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- W2016126957 abstract "Let G and H be balanced $U,V$-bigraphs on $2n$ vertices with $Delta(H)leq2$. Let k be the number of components of H, $delta_U:=min{deg_G(u):uin U}$ and $delta_V:=min{deg_G(v):vin V}$. We prove that if n is sufficiently large and $delta_U+delta_Vgeq n+k$, then G contains H. This answers a question of Amar in the case that n is large. We also show that G contains H even when $delta_U+delta_Vgeq n+2$ as long as n is sufficiently large in terms of k and $delta(G)geqfrac{n}{200k}+1$." @default.
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- W2016126957 date "2010-01-01" @default.
- W2016126957 modified "2023-10-12" @default.
- W2016126957 title "2-Factors of Bipartite Graphs with Asymmetric Minimum Degrees" @default.
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- W2016126957 doi "https://doi.org/10.1137/080739513" @default.
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