Spectral gap and cutoff phenomenon for the Gibbs sampler of \(\nabla \varphi\) interfaces with convex potential
DOI10.1214/21-AIHP1174zbMath1502.37032arXiv2007.10108MaRDI QIDQ2155513
Cyril Labbé, Hubert Lacoin, Pietro Caputo
Publication date: 15 July 2022
Published in: Annales de l'Institut Henri Poincaré. Probabilités et Statistiques (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/2007.10108
Continuous-time Markov processes on general state spaces (60J25) Interacting particle systems in time-dependent statistical mechanics (82C22) Ergodicity, mixing, rates of mixing (37A25) Dynamical systems and their relations with probability theory and stochastic processes (37A50) Smooth ergodic theory, invariant measures for smooth dynamical systems (37C40)
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Cites Work
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- Mixing time and cutoff for the adjacent transposition shuffle and the simple exclusion
- Uniform logarithmic Sobolev inequalities for conservative spin systems with super-quadratic single-site potential
- Can extra updates delay mixing?
- Transference principles for log-Sobolev and spectral-gap with applications to conservative spin systems
- Mixing times of monotone surfaces and SOS interfaces: a mean curvature approach
- Mixing time for the solid-on-solid model
- Large deviations techniques and applications.
- Mixing times of lozenge tiling and card shuffling Markov chains
- Mixing time of the adjacent walk on the simplex
- Remarks on non-interacting conservative spin systems: the case of gamma distributions
- Cutoff phenomenon for the asymmetric simple exclusion process and the biased card shuffling
- Uniform Poincaré inequalities for unbounded conservative spin systems: the non-interacting case.
- Spectral gap for an unrestricted Kawasaki type dynamics
- Probability
- Rigorous probabilistic analysis of equilibrium crystal shapes
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