A VECTOR-VALUED ALMOST SURE INVARIANCE PRINCIPLE FOR HYPERBOLIC DYNAMICAL SYSTEMS
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Melbourne, I and Nicol, M (2009) A VECTOR-VALUED ALMOST SURE INVARIANCE PRINCIPLE FOR HYPERBOLIC DYNAMICAL SYSTEMS ANNALS OF PROBABILITY, 37 (2). pp. 478-505.
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Official URL: http://dx.doi.org/10.1214/08-AOP410
| Item Type: | Article | |||||||||
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| Divisions : | Faculty of Engineering and Physical Sciences > Mathematics | |||||||||
| Authors : |
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| Date : | 1 March 2009 | |||||||||
| DOI : | 10.1214/08-AOP410 | |||||||||
| Uncontrolled Keywords : | 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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| Additional Information : | Copyright 2009 Institute of Mathematical Statistics | |||||||||
| Depositing User : | Symplectic Elements | |||||||||
| Date Deposited : | 09 Mar 2012 14:17 | |||||||||
| Last Modified : | 31 Oct 2017 14:29 | |||||||||
| URI: | http://epubs.surrey.ac.uk/id/eprint/294648 |
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