摘要
Let Delta denote the maximum degree of a graph. Fiamcik first, Alon, Sudakov and Zaks later conjectured that every graph is acyclically edge (Delta + 2)-colorable. In this paper, we prove this conjecture for graphs with maximum average degree less than 4. As a corollary, triangle-free planar graphs are acyclically edge (Delta + 2)-colorable.
- 出版日期2012-12-28
- 单位浙江师范大学