Amir Sarid

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20162026

most citedStrong Ramsey Games: Drawing on an infinite board

1 citations · 1 across the 2 of their papers we have counts for

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math.CO2022

The spectral gap of random regular graphs

Amir Sarid

We bound the second eigenvalue of random $d$ -regular graphs, for a wide range of degrees $d$ , using a novel approach based on Fourier analysis. Let $G_{n, d}$ be a uniform random $…

math.CO2016★ 1 cited

Strong Ramsey Games: Drawing on an infinite board

Dan Hefetz, Christopher Kusch, Lothar Narins +3

We consider the strong Ramsey-type game $R^{(k)} (H, ℵ_{0})$ , played on the edge set of the infinite complete $k$ -uniform hypergraph $K_{N}^{k}$ . Two p…