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20122024
most citedPacking a randomly edge-colored random graph with rainbow -outs

8 citations · 16 across the 7 of their papers we have counts for

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6 papers · 1 filter

math.CO20142 cited

Robust hamiltonicity of random directed graphs

Asaf Ferber, Rajko Nenadov, Andreas Noever +2

In his seminal paper from 1952 Dirac showed that the complete graph on vertices remains Hamiltonian even if we allow an adversary to remove edges tou…

math.CO20148 cited

Packing a randomly edge-colored random graph with rainbow -outs

Asaf Ferber, Gal Kronenberg, Frank Mousset +1

Let be a graph on vertices and let be a fixed positive integer. We denote by $\mathcal G_{\text{$k$-out}}(G)$ the probability space consisting of subgraphs of where…

math.CO2014

On a Conjecture of Thomassen

Michelle Delcourt, Asaf Ferber

In 1989, Thomassen asked whether there is an integer-valued function f(k) such that every f(k)-connected graph admits a spanning, bipartite -connected subgraph. In this paper we…

math.CO2014

Efficient winning strategies in random-turn Maker-Breaker games

Asaf Ferber, Michael Krivelevich, Gal Kronenberg

We consider random-turn positional games, introduced by Peres, Schramm, Sheffield and Wilson in 2007. A -random-turn positional game is a two-player game, played the same as an…

math.CO20125 cited

Weak and Strong k-connectivity games

Asaf Ferber, Dan Hefetz

For a positive integer we consider the -vertex-connectivity game, played on the edge set of , the complete graph on vertices. We first study the Maker-Breaker versi…

math.CO20121 cited

Fast strategies in Maker-Breaker games played on random boards

Dennis Clemens, Asaf Ferber, Michael Krivelevich +1

In this paper we analyze classical Maker-Breaker games played on the edge set of a sparse random board $G\sim \gnp$. We consider the Hamiltonicity game, the perfect matching game a…