activity
19942025
most citedGeneric Continuous Spectrum for Ergodic Schr"odinger Operators

25 citations · 47 across the 21 of their papers we have counts for

collaborators

24 papers

math.CO2025

A cop-robber game on metric graphs

Daniel Berend, Michael D. Boshernitzan

We study a variant of the classical cop-robber game played on compact metric graphs, where each edge is assigned a positive length and identified with a real interval of correspond…

math.NT2024

Exceptional Points for Density Modulo 1

Daniel Berend, Michael D. Boshernitzan, Grigori Kolesnik +1

It is well known that almost every dilation of a sequence of real numbers, that diverges to , is dense modulo~1. This paper studies the exceptional set of points -- those f…

math.SP2019

Ergodic Schrödinger Operators in the Infinite Measure Setting

Michael Boshernitzan, David Damanik, Jake Fillman +1

We develop the basic theory of ergodic Schrödinger operators, which is well known for ergodic probability measures, in the case of a base dynamics on an infinite measure space. Thi…

math.MG2018

On Visibility Problems with an Infinite Discrete, set of Obstacles

Michael Boshernitzan, Yaar Solomon

This paper studies visibility problems in Euclidean spaces where the obstacles are the points of infinite discrete sets . A point $x\in\mathb…

math.DS2016★ 1 cited

From a Packing Problem to Quantitative Recurrence in and the Lagrange Spectrum of Interval Exchanges

Michael Boshernitzan, Vincent Delecroix

This article provides optimal constants for two quantitative recurrence problems. First of all for recurrence of maps of the interval [0,1] that preserve the Lebesgue measure and o…

math.DS2016

Under recurrence in the Khintchine recurrence theorem

Michael Boshernitzan, Nikos Frantzikinakis, Máté Wierdl

The Khintchine recurrence theorem asserts that on a measure preserving system, for every set and , we have for infinite…