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References

837 bibliography records ground the catalog in original papers, established surveys and monographs, institutional problem lists, and formal-proof archives.

Complete bibliography

837 records

  1. BrennanBreslerHuleihel2018

    Reducibility and computational lower bounds for problems with planted sparse structure

    Matthew Brennan and Guy Bresler and Wasim Huleihel · 2018 · misc

    Matthew Brennan, Guy Bresler, and Wasim Huleihel, “Reducibility and computational lower bounds for problems with planted sparse structure,” Proceedings of COLT 2018, PMLR 75, 48–166, https://proceedings.mlr.press/v75/brennan18a.html.

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  2. Bringmann2019FineGrained

    Quadratic conditional lower bounds for string problems and dynamic time warping

    Karl Bringmann and Marvin Künnemann · 2015 · misc

    Karl Bringmann and Marvin Künnemann, “Quadratic conditional lower bounds for string problems and dynamic time warping,” Proceedings of FOCS 2015, 79–97, DOI: 10.1109/FOCS.2015.15.

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  3. BruhnSchaudt2015

    The journey of the union-closed sets conjecture

    Henning Bruhn and Oliver Schaudt · 2074 · misc

    Henning Bruhn and Oliver Schaudt, “The journey of the union-closed sets conjecture,” Graphs and Combinatorics 31 (2015), 2043–2074, DOI: 10.1007/s00373-014-1515-0.

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  4. Burgisser2000

    Completeness and Reduction in Algebraic Complexity Theory

    Peter Bürgisser · 2000 · misc

    Peter Bürgisser, Completeness and Reduction in Algebraic Complexity Theory, Springer (2000), DOI: 10.1007/978-3-662-04179-6.

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  5. CaccettaHaggkvist1978

    On minimal digraphs with given girth

    Louis Caccetta and Roland Häggkvist · 1978 · misc

    Louis Caccetta and Roland Häggkvist, “On minimal digraphs with given girth,” Congressus Numerantium 21 (1978), 181–187.

  6. CairnsNikolayevsky2000

    Bounds for generalized thrackles

    Grant Cairns and Yuri Nikolayevsky · 2000 · misc

    Grant Cairns and Yuri Nikolayevsky, “Bounds for generalized thrackles,” Discrete \& Computational Geometry 23 (2000), 191–206, DOI: 10.1007/PL00009495.

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  7. ChristophEtAl2025Linear

    New bounds for linear arboricity and related problems

    Micha Christoph and Nemanja Draganić and António Girão and Eoin Hurley and Lukas Michel and Alp Müyesser · 2025 · misc

    Micha Christoph, Nemanja Draganić, António Girão, Eoin Hurley, Lukas Michel, and Alp Müyesser, “New bounds for linear arboricity and related problems,” arXiv:2507.20500 (2025), https://arxiv.org/abs/2507.20500.

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  8. Chudnovsky2014EH

    The Erdős–Hajnal conjecture—a survey

    Maria Chudnovsky · 2014 · misc

    Maria Chudnovsky, “The Erdős–Hajnal conjecture—a survey,” Journal of Graph Theory 75 (2014), 178–190, DOI: 10.1002/jgt.21730.

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  9. Chvatal1973Tough

    Tough graphs and Hamiltonian circuits

    Václav Chvátal · 1973 · misc

    Václav Chvátal, “Tough graphs and Hamiltonian circuits,” Discrete Mathematics 5 (1973), 215–228, DOI: 10.1016/0012-365X(73)90138-6.

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  10. CohnElkies2003Bounds

    New upper bounds on sphere packings I

    Henry Cohn and Noam Elkies · 2003 · misc

    Henry Cohn and Noam Elkies, “New upper bounds on sphere packings I,” Annals of Mathematics 157 (2003), 689–714, DOI: 10.4007/annals.2003.157.689.

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  11. CohnRajagopal2026Five

    Variations on five-dimensional sphere packings

    Henry Cohn and Isaac Rajagopal · 2026 · misc

    Henry Cohn and Isaac Rajagopal, “Variations on five-dimensional sphere packings,” Discrete \& Computational Geometry (2026), DOI: 10.1007/s00454-026-00841-x.

