Dr Adva Mond is a Research Assistant in the Department of Mathematics, King's College London. Adva obtained a BSc and MSc in Pure Mathematics from Tel Aviv University. She moved to the University of Cambridge to do Part III and continued to a PhD there under the supervision of Professor Béla Bollobás.

[email protected] I am a Research Assistant at King's College London under the supervision of Dr. Matthew Jenssen. I completed my PhD at the University of Cambridge under the...

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Maker starts by choosing a vertex and naming it the origin. Maker and Breaker then alternately claim m and b unclaimed edges of G, respectively. Breaker wins if the component containing the origin becomes finite when his edges are deleted from G. Maker wins if she can indefinitely avoid a win of Breaker.

2019年6月11日 · Jan Corsten Adva Mond Alexey Pokrovskiy Christoph Spiegel Tibor Szabó 11th June 2019 We study the positional game where two players, Maker and Breaker, al-ternately select respectively 1 and b previously unclaimed edges of Kn. Maker wins if she succeeds in claiming all edges of some odd cycle in Kn and Breaker wins otherwise.

Adva Mond | Tel-Aviv University | Tel-Aviv University

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We show that in the random directed graph D (n,p) one can pack precisely this many edge-disjoint Hamilton cycles, with high probability, given that p is at least the Hamiltonicity threshold, up to a polylog factor. Based on a joint work with Asaf Ferber.

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