On Multiple Recurrence
I. D. Shkredov
Abstract
Let X be a metric space with metric d and T,S be two commutative measure-preserving maps of X. In this paper we obtain numerical results about multiple recurrence of almost every point of this dynamical system. On other words we study the question about convergence to zero of maxd(Tn x,x), d(Sn x,x).
Create a lesson
Related papers
Analytic centralisers of quadratic germs and the Brjuno dichotomy
Wen Si
Multidimensional Szemerédi Theorem for Pairwise Independent Jointly Intersective Polynomials
Nikos Frantzikinakis, Davide Sclosa
Existence and Uniqueness Proof for the Transport Equation and the Orthogonal Dynamics Equation for Zwanzig's Projection on Gaussian Spaces: A Vanishing Viscosity Method
Christoph Widder
Coding multiplicity in self-similar sets on the line
Károly Simon, Jian-Ci Xiao
Nonuniform dichotomies via time rescaling
Davor Dragicevic, Cesar M. Silva
Topological entropy of saturated sets for Lorenz attractors
Zheng Huang, Xueting Tian, Xiaodong Wang et al.