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19952026
most citedMultidimensional continued fractions, dynamical renormalization and KAM theory

54 citations · 504 across the 52 of their papers we have counts for

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15 papers · 1 filter

math.DS2026

Loss of memory in the periodic Ehrenfest model with small polyhedral scatterers

Christopher Lutsko, Jens Marklof

We determine the Boltzmann--Grad limit of the Ehrenfest ``wind-tree'' model with a periodic configuration of polyhedral scatterers. The central result is a loss-of-memory effect in…

math.DS2025

Extreme events and impact statistics for unipotent actions on the space of lattices

Jens Marklof, Andreas Strömbergsson, Shucheng Yu

This paper extends a recent extreme value law for horocycle flows on the space of two-dimensional lattices, due to Kirsebom and Mallahi-Karai, to the simplest examples of rank-…

math.DS2019★ 2 cited

Kinetic Theory for the Low-Density Lorentz Gas

Jens Marklof, Andreas Strömbergsson

The Lorentz gas is one of the simplest and most widely-studied models for particle transport in matter. It describes a cloud of non-interacting gas particles in an infinitely exten…

math.DS2016★ 9 cited

Entry and return times for semi-flows

Jens Marklof

Haydn, Lacroix and Vaienti [Ann. Probab. 33 (2005)] proved that, for a given ergodic map, the entry time distribution converges in the small target limit, if and only if the corres…

math.DS2016

Spherical averages in the space of marked lattices

Jens Marklof, Ilya Vinogradov

A marked lattice is a -dimensional Euclidean lattice, where each lattice point is assigned a mark via a given random field on . We prove that, if the field is str…

math.DS2014

Directions in hyperbolic lattices

Jens Marklof, Ilya Vinogradov

It is well known that the orbit of a lattice in hyperbolic -space is uniformly distributed when projected radially onto the unit sphere. In the present work, we consider the fin…