activity
20022025
most citedFrom Symplectic Measurements to the Mahler Conjecture

83 citations · 189 across the 21 of their papers we have counts for

collaborators

26 papers

math.DS2025

Billiards and Hofer's Geometry

Mark Berezovik, Konstantin Kliakhandler, Yaron Ostrover +1

We present a link between billiards in convex plane domains and Hofer's geometry, an area of symplectic topology. For smooth strictly convex billiard tables, we prove that the Hofe…

math.SG2024★ 4 cited

A Counterexample to Viterbo's Conjecture

Pazit Haim-Kislev, Yaron Ostrover

We present a counterexample to Viterbo's volume-capacity conjecture. This implies, in particular, that in contrast with a well-known conjecture, symplectic capacities do not coinci…

math.SG2024

Quantitative Results on Symplectic Barriers

Pazit Haim-Kislev, Richard Hind, Yaron Ostrover

In this paper we present some quantitative results concerning symplectic barriers. In particular, we answer a question raised by Sackel, Song, Varolgunes, and Zhu regarding the sym…

math.SG2023

From Lagrangian Products to Toric Domains via the Toda Lattice

Yaron Ostrover, Vinicius G. B. Ramos, Daniele Sepe

In this paper we use the periodic Toda lattice to show that certain Lagrangian product configurations in the classical phase space are symplectically equivalent to toric domains. I…

math.SG2023★ 1 cited

On the Existence of Symplectic Barriers

Pazit Haim-Kislev, Richard Hind, Yaron Ostrover

In this note we establish the existence of a new type of rigidity of symplectic embeddings coming from obligatory intersections with symplectic planes. More precisely, we prove tha…

math.SG2021★ 5 cited

Remarks on symplectic capacities of -products

Pazit Haim-Kislev, Yaron Ostrover

In this note we study the behavior of symplectic capacities of convex domains in the classical phase space with respect to symplectic -products. As an application, by using a "t…