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  12. ConlonFoxSudakov2010Sidorenko

    An approximate version of Sidorenko's conjecture

    David Conlon and Jacob Fox and Benny Sudakov · 2010 · misc

    David Conlon, Jacob Fox, and Benny Sudakov, “An approximate version of Sidorenko's conjecture,” Geometric and Functional Analysis 20 (2010), 1354–1366, DOI: 10.1007/s00039-010-0097-0.

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  13. ConwaySloane1999Packings

    Sphere Packings, Lattices and Groups

    John H. Conway and Neil J. A. Sloane · 1999 · misc

    John H. Conway and Neil J. A. Sloane, Sphere Packings, Lattices and Groups, 3rd ed., Springer (1999), DOI: 10.1007/978-1-4757-6568-7.

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  14. Cook1971

    The complexity of theorem-proving procedures

    Stephen A. Cook · 1971 · misc

    Stephen A. Cook, “The complexity of theorem-proving procedures,” Proceedings of STOC 1971, 151–158, DOI: 10.1145/800157.805047.

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  15. Cook1985NC

    A taxonomy of problems with fast parallel algorithms

    Stephen A. Cook · 1985 · misc

    Stephen A. Cook, “A taxonomy of problems with fast parallel algorithms,” Information and Control 64 (1985), 2–22, DOI: 10.1016/S0019-9958(85)80041-3.

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  16. Cook2006PvsNP

    The P versus NP problem

    Stephen A. Cook · 2022 · misc

    Stephen A. Cook, “The P versus NP problem,” Clay Mathematics Institute (2006), https://www.claymath.org/wp-content/uploads/2022/06/pvsnp.pdf.

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  17. CookReckhow1979

    The relative efficiency of propositional proof systems

    Stephen A. Cook and Robert A. Reckhow · 1979 · misc

    Stephen A. Cook and Robert A. Reckhow, “The relative efficiency of propositional proof systems,” Journal of Symbolic Logic 44 (1979), 36–50, DOI: 10.2307/2273702.

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  18. Cranston2025Albertson

    Progress on Albertson's conjecture

    Daniel W. Cranston · 2025 · misc

    Daniel W. Cranston, “Progress on Albertson's conjecture,” arXiv:2512.08020 (2025), https://arxiv.org/abs/2512.08020.

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  19. CyganEtAl2015Parameterized

    Parameterized Algorithms

    Marek Cygan et al. · 2015 · misc

    Marek Cygan et al., Parameterized Algorithms, Springer (2015), Chapter 14, DOI: 10.1007/978-3-319-21275-3.

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  20. Danzer1965

    Zur Lösung des Gallaischen Problems über Kreisscheiben in der euklidischen Ebene

    Ludwig Danzer · 1986 · misc

    Ludwig Danzer, “Zur Lösung des Gallaischen Problems über Kreisscheiben in der euklidischen Ebene,” Studia Scientiarum Mathematicarum Hungarica 21 (1986), 111–134 (problem circulated in the 1960s).

  21. DeGrey2018Plane

    The chromatic number of the plane is at least 5

    Aubrey D. N. J. de Grey · 2018 · misc

    Aubrey D. N. J. de Grey, “The chromatic number of the plane is at least 5,” Geombinatorics 28 (2018), 18–31, arXiv:1804.02385, https://arxiv.org/abs/1804.02385.

    Open source ↗
  22. Dembowski1968FiniteGeometries

    Finite Geometries

    Peter Dembowski · 1968 · misc

    Peter Dembowski, Finite Geometries, Springer (1968), DOI: 10.1007/978-3-642-62012-6.

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  23. DiffieHellman1976

    New directions in cryptography

    Whitfield Diffie and Martin E. Hellman · 1976 · misc

    Whitfield Diffie and Martin E. Hellman, “New directions in cryptography,” IEEE Transactions on Information Theory 22 (1976), 644–654, DOI: 10.1109/TIT.1976.1055638.

    Open source ↗
  24. Drisko1998

    On the number of even and odd Latin squares of order p+1

    Arthur A. Drisko · 1997 · misc

    Arthur A. Drisko, “On the number of even and odd Latin squares of order p+1,” Advances in Mathematics 128 (1997), 20–35, DOI: 10.1006/aima.1997.1629.

