王维凡

professor  

Gender : Male

Alma Mater : 南京大学

Education Level : Graduate student graduate

Degree : Doctorate

Status : 退休

School/Department : 数学科学学院

Date of Employment : 2002-05-01


Paper achievements

Some sufficient conditions for a planar graph of maximum degree six to be Class 1

Hits :

First Author : Bu, Yuehua

Affiliation of Author(s): 数理与信息工程学院

Date of Publication : 2006-01-01

Document Type : 期刊

Journal : Discrete Mathematics

Volume: Vol.306

Issue : NO.13

Page Number : 1440-1445

ISSN : 0012-365X

Translation or Not : no

Key Words : Graph;theory;Computational;complexity;Problem;solving;Computational;methods

Abstract : Let G be a planar graph of maximum degree 6. In this paper we prove that if G does not contain either a 6-cycle, or a 4-cycle with a chord, or a 5- and 6-cycle with a chord, then chi** prime (G) = 6, where chi** prime (G) denotes the chromatic index of G.

Pre One : Edge choosability of planar graphs without short cycles

Next One : On the sizes of graphs embeddable in surfaces of nonnegative Euler characteristic and their applications to edge choosability

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