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- W3144746421 abstract "The cycle length distribution of a graph G of order n is a sequence(c1(G),...,cn(G)),where ci(G) is the number of cycles of length i in G.In general,the graphs with cycle length distribution(c1(G),...,cn(G)) are not unique.A graph G is determined by its cycle length distribution if the graph with cycle length distribution(c1(G),...,cn(G)) is unique.Let Kn,n+r be a complete bipartite graph and A■E(Kn,n+r).In this paper,we obtain:Let s1 be an integer.(1) If r=2s,ns(s-1)+2|A|,then Kn,n+r-A(A■E(Kn,n+r),|A|≤3) is determined by its cycle length distribution;(2) If r=2s+1,ns2+2|A|,Kn,n+r-A(A■E(Kn,n+r),|A|≤3) is determined by its cycle length distribution." @default.
- W3144746421 created "2021-04-13" @default.
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- W3144746421 date "2009-01-01" @default.
- W3144746421 modified "2023-09-23" @default.
- W3144746421 title "Bipartite Graphs K_(n,n+r)-A(|A|≤3) Determined by Their Cycle Length Distributions" @default.
- W3144746421 hasPublicationYear "2009" @default.
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