Abstract
We construct a Glauber dynamics on $\{ 0, 1 \}^{\mathcal{R}}$, $\mathcal{R}$ a discrete space, with infinite range flip rates, for which a fermion point process is reversible. We also discuss the ergodicity of the corresponding Markov process and the log-Sobolev inequality.
Citation
Tomoyuki Shirai. Hyun Jae Yoo. "Glauber dynamics for fermion point processes." Nagoya Math. J. 168 139 - 166, 2002.
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