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Some families of chromatically unique bipartite graphs
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由 X Chen 著作1998被引用 11 次 — A graph is said to be chromatically unique if it is uniquely determined by its chromatic polynomial. Let K−r (p, q) denote the family of ...
Some families of chromatically unique bipartite graphs - R Discovery
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A graph is said to be chromatically unique if it is uniquely determined by its chromatic polynomial. Let K − r ( p, q) denote the family of graphs obtained ...
Some Families of Chromatically Unique 5-Partite Graphs
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In this paper, we first characterize certain complete 5-partite graphs G with 5n + i vertices for i = 1, 2, 3 according to the number of 6-independent ...
Some families of chromatically unique bipartite graphs | CoLab
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A graph is said to be chromatically unique if it is uniquely determined by its chromatic polynomial. Let K − r ( p , q ) denote the family of graphs ...
On the chromatic uniquenes of bipartite graphs
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由 PM Salzberg 著作1986被引用 24 次 — We prove the chromatic uniqueness of the following infinite families of bipartite graphs: K m,m + k , K r ∪ K m,m + k with m ⩾ 2 and 0⩽ max (5, √2m).
Three families of chromatically unique graphs.
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The complete bipartite graph in which the partite sets consist of the m and n vertices will be denoted by Km,n. We denote by Kmn(s) (resp Kn(s) and K,n(s)), the ...
Some families of chromatically unique bipartite graphs.
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Bibliographic details on Some families of chromatically unique bipartite graphs.
Some families of chromatically unique 5-partite graphs
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In this paper, we first characterize certain complete 5-partite graphs G with 5n+i vertices for i = 1, 2, 3 according to the number of 6-independent partitions ...
The search for chromatically unique graphs
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由 KM Koh 著作1990被引用 330 次 — This polynomial, denoted byP(G, λ), is called the chromatic polynomial ofG. A graphG is said to be chromatically unique, in shortχ-unique, ifH ≅ G for any ...
On the chromatic uniqueness of certain bipartite graphs
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Add to Library. Alert. Some families of chromatically unique bipartite graphs · Xiebin Chen. Mathematics. Discrete Mathematics. 1998. 9 Citations · PDF. Add to ...