Finding and certifying a large hidden clique in a semirandom graph
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[1] J. Håstad. Clique is hard to approximate withinn1−ε , 1999 .
[2] J. Kilian,et al. Heuristics for finding large independent sets, with applications to coloring semi-random graphs , 1998, Proceedings 39th Annual Symposium on Foundations of Computer Science (Cat. No.98CB36280).
[3] Noga Alon,et al. Finding a large hidden clique in a random graph , 1998, SODA '98.
[4] Ari Juels,et al. Hiding Cliques for Cryptographic Security , 1998, SODA '98.
[5] Uriel Feige. Randomized graph products, chromatic numbers, and the Lovász ϑ-function , 1997, Comb..
[6] Alan M. Frieze,et al. Algorithmic theory of random graphs , 1997, Random Struct. Algorithms.
[7] Johan Håstad,et al. Clique is hard to approximate within n/sup 1-/spl epsiv// , 1996, Proceedings of 37th Conference on Foundations of Computer Science.
[8] Joel H. Spencer,et al. Coloring Random and Semi-Random k-Colorable Graphs , 1995, J. Algorithms.
[9] Ludek Kucera,et al. Expected Complexity of Graph Partitioning Problems , 1995, Discret. Appl. Math..
[10] Farid Alizadeh,et al. Interior Point Methods in Semidefinite Programming with Applications to Combinatorial Optimization , 1995, SIAM J. Optim..
[11] D. Knuth. The Sandwich Theorem , 1993, Electron. J. Comb..
[12] Mark Jerrum,et al. Large Cliques Elude the Metropolis Process , 1992, Random Struct. Algorithms.
[13] Noga Alon,et al. The Probabilistic Method , 2015, Fundamentals of Ramsey Theory.
[14] Ravi B. Boppana,et al. Approximating maximum independent sets by excluding subgraphs , 1990, BIT.
[15] J. G. Pierce,et al. Geometric Algorithms and Combinatorial Optimization , 2016 .
[16] L. Lovász,et al. Geometric Algorithms and Combinatorial Optimization , 1988, Algorithms and Combinatorics.
[17] Ravi B. Boppana,et al. Eigenvalues and graph bisection: An average-case analysis , 1987, 28th Annual Symposium on Foundations of Computer Science (sfcs 1987).
[18] Ferenc Juhász,et al. The asymptotic behaviour of lovász’ ϑ function for random graphs , 1982, Comb..
[19] János Komlós,et al. The eigenvalues of random symmetric matrices , 1981, Comb..
[20] László Lovász,et al. On the Shannon capacity of a graph , 1979, IEEE Trans. Inf. Theory.
[21] Richard M. Karp,et al. Reducibility Among Combinatorial Problems , 1972, 50 Years of Integer Programming.