activity
20162026
most citedEmbeddings of free groups into asymptotic cones of Hamiltonian diffeomorphisms

7 citations · 11 across the 5 of their papers we have counts for

collaborators

6 papers

math-ph2026

Localization of quantum systems at Liouville tori

Ood Shabtai

We consider a collection of pairwise commuting quantum observables in the setting of Berezin--Toeplitz quantization of a closed Kähler manifold and assume that the Arnold--Liouvill…

math.CV2025

On the distribution kernels of Toeplitz operators on CR manifolds

Chin-Yu Hsiao, Ood Shabtai

We study the distribution kernel of a Toeplitz operator associated with a classical pseudodifferential operator on a compact, embeddable, strictly pseudoconvex CR manifold. The mai…

math.CV2024★ 2 cited

Off-diagonal estimates of partial Bergman kernels on -symmetric Kähler manifolds

Ood Shabtai

We establish local asymptotic estimates of partial Bergman kernels on closed, -symmetric Kähler manifolds. The main result concerns the scaling asymptotics of partial Bergman…

math-ph2021★ 2 cited

On polynomials in spectral projections of spin operators

Ood Shabtai

We show that the operator norm of an arbitrary bivariate polynomial, evaluated on certain spectral projections of spin operators, converges to the maximal value in the semiclassica…

math-ph2020

Commutators of spectral projections of spin operators

Ood Shabtai

We present a proof that the operator norm of the commutator of certain spectral projections associated with spin operators converges to in the semiclassical limit. The…

math.SG2016★ 7 cited

Embeddings of free groups into asymptotic cones of Hamiltonian diffeomorphisms

Daniel Alvarez-Gavela, Victoria Kaminker, Asaf Kislev +7

Given a symplectic surface of genus , we show that the free group with two generators embeds into every asymptotic cone of , w…