Superdiffusivity of asymmetric exclusion process in dimensions one and two

Mathematics – Probability

Scientific paper

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Scientific paper

We prove that the diffusion coefficient for the asymmetric exclusion process
diverges at least as fast as $t^{1/4}$ in dimension $d=1$ and $(\log t)^{1/2}$
in $d=2$. The method applies to nearest and non-nearest neighbor asymmetric
exclusion processes.

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