Lev Buhovsky

most citedA discrete harmonic function bounded on a large portion of

Z^{2}

is constant

7 citations · 7 across the 1 of their papers we have counts for

collaborators

3 papers

math.CA2017★ 7 cited

A discrete harmonic function bounded on a large portion of $Z^{2}$ is constant

Lev Buhovsky, Alexander Logunov, Eugenia Malinnikova +1

An improvement of the Liouville theorem for discrete harmonic functions on $Z^{2}$ is obtained. More precisely, we prove that there exists a positive constant $ε$ …

math.CV2017

Translation-invariant probability measures on entire functions

Lev Buhovsky, Adi Glucksam, Alexander Logunov +1

We study non-trivial translation-invariant probability measures on the space of entire functions of one complex variable. The existence (and even an abundance) of such measures was…

math.SG2016

Quantitative $h$ -principle for isotropic embeddings and applications to $C^{0}$ -symplectic geometry

Lev Buhovsky, Jaime Bustillo, Emmanuel Opshtein

We prove here a quantitative $h$ -principle statement that applies to isotropic embeddings of discs. We then apply it to get $C^{0}$ -flexibility and rigidity results in symplectic geo…

A discrete harmonic function bounded on a large portion of Z2 is constant

Translation-invariant probability measures on entire functions

Quantitative h-principle for isotropic embeddings and applications to C0-symplectic geometry

A discrete harmonic function bounded on a large portion of $Z^{2}$ is constant

Quantitative $h$ -principle for isotropic embeddings and applications to $C^{0}$ -symplectic geometry