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15篇 您的检索式:作者名="SALAVATIPOUR M R"
    题名 作者 年代 出处 被引量
1A bound on the chromatic number of the square of a planar graph显示文摘MOLLY M SALAVATIPOUR M R 2005J Combinatorial Theory: B2005,94,:1
2A bound on the chromatic number of the square of a planar graph显示文摘MOLLY M SALAVATIPOUR M R 2005J CombinatorialTheory B2005,94,:1
3A bound on the chromatic number of the square of a planar graph显示文摘Molly M Salavatipour M R 0,,:1
4A bound on the chromatic number of the square of a planar graph显示文摘MOLLY M SALAVATIPOUR M R 2005J Combinatorial Theory: Ser B2005,94,:1
5A bound on the chromatic number of the square of a planar graph显示文摘MOLLOY M SALAVATIPOUR M R 2005Journal of Combinatorial Theory(Series B)2005,94,:1
6Frequency channel assignment on planar networks显示文摘Molloy M Salavatipour M R 2002Lecture Notes in Computer Science2002,2461,:1
7Frequency channel assignment on planar networks 显示文摘 Salavatipour M R 2002Lecture Notes in Computer Science2002,2461,:1
8Planar graphs without cycles of length from 4 to 7 are 3-colorable显示文摘Borodin O V Glebov A N Raspaud A Salavatipour M R 2005Journal Combinatorial Theory Ser B2005,93,2:1
9A bound on the chromatic number of the square of a planar graph 显示文摘Molloy M Salavatipour M R 2005J Combin Theory Ser: B2005,94,2:1
10The resolution complexityof random constraint satisfaction problems显示文摘Molloy M Salavatipour M R 2007SIAM2007,7,3:1
11A bound on the chromatic number of the square of a planar graph显示文摘Molloy M Salavatipour M R 2005J Combin Theory Ser B2005,94,2:1
12A bound on the chromatic number of the square of a planar graph 显示文摘MOLLOY M SALAVATIPOUR M R 2005Journal of Combinatorial Theory: Series B2005,94,:1
13A Bound on the Chromatic Number of the Square of a Planar Graph显示文摘MOLLY M SALAVATIPOUR M R 2005J Combi- natorial Theory: B2005,94,:1
14A bound on the chromatic number of the square of a planar graph显示文摘MOLLOY M SALAVATIPOUR M R 2005Journal of Combinatorial Theory: Series B2005,94,2:1
15A bound on the chromatic number of the square of a planar graph 显示文摘MOLLY M SALAVATIPOUR M R 2005Jotlrnal of Com- binatorial Theory: Ser B2005,94,:1
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