Hoffman, J.R., Rosental, J.S., Convergence of independent particle systems, Stochastic Process. Appl., 56, 295-305, (1995).

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Relaxation Time of the One-Dimensional Symmetric Zero Range.. - Galves, Guiol (1997)   (2 citations)  (Correct)

....(see Holley [10] for instance, for a review for the Ising model) However for conservative systems the situation has been less studied. As far as we know, the only available results are the following. For the case with infinitely many independent random walks, a paper by Hoffman and Rosenthal [9] shows that with suitable initial configuration the rate is bounded above (1= p t) d for all d 1. For the case of the symmetric simple exclusion in any dimension Cancrini and Galves [4] proved that the rate of convergence is bounded above by (log t= p t) d . Ours is the first result of ....

Hoffman, J.R., Rosental, J.S., Convergence of independent particle systems, Stochastic Process. Appl., 56, 295-305, (1995).

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