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• W1976052016 abstract "Abstract We prove that for fixed integer D and positive reals α and γ , there exists a constant C 0 such that for all p satisfying p ( n ) ≥ C 0 / n , the random graph G ( n , p ) asymptotically almost surely contains a copy of every tree with maximum degree at most D and at most (1 ‐ α ) n vertices, even after we delete a (1/2 ‐ γ )‐fraction of the edges incident to each vertex. The proof uses Szemerédi's regularity lemma for sparse graphs and a bipartite variant of the theorem of Friedman and Pippenger on embedding bounded degree trees into expanding graphs. © 2010 Wiley Periodicals, Inc. Random Struct. Alg., 2011" @default.
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• W1976052016 date "2010-09-29" @default.
• W1976052016 modified "2023-10-12" @default.
• W1976052016 title "Local resilience of almost spanning trees in random graphs" @default.
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• W1976052016 doi "https://doi.org/10.1002/rsa.20345" @default.
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