Entropy decay in the Swendsen–Wang dynamics on ℤ d
Author:
Affiliation:
1. Pennsylvania State University, USA
2. Roma Tre University, Italy
3. University of California at Berkeley, USA
4. Georgia Institute of Technology, USA
Publisher
ACM
Link
https://dl.acm.org/doi/pdf/10.1145/3406325.3451095
Reference47 articles.
1. M. Aizenman and R. Holley. 1987. Rapid convergence to equilibrium of stochastic Ising models in the Dobrushin Shlosman regime. In Percolation theory and ergodic theory of infinite particle systems. Springer. Pages 1–11. M. Aizenman and R. Holley. 1987. Rapid convergence to equilibrium of stochastic Ising models in the Dobrushin Shlosman regime. In Percolation theory and ergodic theory of infinite particle systems. Springer. Pages 1–11.
2. V. Beffara and H. Duminil-Copin. 2012. The self-dual point of the two-dimensional random-cluster model is critical for q \ge 1. Probability Theory and Related Fields 153 2012. Pages 511–542. V. Beffara and H. Duminil-Copin. 2012. The self-dual point of the two-dimensional random-cluster model is critical for q \ge 1. Probability Theory and Related Fields 153 2012. Pages 511–542.
3. A. Blanca P. Caputo D. Parisi A. Sinclair and E. Vigoda. 2020. Entropy decay in the Swendsen-Wang dynamics on \mathbb Z^d. ArXiv preprint arXiv:2007.06931 2020. A. Blanca P. Caputo D. Parisi A. Sinclair and E. Vigoda. 2020. Entropy decay in the Swendsen-Wang dynamics on \mathbb Z^d. ArXiv preprint arXiv:2007.06931 2020.
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