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David Conlon | Jacob Fox | D. Conlon | J. Fox
[1] Frank Plumpton Ramsey,et al. On a Problem of Formal Logic , 1930 .
[2] R. Salem,et al. On Sets of Integers Which Contain No Three Terms in Arithmetical Progression. , 1942, Proceedings of the National Academy of Sciences of the United States of America.
[3] P. Erdös,et al. On the structure of linear graphs , 1946 .
[4] K. F. Roth. On Certain Sets of Integers , 1953 .
[5] P. Erdös. On the structure of linear graphs , 1946 .
[6] P. Erdos,et al. A LIMIT THEOREM IN GRAPH THEORY , 1966 .
[7] W. G. Brown,et al. On the existence of triangulated spheres in 3-graphs, and related problems , 1973 .
[8] E. Szemerédi. Regular Partitions of Graphs , 1975 .
[9] H. Furstenberg. Ergodic behavior of diagonal measures and a theorem of Szemerédi on arithmetic progressions , 1977 .
[10] H. Furstenberg,et al. An ergodic Szemerédi theorem for commuting transformations , 1978 .
[11] D. Ornstein,et al. The ergodic theoretical proof of Szemerédi's theorem , 1982 .
[12] B. Bollobás. The evolution of random graphs , 1984 .
[13] P. Erdos,et al. On the evolution of random graphs , 1984 .
[14] Béla Bollobás,et al. Random Graphs , 1985 .
[15] Vojtech Rödl,et al. The asymptotic number of graphs not containing a fixed subgraph and a problem for hypergraphs having no exponent , 1986, Graphs Comb..
[16] Zoltán Füredi,et al. Exact solution of some Turán-type problems , 1987, J. Comb. Theory, Ser. A.
[17] A. Thomason. Pseudo-Random Graphs , 1987 .
[18] Vojtech Rödl,et al. On subsets of abelian groups with no 3-term arithmetic progression , 1987, J. Comb. Theory, Ser. A.
[19] M. P. Alfaro,et al. Solution of a problem of P. Tura´n on zeros of orthogonal polynomials on the unit circle , 1988 .
[20] J. Rassias. Solution of a problem of Ulam , 1989 .
[21] Fan Chung Graham,et al. Quasi-random graphs , 1988, Comb..
[22] Lane H. Clark,et al. Extremal problems for local properties of graphs , 1991, Australas. J Comb..
[23] P. Erdös. On Some of my Favourite Problems in Various Branches of Combinatorics , 1992 .
[24] Zoltán Füredi,et al. The maximum number of edges in a minimal graph of diameter 2 , 1992, J. Graph Theory.
[25] Noga Alon,et al. Explicit Ramsey graphs and orthonormal labelings , 1994, Electron. J. Comb..
[26] Vojtech Rödl,et al. The Algorithmic Aspects of the Regularity Lemma , 1994, J. Algorithms.
[27] Vojtech Rödl,et al. A Fast Approximation Algorithm for Computing the Frequencies of Subgraphs in a Given Graph , 1995, SIAM J. Comput..
[28] V. Rödl,et al. Threshold functions for Ramsey properties , 1995 .
[29] Z. Füredi. Extremal Hypergraphs and Combinatorial Geometry , 1995 .
[30] Yoshiharu Kohayakawa,et al. Turán's Extremal Problem in Random Graphs: Forbidding Even Cycles , 1995, J. Comb. Theory, Ser. B.
[31] Y. Kohayakawa,et al. Turán's extremal problem in random graphs: Forbidding odd cycles , 1996, Comb..
[32] Alan M. Frieze,et al. The regularity lemma and approximation schemes for dense problems , 1996, Proceedings of 37th Conference on Foundations of Computer Science.
[33] Ronitt Rubinfeld,et al. Robust Characterizations of Polynomials with Applications to Program Testing , 1996, SIAM J. Comput..
[34] V. Rödl,et al. Arithmetic progressions of length three in subsets of a random set , 1996 .
[35] T. Lu. ON K4-FREE SUBGRAPHS OF RANDOM GRAPHS , 1997 .
[36] Y. Kohayakawa. Szemerédi's regularity lemma for sparse graphs , 1997 .
[37] W. T. Gowers,et al. Lower bounds of tower type for Szemerédi's uniformity lemma , 1997 .
