collaborators

6 papers

math.DS2026

Uniformly Positive Mean Dimension

Tal Barak, Elon Lindenstrauss

We study the relation between uniformly positive entropy and uniformly positive mean dimension at the level of fixed open covers. To a symbolic system X, we associate a hub-and-spo…

math.DS2026

Polynomially effective equidistribution for unipotent orbits in products of factors

Elon Lindenstrauss, Amir Mohammadi, Lei Yang

We sketch the proof of an effective equidistribution theorem for one-parameter unipotent subgroups in -arithmetic quotients arising from -forms of $\mathrm{SL}_2^{\ma…

math.NT2025

Effective equidistribution for some one parameter unipotent flows

Elon Lindenstrauss, Amir Mohammadi, Zhiren Wang

We prove effective equidistribution theorems, with polynomial error rate, for orbits of the unipotent subgroups of in arithmetic quotients of $\ope…

math.DS2025

Effective equidistribution in rank 2 homogeneous spaces and values of quadratic forms

Elon Lindenstrauss, Amir Mohammadi, Zhiren Wang +1

We establish effective equidistribution theorems, with a polynomial error rate, for orbits of unipotent subgroups in quotients of quasi-split, almost simple Linear algebraic groups…

math.NT2025

Effective equidistribution of semisimple adelic periods and representations of quadratic forms

Manfred Einsiedler, Elon Lindenstrauss, Amir Mohammadi +1

We prove an effective equidistribution theorem for semisimple closed orbits on compact adelic quotients. The obtained error depends polynomially on the minimal complexity of interm…

math.DS2025

Time change rigidity for unipotent flows

Elon Lindenstrauss, Daren Wei

We prove a dichotomy regarding the behavior of one-parameter unipotent flows on quotients of semisimple lie groups under time change. We show that if acting on $\mathbf…