Onq-trees

Author:

Chao Chong-Yun,Li Nian-Zu,Xu Shao-Ji

Publisher

Wiley

Subject

Geometry and Topology,Discrete Mathematics and Combinatorics

Reference4 articles.

1. Graph Theory. Addison-Wesley, Reading, MA (1969).

2. An introduction to chromatic polynomials

3. Stirling numbers and coloring of q-trees, Prace Nauk. Inst. Mat. Politechn. Wroclaw, Ser. Stud. i Materiý 13, Grafy, hipergrafy, system blokow (1977), pp. 63–67.

4. Chromaticity of two-trees

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1. Colourings of (k-r,k)-trees;Opuscula Mathematica;2017

2. On the first-order edge tenacity of a graph;Discrete Applied Mathematics;2016-05

3. On the chromaticity of the 2-degree integral subgraph ofq-trees;Journal of Applied Mathematics and Computing;2007-09

4. Chromatic Polynomials and Chromaticity of Graphs;2005

5. Roots of chromatic polynomials;Discrete Mathematics;2001-03

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