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  25. DuOuRenZhang2023Falconer

    New improvement to Falconer distance set problem in higher dimensions

    Xiumin Du and Yumeng Ou and Kevin Ren and Ruixiang Zhang · 2023 · misc

    Xiumin Du, Yumeng Ou, Kevin Ren, and Ruixiang Zhang, “New improvement to Falconer distance set problem in higher dimensions,” arXiv:2309.04103 (2023), https://arxiv.org/abs/2309.04103.

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  26. DufresneEtAl2026Reconstruction

    Shuffling the Deck: Invariant Theory and the Graph Reconstruction Conjecture

    Emilie Dufresne and Gabriela Jeronimo and Jenny Kenkel and Haydee Lindo and Nelly Villamizar · 2026 · misc

    Emilie Dufresne, Gabriela Jeronimo, Jenny Kenkel, Haydee Lindo, and Nelly Villamizar, “Shuffling the Deck: Invariant Theory and the Graph Reconstruction Conjecture,” arXiv:2604.16567 (2026), https://arxiv.org/abs/2604.16567.

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  27. Erdos1946Distances

    On sets of distances of n points

    Paul Erdős · 1946 · misc

    Paul Erdős, “On sets of distances of n points,” American Mathematical Monthly 53 (1946), 248–250, DOI: 10.2307/2305092.

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  28. ErdosFaberLovasz1972

    Problems and results in graph theory and combinatorial analysis

    Paul Erdős · 1975 · misc

    Paul Erdős, “Problems and results in graph theory and combinatorial analysis,” in Proceedings of the Fifth British Combinatorial Conference (1975), 169–192.

  29. ErdosGyafas1995Cycles

    Some of my favourite unsolved problems

    Paul Erdős · 1990 · misc

    Paul Erdős, “Some of my favourite unsolved problems,” in A Tribute to Paul Erdős, Cambridge University Press (1990), 467–478, DOI: 10.1017/CBO9780511983917.040.

    Open source ↗
  30. ErdosHajnal1989

    Ramsey-type theorems

    Paul Erdős and András Hajnal · 1989 · misc

    Paul Erdős and András Hajnal, “Ramsey-type theorems,” Discrete Applied Mathematics 25 (1989), 37–52, DOI: 10.1016/0166-218X(89)90045-0.

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  31. ErdosProblems64

    Erdős problem #64

    Thomas Bloom · 2026 · misc

    Thomas Bloom, “Erdős problem #64,” current problem record, https://www.erdosproblems.com/64.

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  32. ErdosRado1960Sunflower

    Intersection theorems for systems of sets

    Paul Erdős and Richard Rado · 1960 · misc

    Paul Erdős and Richard Rado, “Intersection theorems for systems of sets,” Journal of the London Mathematical Society 35 (1960), 85–90, DOI: 10.1112/jlms/s1-35.1.85.

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  33. ErdosSzekeres1935

    A combinatorial problem in geometry

    Paul Erdős and George Szekeres · 1935 · misc

    Paul Erdős and George Szekeres, “A combinatorial problem in geometry,” Compositio Mathematica 2 (1935), 463–470, http://www.numdam.org/item/CM_1935__2__463_0/

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  34. ExooIsmailescu2020Plane

    The chromatic number of the plane is at least 5: a new proof

    Geoffrey Exoo and Dan Ismailescu · 2020 · misc

    Geoffrey Exoo and Dan Ismailescu, “The chromatic number of the plane is at least 5: a new proof,” Discrete \& Computational Geometry 64 (2020), 216–226, DOI: 10.1007/s00454-019-00058-1.

    Open source ↗
  35. Falconer1985Distance

    On the Hausdorff dimensions of distance sets

    Kenneth J. Falconer · 1985 · misc

    Kenneth J. Falconer, “On the Hausdorff dimensions of distance sets,” Mathematika 32 (1985), 206–212, DOI: 10.1112/S0025579300010998.

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  36. Fisher1996SecondNeighborhood

    Squaring a tournament: a proof of Dean's conjecture

    David C. Fisher · 1996 · misc

    David C. Fisher, “Squaring a tournament: a proof of Dean's conjecture,” Journal of Graph Theory 23 (1996), 43–48, DOI: 10.1002/(SICI)1097-0118(199609)23:1<43::AID-JGT4>3.0.CO;2-K.

