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1)  adjacent strong total chromatic number of graphs
邻点可区别的全染色数
2)  adjacent vertex distinguishing total coloring and chromatic number
邻点可区别的全染色和全色数
3)  adjacent-vertex-distinguishing total chro-matic number
邻点可区别全染色数
4)  adjacent vertex-distinguishing totol coloring of graph
图的邻点可区别全染色
5)  adjacent strong vertex-distinguishing total coloring
邻点可区别的强全色数
1.
Suppose f is a proper total coloring of G which use k colors,for uv∈E(G), it s satisfied C(u)≠C(v),where C(u)={f(u)}∪{f(v)|uv∈E(G)}∪{f(uv)|uv∈E(G)}, then f is called a k adjacent strong vertex-distinguishing total coloring of graph G(k-ASVDTC for short)and χ ast (G)=min{k|k-ASVDTC of G} is called the chromatic number of adjacent strong vertex-disting.
设 f为用 k色时 G的正常全染色法 ,对 uv∈ E(G) ,满足 C(u)≠ C(v) ,其中C(u) ={ f(u) }∪ { f(v) |uv∈ E(G) }∪ { f(uv) |uv∈ E(G) } ,则称 f 为 G的 k邻点可区别的强全染色法 ,简记作 k- ASVDTC,且称 χast(G) =min{ k|k- ASVDTC of G}为 G的邻点可区别的强全色数 。
6)  adjacent Vertex-distinguishing total coloring
邻点可区别全染色
1.
On the adjacent vertex-distinguishing total coloring of K(r,2m);
图K(r,2m)的邻点可区别全染色
2.
The adjacent vertex-distinguishing total coloring of k-multi-Mycielski the graphs;
多重Mycielski图的邻点可区别全染色
3.
On the adjacent vertex-distinguishing total coloring of some generalized Petersen graphs;
若干广义Petersen图的邻点可区别全染色
补充资料:超数染色体


超数染色体


  生物体拥有的整套染色体以外的染色体。数目常有变化,但对个体的表型可无显著影响,又叫"B染色体"。
  
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