On Equilibrium Distribution of a Reversible Growth Model
Contribuinte(s) |
UNIVERSIDADE DE SÃO PAULO |
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Data(s) |
06/11/2013
06/11/2013
2012
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Resumo |
We study a probabilistic model of interacting spins indexed by elements of a finite subset of the d-dimensional integer lattice, da parts per thousand yen1. Conditions of time reversibility are examined. It is shown that the model equilibrium distribution converges to a limit distribution as the indexing set expands to the whole lattice. The occupied site percolation problem is solved for the limit distribution. Two models with similar dynamics are also discussed. Sao Paulo Research Foundation (FAPESP), Brazil [2010/07565-5] National Council for Scientific and Technological Development (CNPq), Brazil [308510/2010-0] |
Identificador |
JOURNAL OF STATISTICAL PHYSICS, NEW YORK, v. 148, n. 1, pp. 53-66, JUL, 2012 0022-4715 http://www.producao.usp.br/handle/BDPI/42170 10.1007/s10955-012-0530-x |
Idioma(s) |
eng |
Publicador |
SPRINGER NEW YORK |
Relação |
JOURNAL OF STATISTICAL PHYSICS |
Direitos |
closedAccess Copyright SPRINGER |
Palavras-Chave | #MARKOV CHAIN #GIBBS MEASURE #REVERSIBILITY #PERCOLATION #PHYSICS, MATHEMATICAL |
Tipo |
article original article publishedVersion |