculus of Finite Sequences, arXiv:1606.02182 [cs.DM], 2016, also PDF
  98. James Allen Fill, Svante Janson and Mark Daniel Ward, Partitions with Distinct Multiplicities of Parts: On An "Unsolved Problem" Posed By Herbert Wilf, Arxiv preprint arXiv:1203.2670, 2012
  99. Peter E. Finch, From spin to anyon notation: The XXZ Heisenberg model as a D_3 (or su(2)_4) anyon chain, Arxiv preprint arXiv:1201.4470, 2012
  100. S. R. Finch, Mathematical Constants, Cambridge University Press (to appear), 2003. (Sample Essays and Supplementary Materials)
  101. Steven Finch, Pattern-Avoiding Permutations [There is a cached copy attached to A005802]
  102. S. R. Finch, Idempotents and Nilpotents Modulo n, arXiv:math.NT/0605019
  103. Steven Finch, Powers of Euler's q-Series, arXiv:math.NT/0701251.
  104. Steven Finch, Cilleruelo's LCM Constants,, 2013.
  105. S. Finch, <a href="">Toothpicks and live cells</a>
  106. S. Finch, Average least nonresidues
  107. Steven R. Finch, How Far Might We Walk at Random?, arXiv:1802.04615 [math.HO], 2018. (A132890, A282869, A283595)
  108. Steven R. Finch, Mathematical Constants II, Encyclopedia of Mathematics and Its Applications, Cambridge University Press, Cambridge, 2018. doi:10.1017/9781316997741 (A000084, A000088, A000122, A000231, A000311, A000616, A000669, A000944, A001187, A001349, A002171, A002218, A003094, A003180, A006290, A006351, A006571, A020649, A021103, A025591, A029769, A030184, A030187, A030205, A030206, A039826, A047653, A053760, A054891, A058379, A058380, A058381, A058385, A058386, A058387, A058964, A058965, A069918, A086376, A086394, A092419, A095983, A122777, A128263, A133871, A140686, A144294, A156082, A156181, A159584, A159630, A159631, A159632, A159633, A159634, A159635, A159636, A159813, A159814, A187096, A187846, A232927, A232928, A232929, A232930, A232931, A232932, A247198, A251913)
  109. Steven Finch and Pascal Sebah, Squares and Cubes Modulo n, arXiv:math.NT/0604465.
  110. S. Finch, P. Sebah and Z.-Q. Bai, Odd Entries in Pascal's Trinomial Triangle arXiv:0802.2654
  111. Alex Fink, Aviezri S. Fraenkel and Carlos Santos, LIM is not slim, International Journal of Game Theory, May 2013
  112. Thomas M. A. Fink, Emmanuel Barillot, and Sebastian E. Ahnert, Dynamics of network motifs, PDF, 2006.
  113. H. Finner and K. Strassburger, (2001). Increasing sample sizes do not always increase the power of UMPU-tests for 2x2-tables. Metrika, 54, 77-91.
  114. Lukas Finschi, A Graph Theoretical Approach for Reconstruction and Generation of Oriented Matroids, A dissertation submitted to the Swiss Federal Institute of Technology, Zurich for the degree of Doctor of Mathematics, 2001.
  115. H. M. Finucan, Some decompositions of generalized Catalan numbers, pp. 275-293 of Combinatorial Mathematics IX. Proc. Ninth Australian Conference (Brisbane, August 1981). Ed. E. J. Billington, S. Oates-Williams and A. P. Street. Lecture Notes Math., 952. Springer-Verlag, 1982.
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  117. F. Firoozbakht, M. F. Hasler, Variations on Euclid's formula for Perfect Numbers, JIS 13 (2010) #10.3.1.
  118. Moritz Firsching, The complete enumeration of 4-polytopes and 3-spheres with nine vertices, arXiv:1803.05205 [math.MG], 2018. (A005841, A133338, A222318)
  119. Eldar Fischer, Tomer Kotek, and Johann A. Makowsky, Application of Logic to Combinatorial Sequences and Their Recurrence Relations,
  120. Johannes Fischer and Florian Kurpicz, Fast and Simple Parallel Wavelet Tree and Matrix Construction, arXiv:1702.07578 [cs.DS], 2017.
  121. Mareike Fischer, Extremal values of the Sackin balance index for rooted binary trees, arXiv:1801.10418 [q-bio.PE], 2018. (A000096, A003314, A299037)
  122. Mareike Fischer, Michelle Galla, Lina Herbst, Yangjing Long, Kristina Wicke, Non-binary treebased unrooted phylogenetic networks and their relations to binary and rooted ones, arXiv:1810.06853 [q-bio.PE], 2018. (A000088)
  123. Mareike Fischer, V Liebscher, On the Balance of Unrooted Trees, arXiv preprint arXiv:1510.07882, 2015
  124. Matteo Fischetti, Domenico Salvagnin, Chasing First Queens by Integer Programming, 2018. PDF (A000170, A065188, A141843)
  125. P. M. Fishbane and P. Kaus, Neutrino Oscillations in Matter of Varying Density, J. Phys. G: Nucl. Part. Phys., 2001, v.27, N.12, p. 2405-14. arXiv:hep-ph/0101013
  126. Fishburn, Peter C.; Reeds, James A. Counting split semiorders. Order 18 (2001), no. 2, 119-128.
  127. Peter C. Fishburn, Fred S. Roberts, Elementary sequences, sub-Fibonacci sequences, Discrete Applied Mathematics, Volume 44, Issues 1-3, 19 July 1993, Pages 261-281.
