Invariant measure - PDFSEARCH.IO - Document Search Engine

Invariant measure
Results: 75

#	Item
51	Density of periodic orbit measures for piecewise monotonic interval maps Peter Raith Let T : [0, 1] → [0, 1] be a piecewise monotonic map, this means there exists S a partition Z of [0, 1] into finitely many pairwise d Add to Reading List Source URL: www.math.iupui.edu Language: English - Date: 2000-11-25 20:59:12 Invariant measure Monotonic function Piecewise Milnor–Thurston kneading theory Mathematical analysis Dynamical systems Functional analysis
52	NBER WORKING PAPER SERIES MERGING SIMULATION AND PROJECTION APPROACHES TO SOLVE HIGH-DIMENSIONAL PROBLEMS Kenneth L. Judd Lilia Maliar Add to Reading List Source URL: stanford.edu Language: English - Date: 2012-11-08 22:51:21 Markov chain Invariant measure Stochastic process Algorithm Ergodicity Economic model Alexandra Bellow Statistics Mathematical analysis Ergodic theory
53	DOES MINIMAL ACTION BY THE GROUP OF MEASURE PRESERVING TRANSFORMATIONS IMPLY THE EXISTENCE OF A UNIQUELY ERGODIC TRANSFORMATION FOR A MEASURE ON A CANTOR SET? ETHAN AKIN Add to Reading List Source URL: www.math.iupui.edu Language: English - Date: 2004-09-20 15:54:06 Ergodic theory Measure theory Topological spaces General topology Dynamical systems Cantor set Invariant measure Measure Clopen set Mathematical analysis Topology Mathematics
54	Informal Remarks on the Orbit Structure of Discrete Approximations to Chaotic Maps Oscar E. Lanford III CONTENTS 1. Introduction Add to Reading List Source URL: www.math.harvard.edu Language: English - Date: 2013-12-22 12:53:25 Chaos theory Ergodic theory Orbit Cycle Rounding Discretization Invariant measure Attractor Mathematics Mathematical analysis Dynamical systems
55	Commum math. Phys. 11, [removed]The Classical Mechanics of One-Dimensional Systems of Infinitely Many Particles II. Kinetic Theory 0 . E. LANFORD I I I * Add to Reading List Source URL: www.math.harvard.edu Language: English - Date: 2013-12-22 12:53:19 General topology Measure Borel set Baire set Invariant measure Borel functional calculus Itō diffusion Mathematical analysis Measure theory Dynamical systems
56	Density of periodic orbit measures for piecewise monotonic interval maps Peter Raith Let T : [0, 1] → [0, 1] be a piecewise monotonic map, this means there exists S a partition Z of [0, 1] into finitely many pairwise d Add to Reading List Source URL: www.imath.kiev.ua Language: English - Date: 2000-11-21 13:13:34 Invariant measure Monotonic function Piecewise Milnor–Thurston kneading theory Mathematical analysis Dynamical systems Functional analysis
57	DOES MINIMAL ACTION BY THE GROUP OF MEASURE PRESERVING TRANSFORMATIONS IMPLY THE EXISTENCE OF A UNIQUELY ERGODIC TRANSFORMATION FOR A MEASURE ON A CANTOR SET? ETHAN AKIN Add to Reading List Source URL: www.imath.kiev.ua Language: English - Date: 2004-09-20 04:32:28 Ergodic theory Measure theory Topological spaces General topology Dynamical systems Cantor set Invariant measure Measure Clopen set Mathematical analysis Topology Mathematics
58	arXiv:1109.4584v1 [math.DS] 21 Sep 2011 Add to Reading List Source URL: arxiv.org Language: English - Date: 2011-09-21 20:10:47 Surfaces Ergodicity Invariant measure Veech surface Measure-preserving dynamical system Oseledets theorem Orbifold Dynamical systems Mathematical analysis Ergodic theory
59	Symmetric measures via moments Add to Reading List Source URL: personal.rhul.ac.uk Language: English - Date: 2008-04-29 07:07:52 Operator theory Representation theory Linear algebra Invariant measure Invariant subspace Invariant theory Connection Plancherel theorem for spherical functions Kostant polynomial Mathematics Algebra Mathematical analysis
60	Proceedings of the International Congress of Mathematicians Hyderabad, India, 2010 Add to Reading List Source URL: www.mathunion.org Language: English - Date: 2013-04-24 07:33:09 Measure-preserving dynamical system Invariant measure Mixing Orthogonal polynomials Polynomials Oseledets theorem Central limit theorem Mathematical analysis Dynamical systems Ergodic theory