Hydrodynamic limit for a nongradient system in infinite volume

Anne Perrut

Stochastic Processes and their Applications, 1999, vol. 84, issue 2, 227-253

Abstract: The hydrodynamic limit of the symmetric generalized exclusion process on the torus [0,1) has previously been proved to be a nonlinear diffusive equation. We consider in this paper this model in infinite volume. We prove that the H-1 norm of the difference between the process and the solution of the hydrodynamic equation goes to zero.

Keywords: Infinite; interacting; particle; systems; Hydrodynamic; limits; Nongradient; techniques (search for similar items in EconPapers)
Date: 1999
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