Tal Horesh

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20162024

most citedA practical guide to well roundedness

4 citations · 17 across the 9 of their papers we have counts for

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math.DS2021

$p$ -adic Directions of Primitive Vectors

Antonin Guilloux, Tal Horesh

Linnik type problems concern the distribution of projections of integral points on the unit sphere as their norm increases, and different generalizations of this phenomenon. Our wo…

math.DS2020★ 4 cited

A practical guide to well roundedness

Tal Horesh, Yakov Karasik

Let $G$ be a semisimple algebraic group. We develop a machinery for manipulation and manufacture of well-rounded families ${B_{T}}_{T > 0} \subset G$ as they…

math.DS2016★ 4 cited

Horospherical coordinates of lattice points in hyperbolic space: effective counting and equidistribution

Tal Horesh, Amos Nevo

We establish effective counting and equidistribution results for lattice points in families of domains in hyperbolic spaces, of any dimension and over any field. The domains we foc…

p-adic Directions of Primitive Vectors

A practical guide to well roundedness

Horospherical coordinates of lattice points in hyperbolic space: effective counting and equidistribution

$p$ -adic Directions of Primitive Vectors