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  37. Florek2025Barnette

    A sufficient condition for cubic 3-connected plane bipartite graphs to be Hamiltonian

    Jan Florek · 2025 · misc

    Jan Florek, “A sufficient condition for cubic 3-connected plane bipartite graphs to be Hamiltonian,” Journal of Graph Theory 110 (2025), 272–282, DOI: 10.1002/jgt.23270.

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  38. FoxKeevashSudakov2010Directed

    Directed graphs without short cycles

    Jacob Fox and Peter Keevash and Benny Sudakov · 2010 · misc

    Jacob Fox, Peter Keevash, and Benny Sudakov, “Directed graphs without short cycles,” Combinatorics, Probability and Computing 19 (2010), 285–301, DOI: 10.1017/S0963548309990460, https://arxiv.org/abs/0809.4690.

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  39. FradeliziMeyerZvavitch2023

    Volume product

    Matthieu Fradelizi and Mathieu Meyer and Artem Zvavitch · 2023 · misc

    Matthieu Fradelizi, Mathieu Meyer, and Artem Zvavitch, “Volume product,” in The Brunn–Minkowski Inequality, De Gruyter (2023), DOI: 10.1515/9783110775389-005.

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  40. Frankl1987Cops

    Cops and robbers in graphs with large girth and Cayley graphs

    Peter Frankl · 1987 · misc

    Peter Frankl, “Cops and robbers in graphs with large girth and Cayley graphs,” Discrete Applied Mathematics 17 (1987), 301–305, DOI: 10.1016/0166-218X(87)90033-3.

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  41. FulekPach2019Thrackle

    Thrackles: An improved upper bound

    Radoslav Fulek and János Pach · 2019 · misc

    Radoslav Fulek and János Pach, “Thrackles: An improved upper bound,” Discrete Applied Mathematics 259 (2019), 226–231, DOI: 10.1016/j.dam.2018.12.025, https://arxiv.org/abs/1708.08037.

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  42. Fulkerson1971Blocking

    Blocking and anti-blocking pairs of polyhedra

    D. R. Fulkerson · 1971 · misc

    D. R. Fulkerson, “Blocking and anti-blocking pairs of polyhedra,” Mathematical Programming 1 (1971), 168–194, DOI: 10.1007/BF01584085.

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  43. GajentaanOvermars1995

    On a class of O(n^2) problems in computational geometry

    Anka Gajentaan and Mark H. Overmars · 1995 · misc

    Anka Gajentaan and Mark H. Overmars, “On a class of O(n^2) problems in computational geometry,” Computational Geometry 5 (1995), 165–185, DOI: 10.1016/0925-7721(95)00022-2.

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  44. Gallian2025Labeling

    A dynamic survey of graph labeling

    Joseph A. Gallian · 2025 · misc

    Joseph A. Gallian, “A dynamic survey of graph labeling,” Electronic Journal of Combinatorics, Dynamic Survey DS6, current 2025 revision, DOI: 10.37236/27.

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  45. Galvin1995ListEdge

    The list chromatic index of a bipartite multigraph

    Fred Galvin · 1995 · misc

    Fred Galvin, “The list chromatic index of a bipartite multigraph,” Journal of Combinatorial Theory, Series B 63 (1995), 153–158, DOI: 10.1006/jctb.1995.1011.

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  46. Gibbs2018Universal

    An upper bound for Lebesgue's universal covering problem

    Philip Gibbs · 2020 · misc

    Philip Gibbs, “An upper bound for Lebesgue's universal covering problem,” Experimental Mathematics 29 (2020), 327–336, DOI: 10.1080/10586458.2018.1466376.

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  47. Gill1977Probabilistic

    Computational complexity of probabilistic Turing machines

    John Gill · 1977 · misc

    John Gill, “Computational complexity of probabilistic Turing machines,” SIAM Journal on Computing 6 (1977), 675–695, DOI: 10.1137/0206049.

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  48. Goldreich2001Crypto

    Foundations of Cryptography, Volume 1: Basic Tools

    Oded Goldreich · 2001 · misc

    Oded Goldreich, Foundations of Cryptography, Volume 1: Basic Tools, Cambridge University Press (2001), DOI: 10.1017/CBO9780511546891.

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