The chromatic number of random graphs

T Łuczak - Combinatorica, 1991 - Springer
Let χ (G (n, p)) denote the chromatic number of the random graph G (n, p). We prove that
there exists a constant d 0 such that for np (n)> d 0, p (n)→ 0, the probability that np 2 log …

[引用][C] The chromatic number of random graphs

T Łuczak - Combinatorica, 1991 - cir.nii.ac.jp
The chromatic number of random graphs | CiNii Research CiNii 国立情報学研究所 学術情報
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[PDF][PDF] The Chromatic Number of Random Graphs

T Luczak - 1988 - conservancy.umn.edu
Let x (G (n, p)) denote the chromatic number of the random graph G (n, p). We prove that for
every constant e> 0 there exists a constant de such that for np (n)> d,, p (n)–0, the probability …

[引用][C] The chromatic number of random graphs

T LUCZAK - Combinatorica (Print), 1991 - pascal-francis.inist.fr
The chromatic number of random graphs CNRS Inist Pascal-Francis CNRS Pascal and
Francis Bibliographic Databases Simple search Advanced search Search by classification …

[引用][C] The Chromatic Number of Random Graphs

T Luczak - 1988 - conservancy.umn.edu

[引用][C] The chromatic number of random graphs

T Łuczak - Combinatorica, 1991 - Springer

[引用][C] The chromatic number of random graphs

T LUCZAK - Combinatorica, 1991 - Springer