[38] W. T. Gowers,et al. A New Proof of Szemerédi's Theorem for Arithmetic Progressions of Length Four , 1998 .
[39] Noga Alon,et al. Efficient Testing of Large Graphs , 2000, 40th Annual Symposium on Foundations of Computer Science (Cat. No.99CB37039).
[40] Alan M. Frieze,et al. Quick Approximation to Matrices and Applications , 1999, Comb..
[41] Svante Janson,et al. Random graphs , 2000, ZOR Methods Model. Oper. Res..
[42] Noga Alon,et al. Testing subgraphs in large graphs , 2001, Proceedings 2001 IEEE International Conference on Cluster Computing.
[43] W. T. Gowers,et al. A new proof of Szemerédi's theorem , 2001 .
[44] W. T. Gowers,et al. A NEW PROOF OF SZEMER ´ EDI'S THEOREM , 2001 .
[45] W. T. Gowers,et al. RANDOM GRAPHS (Wiley Interscience Series in Discrete Mathematics and Optimization) , 2001 .
[46] A. Rbnyi. ON THE EVOLUTION OF RANDOM GRAPHS , 2001 .
[47] Regularity , 2001, Peirce's Pragmatism.
[48] P. Erdds. SOME PROBLEMS ON PINITR AND INFINITE GRAPHS , 2001 .
[49] Vojtech Rödl,et al. Extremal problems on set systems , 2002, Random Struct. Algorithms.
[50] Ronitt Rubinfeld,et al. Monotonicity testing over general poset domains , 2002, STOC '02.
[51] Vojtech Rödl,et al. Holes in Graphs , 2001, Electron. J. Comb..
[52] Noga Alon,et al. Random sampling and approximation of MAX-CSPs , 2003, J. Comput. Syst. Sci..
[53] Noga Alon,et al. Testing subgraphs in directed graphs , 2003, STOC '03.
[54] J. Solymosi. Note on a Generalization of Roth’s Theorem , 2003 .
[55] Vojtech Rödl,et al. Regularity properties for triple systems , 2003, Random Struct. Algorithms.
[56] B. Green. A Szemerédi-type regularity lemma in abelian groups, with applications , 2003, math/0310476.
[57] Noga Alon,et al. A characterization of easily testable induced subgraphs , 2004, SODA '04.
[58] József Solymosi,et al. A Note on a Question of Erdős and Graham , 2004, Combinatorics, Probability and Computing.
[59] I. Shkredov. On a Generalization of Szemerédi's Theorem , 2005, math/0503639.
[60] F. Chung. A Spectral Turán Theorem , 2005, Combinatorics, Probability and Computing.
[61] Vojtech Rödl,et al. Every Monotone 3-Graph Property is Testable , 2005, SIAM J. Discret. Math..
[62] Jozsef Solymosi. Regularity, uniformity, and quasirandomness. , 2005, Proceedings of the National Academy of Sciences of the United States of America.
[63] Vojtech Rödl,et al. Counting subgraphs in quasi-random 4-uniform hypergraphs , 2005, Random Struct. Algorithms.
[64] Benny Sudakov,et al. A generalization of Turán's theorem , 2005, J. Graph Theory.
[65] Vojtech Rödl,et al. Counting Small Cliques in 3-uniform Hypergraphs , 2005, Comb. Probab. Comput..
[66] Noga Alon,et al. A characterization of the (natural) graph properties testable with one-sided error , 2005, 46th Annual IEEE Symposium on Foundations of Computer Science (FOCS'05).
[67] V. Rödl,et al. The hypergraph regularity method and its applications. , 2005, Proceedings of the National Academy of Sciences of the United States of America.
[68] W. T. Gowers,et al. Quasirandomness, Counting and Regularity for 3-Uniform Hypergraphs , 2006, Combinatorics, Probability and Computing.
[69] B. Sudakov,et al. Pseudo-random Graphs , 2005, math/0503745.
[70] Terence Tao. A variant of the hypergraph removal lemma , 2006, J. Comb. Theory, Ser. A.
[71] Terence Tao. Szemerédi's regularity lemma revisited , 2006, Contributions Discret. Math..
[72] Y. Ishigami. A Simple Regularization of Hypergraphs , 2006, math/0612838.
[73] Alan M. Frieze,et al. Random graphs , 2006, SODA '06.
