Dynamical Systems Evolving Lai-Sang Young1 ABSTRACT. This is an expanded version of a presentation given at ICM2018. It discusses a number of results taken from a cross-section of the author’s work in Dynamical Systems

First Page		Document Content
Date: 2018-07-28 17:09:47 Dynamical systems Ergodic theory Mathematical analysis Metaphysics Mathematics Oseledets theorem Lyapunov exponent Measure-preserving dynamical system Invariant measure Ergodicity Axiom A Markov partition		Dynamical Systems Evolving Lai-Sang Young1 ABSTRACT. This is an expanded version of a presentation given at ICM2018. It discusses a number of results taken from a cross-section of the author’s work in Dynamical Systems Add to Reading List Source URL: eta.impa.br Download Document from Source Website File Size: 1,12 MB Share Document on Facebook

	JOURNAL OF LATEX CLASS FILES, VOL. , NO. , SEPTEMBEROn Ergodicity, Infinite Flow and Consensus in Random Models DocID: 1vjnS - View Document
	STOCHASTIC PARTIAL DIFFERENTIAL EQUATIONS MSRI Summer Graduate School July 7–18, A. A. Borovkov, Ergodicity and stability of stochastic processes, Wiley, Chichester, 1998, ISBNMRZbl 0 DocID: 1sRlG - View Document
	ADELIC DYNAMICS AND ARITHMETIC QUANTUM UNIQUE ERGODICITY ELON LINDENSTRAUSS 1. Introduction Let M be a complete Riemannian manifold with finite volume which DocID: 1sqHd - View Document
	JOINT QUASIMODES, POSITIVE ENTROPY, AND QUANTUM UNIQUE ERGODICITY SHIMON BROOKS AND ELON LINDENSTRAUSS Abstract. We study joint quasimodes of the Laplacian and one Hecke operator on compact congruence surfaces, and give DocID: 1seX8 - View Document
$INVARIANT MEASURES AND ARITHMETIC QUANTUM UNIQUE ERGODICITY ELON LINDENSTRAUSS Abstract. We classify measures on the locally homogeneous space Γ\ SL(2, R) × L which are invariant and have positive entropy under the dia$	INVARIANT MEASURES AND ARITHMETIC QUANTUM UNIQUE ERGODICITY ELON LINDENSTRAUSS Abstract. We classify measures on the locally homogeneous space Γ\ SL(2, R) × L which are invariant and have positive entropy under the dia DocID: 1rN3k - View Document