Title of article :
2-factors in dense bipartite graphs Original Research Article
Author/Authors :
A. Czygrinow، نويسنده , , H.A. Kierstead، نويسنده ,
Issue Information :
روزنامه با شماره پیاپی سال 2002
Pages :
13
From page :
357
To page :
369
Abstract :
An n-ladder is a balanced bipartite graph with vertex sets A={a,…,an} and B={b1,…,bn} such that ai∼bj iff |i−j|⩽1. We use techniques developed recently by Komlós et al. (1997) to show that if G=(U,V,E) is a bipartite graph with |U|=n=|V|, with n sufficiently large, and the minimum degree of G is at least n/2+1, then G contains an n-ladder. This answers a question of Wang.
Keywords :
Bipartite graphs , Cycles , Blow-up lemma
Journal title :
Discrete Mathematics
Serial Year :
2002
Journal title :
Discrete Mathematics
Record number :
949347
Link To Document :
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