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- W948351801 abstract "Let integer k≥1, G be a graph of order n,n≥max {4k - 6, 4} and kn=0 (mod 2). Assume that the binding number of G is more than 2-2/n or the minimum degree of G is more than n/2. We prove that (i) G hasa k-fartor that contains a given edge; (ii) G has a k-factor that does not contain a given edge." @default.
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- W948351801 date "1992-01-01" @default.
- W948351801 modified "2023-09-22" @default.
- W948351801 title "MIMUMUM DEGREE AND BINDING NUMBER FOR k-FACTORS WITH PRESCRIBED PROPERTIES" @default.
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