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Rate of relaxation for a meanfield zerorange process
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Graham, Benjamin T.. (2009) Rate of relaxation for a meanfield zerorange process. The Annals of Applied Probability, Vol.19 (No.2). pp. 497520. ISSN 10505164
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Official URL: http://dx.doi.org/10.1214/08AAP549
Abstract
We study the zerorange process on the complete graph. It is a Markov chain model for a microcanonical ensemble. We prove that the process converges to a fluid limit. The fluid limit rapidly relaxes to the appropriate Gibbs distribution.
Item Type:  Journal Article  

Subjects:  Q Science > QA Mathematics Q Science > QC Physics 

Divisions:  Faculty of Science > Statistics  
Library of Congress Subject Headings (LCSH):  Mean field theory, Markov processes, Relaxation methods (Mathematics), Logarithmic functions  
Journal or Publication Title:  The Annals of Applied Probability  
Publisher:  Institute of Mathematical Statistics  
ISSN:  10505164  
Official Date:  2009  
Dates: 


Volume:  Vol.19  
Number:  No.2  
Page Range:  pp. 497520  
Identification Number:  10.1214/08AAP549  
Status:  Peer Reviewed  
Publication Status:  Published  
References:  [1] CSISZÁR, I. (1967). Informationtype measures of difference of probability distributions and 

URI:  http://wrap.warwick.ac.uk/id/eprint/41071 
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