[74] Vojtech Rödl,et al. The counting lemma for regular k‐uniform hypergraphs , 2006, Random Struct. Algorithms.
[75] T. Luczak. Randomness and regularity , 2006 .
[76] Vojtech Rödl,et al. Applications of the regularity lemma for uniform hypergraphs , 2006, Random Struct. Algorithms.
[77] Vojtech Rödl,et al. Every Monotone 3-Graph Property is Testable , 2007, SIAM J. Discret. Math..
[78] B. Szegedy,et al. Szemerédi’s Lemma for the Analyst , 2007 .
[79] Vojtech Rödl,et al. Regular Partitions of Hypergraphs: Regularity Lemmas , 2007, Combinatorics, Probability and Computing.
[80] W. T. Gowers,et al. Hypergraph regularity and the multidimensional Szemerédi theorem , 2007, 0710.3032.
[81] V. Sós,et al. Convergent Sequences of Dense Graphs I: Subgraph Frequencies, Metric Properties and Testing , 2007, math/0702004.
[82] Noga Alon,et al. Every monotone graph property is testable , 2005, STOC '05.
[83] Noga Alon,et al. A Characterization of the (Natural) Graph Properties Testable with One-Sided Error , 2008, SIAM J. Comput..
[84] B. Szegedy,et al. Testing properties of graphs and functions , 2008, 0803.1248.
[85] D. Král,et al. A removal lemma for systems of linear equations over finite fields , 2008, 0809.1846.
[86] B. Szegedy. The symmetry preserving removal lemma , 2008, 0809.2626.
[87] Vojtech Rödl,et al. Generalizations of the removal lemma , 2009, Comb..
[88] Asaf Shapira. Green's conjecture and testing linear-invariant properties , 2009, STOC '09.
[89] Pablo Candela Pokorna. Developments at the interface between combinatorics and Fourier analysis , 2009 .
[90] Daniel Král,et al. A combinatorial proof of the Removal Lemma for Groups , 2008, J. Comb. Theory, Ser. A.
[91] D. Polymath,et al. A new proof of the density Hales-Jewett theorem , 2009, 0910.3926.
[92] Terence Tao,et al. Testability and repair of hereditary hypergraph properties , 2008, Random Struct. Algorithms.
[93] V. Rödl,et al. On The Triangle Removal Lemma For Subgraphs of Sparse Pseudorandom Graphs , 2010 .
[94] W. T. Gowers,et al. Combinatorial theorems in sparse random sets , 2010, 1011.4310.
[95] Jacob Fox,et al. A new proof of the graph removal lemma , 2010, ArXiv.
[96] V. Rödl,et al. Regularity Lemmas for Graphs , 2010 .
[97] A. Shapira. A proof of Green's conjecture regarding the removal properties of sets of linear equations , 2008, 0807.4901.
[98] David Conlon,et al. Bounds for graph regularity and removal lemmas , 2011, ArXiv.
[99] T. Schoen,et al. Roth’s theorem in many variables , 2011, 1106.1601.
[100] S. Kalyanasundaram,et al. A Wowzer‐type lower bound for the strong regularity lemma , 2011, 1107.4896.
[101] Béla Bollobás,et al. Random Graphs, Second Edition , 2001, Cambridge Studies in Advanced Mathematics.
[102] T. Sanders. On Roth's theorem on progressions , 2010, 1011.0104.
[103] Noga Alon,et al. Nearly complete graphs decomposable into large induced matchings and their applications , 2011, STOC '12.
[104] T. Sanders. On the Bogolyubov–Ruzsa lemma , 2010, 1011.0107.
[105] Jacob Fox,et al. On a problem of Erdös and Rothschild on edges in triangles , 2012, Comb..
[106] D. Saxton,et al. Hypergraph containers , 2012, 1204.6595.
[107] Yufei Zhao,et al. Extremal results in sparse pseudorandom graphs , 2012, ArXiv.
[108] Daniel Král,et al. On the removal lemma for linear systems over Abelian groups , 2013, Eur. J. Comb..
[109] W. T. Gowers,et al. On the KŁR conjecture in random graphs , 2013, 1305.2516.
[110] Wojciech Samotij. Stability results for random discrete structures , 2014, Random Struct. Algorithms.
[111] Alexandr V. Kostochka,et al. On independent sets in hypergraphs , 2011, Random Struct. Algorithms.