A VECTOR-VALUED ALMOST SURE INVARIANCE PRINCIPLE FOR HYPERBOLIC DYNAMICAL SYSTEMS

I Melbourne; M Nicol

doi:10.1214/08-AOP410

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A VECTOR-VALUED ALMOST SURE INVARIANCE PRINCIPLE FOR HYPERBOLIC DYNAMICAL SYSTEMS

Journal article

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A VECTOR-VALUED ALMOST SURE INVARIANCE PRINCIPLE FOR HYPERBOLIC DYNAMICAL SYSTEMS

I Melbourne and M Nicol

ANNALS OF PROBABILITY, Vol.37(2), pp.478-505

01/03/2009

DOI: https://doi.org/10.1214/08-AOP410

Abstract

Science & Technology

Physical Sciences

Statistics & Probability

Mathematics

STATISTICS & PROBABILITY

Almost sure invariance principle

nonuniform hyperbolicity

Lorentz gases

Brownian motion

Young towers

CENTRAL LIMIT-THEOREMS

STATISTICAL PROPERTIES

RANDOM-VARIABLES

MARTINGALES

FLOWS

DECAY

APPROXIMATION

RECURRENCE

SEQUENCES

BILLIARDS

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Title: A VECTOR-VALUED ALMOST SURE INVARIANCE PRINCIPLE FOR HYPERBOLIC DYNAMICAL SYSTEMS
Creators: I Melbourne
M Nicol
Publication Details: ANNALS OF PROBABILITY, Vol.37(2), pp.478-505
Publisher: INST MATHEMATICAL STATISTICS
Date published: 01/03/2009
Date submitted: 01/03/2012
Identifiers: 99511470802346
Academic Unit: Department of Mathematics
Language: English
Resource Type: Journal article

A VECTOR-VALUED ALMOST SURE INVARIANCE PRINCIPLE FOR HYPERBOLIC DYNAMICAL SYSTEMS

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