Optimal packings of Hamilton cycles in sparse random graphs

Mathematics – Combinatorics

Scientific paper

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19 pages

Scientific paper

We prove that there exists a positive constant \epsilon such that if \log n /
n \le p \le n^{-1+\epsilon}, then asymptotically almost surely the random graph
G ~ G(n,p) contains a collection of \lfloor \delta(G)/2 \rfloor edge-disjoint
Hamilton cycles.

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