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20202026
most citedSlicing the hypercube is not easy

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

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math.GR2026

Growth gaps and generating sets

Aleksander Skenderi, Gal Yehuda

We show that the existence of a growth gap for infinite-index subgroups of a given finitely genrated group can depend on the finite generating set. More precisely, for any irreduci…

math.GR2026

Improved Almost laws for

Gal Yehuda

We construct quantitative almost laws for . More precisely, there exist a constant and non-trivial words such that, for every , \[ \|W_n(A,B…

math.GR2026

On the growth spectrum of hyperbolic groups

Rémi Coulon, Michail Louvaris, Daniel T. Wise +1

We study the growth spectrum of groups acting on hyperbolic spaces, i.e.\ the set of exponential growth rates achieved by subgroups. For a finitely generated free group or a surfac…

math.GR2026

Growth of Approximate Groups in Hyperbolic Groups

Michael Saks, Gal Yehuda

We prove a growth dichotomy for infinite approximate groups, and more generally approximate semigroups, in hyperbolic groups. If \(G\) is a finitely generated hyperbolic group and…

math.GR2025

Subgroups of a free group with every growth rate

Michail Louvaris, Daniel T. Wise, Gal Yehuda

For every , we show there exists a subgroup whose growth rate is .

math.GR2024

On the spectral radius of the non-backtracking matrix of the configuration model

Michail Louvaris, Daniel T. Wise, Gal Yehuda

We prove a concentration result for the leading eigenvalue of the non--backtracking matrix of the configuration model under the assumption of uniformly bounded degrees. Let den…