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Local Resilience for Squares of Almost Spanning Cycles in Sparse Random Graphs
[摘要] In 1962, Pósa conjectured that a graph $G=(V, E)$ contains a square of a Hamiltonian cycle if $\delta(G)\ge 2n/3$. Only more than thirty years later Komlós, Sárkőzy, and Szemerédi proved this conjecture using the so-called Blow-Up Lemma. Here we extend th
[发布日期]  [发布机构] 
[效力级别]  [学科分类] 离散数学和组合数学
[关键词] Random graphs;Resilience;Almost spanning subgraphs [时效性] 
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