  128. Susanna Fishel, Elizabeth Milićević, Rebecca Patrias, Bridget Eileen Tenner, Enumerations relating braid and commutation classes, arXiv:1708.04372 [math.CO], 2017.
  129. M. J. Fisher et al., The birank number of a graph, Congressus Numerant., 204 (2010), 173-180.
  130. T. A. Fisher, A Caldero-Chapoton map depending on a torsion class, arXiv preprint arXiv:1510.07484, 2015
  131. Francesc Fite, Kiran S. Kedlaya, Victor Rotger and Andrew V. Sutherland, Sato-Tate distributions and Galois endomorphism modules in genus 2, Arxiv preprint arXiv:1110.6638, 2011
  132. Francesc Fite and Andrew V. Sutherland, Sato-Tate distributions of twists of y^2= x^5-x and y^2= x^6+1, Arxiv preprint arXiv:1203.1476, 2012.
  133. P. Flajolet, A Problem in Statistical Classification Theory, Studies in Automatic Combinatorics, Volume I (1996).
  134. P. Flajolet, Enumerating alcohols and other classes of chemical molecules, an example of Polya's theory , Studies in Automatic Combinatorics, Volume I (1996).
  135. P. Flajolet, Balls and Urns, Etc., Studies in Automatic Combinatorics, Volume I (1996).
  136. Philippe Flajolet, Eric Fusy, Xavier Gourdon, Daniel Panario and Nicolas Pouyanne, arXiv:math.CO/0606370 A Hybrid of Darboux's Method and Singularity Analysis in Combinatorial Asymptotics, Electron. J. Combin. 13 (2006), no. 1, Research Paper 103, 35 pp.
  137. Flajolet, Philippe; Gerhold, Stefan; Salvy, Bruno, On the non-holonomic character of logarithms, powers and the nth prime function. Electron. J. Combin. 11 (2004/06), no. 2, Article 2, 16 pp.
  138. P. Flajolet, K. Hatzis, S. Nikoletseas and P. Spirakis, On the Robustness of Interconnections in Random Graphs: A Symbolic Approach, Algorithms (Prague, 1999). Theoret. Comput. Sci. 287 (2002), no. 2, 515-534.
  139. P. Flajolet and M. Noy, Analytic Combinatorics of Noncrossing Configurations, Discrete Math. 204 (1999), 203-229 (Selected papers in honor of Henry W. Gould). The version available here is a preliminary version: INRIA RR3196, June 1997, 22 pages [ ps]. (Only the printed version mentions the On-Line Encyclopedia of Integer Sequences.)
  140. P. Flajolet, P. Poblete and A. Viola, On the Analysis of Linear Probing Hashing, (INRIA, RR3265), September 1997. 22 pages. In Algorithmica 22, (December 1998), pp. 490-515. (Special Issue on Analysis of Algorithms.)
  141. Philippe Flajolet, Helmut Prodinger, Level number sequences for trees, Discrete Mathematics, Volume 65, Issue 2, June 1987, Pages 149-156.
  142. P. Flajolet and B. Salvy, Computer algebra libraries for combinatorial structures. Journal of Symbolic Computation, vol. 20, no. 5-6, 1995, pages 653-671.
  143. P. Flajolet, B. Salvy and P. Zimmermann, Automatic average-case analysis of algorithms. Theoretical Computer Science, Series A, vol. 79, no. 1, February 1991, pages 37-109.
  144. P. Flajolet and R. Sedgewick, Analytic Combinatorics--Symbolic Combinatorics, 186p.+viii, May 2002.
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  146. S. D. Flaten, Energy Efficient Reed-Solomon Error Correction, Master of Science in Electronics Dissertation, Norwegian University of Science and Technology, Trondheim, 2013;
  147. Daniel Flath, Tom Halverson, Kathryn Herbig, The planar rook algebra and Pascal's triangle, arXiv:0806.3960 [math.RT]
  148. Anthony Flatters, doi:10.1016/j.jnt.2008.05.008 Primitive Divisors of some Lehmer-Pierce Sequences] (2007), arXiv:0708.2190; Journal of Number Theory, Volume 129, Issue 1, January 2009, Pages 209-219.
  149. Anthony Flatters, Power Values of Certain Quadratic Polynomials (2009) arXiv:0901.3461 and J. Theor. Nombr. Bord. 22 (3) (2010) 645-660 doi:10.5802/jtnb.737
  150. A. Flaxman, A. W. Harrow and G. B. Sorkin, Strings with maximally many distinct subsequences and substrings (Citeseer), Electron. J. Combin. 11 (2004), no. 1, Research Paper 8, 10 pp.
  151. Martin Fleck, Javier Troya, Marouane Kessentini, Manuel Wimmer and Bader Alkhazi, Model Transformation Modularization as a Many-Objective Optimization Problem, IEEE Transactions on Software Engineering, (Volume: PP, Issue: 99) 2017. doi:10.1109/TSE.2017.2654255
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