Renormalization group for Markov chains and application to metastability
From MaRDI portal
Publication:2499914
DOI10.1007/BF01052752zbMath1101.82330OpenAlexW1982577535MaRDI QIDQ2499914
Publication date: 23 August 2006
Published in: Journal of Statistical Physics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/bf01052752
Lua error in Module:PublicationMSCList at line 37: attempt to index local 'msc_result' (a nil value).
Related Items (25)
Slow droplet-driven relaxation of stochastic Ising models in the vicinity of the phase coexistence region ⋮ Conditioned, quasi-stationary, restricted measures and escape from metastable states ⋮ On the two-dimensional dynamical Ising model in the phase coexistence region ⋮ Dimension spectrum of Axiom A diffeomorphisms. I: The Bowen-Margulis measure ⋮ The metastable behavior of the three-dimensional stochastic Ising model. I ⋮ Metastable distributions of Markov chains with rare transitions ⋮ Metastable Markov chains ⋮ The loop erased exit path and the metastability of a biased vote process ⋮ Nucleation and growth for the Ising model in \(d\) dimensions at very low temperatures ⋮ Tunneling and metastability of continuous time Markov chains ⋮ Approximate and exact solutions of intertwining equations through random spanning forests ⋮ Metastability and nucleation for conservative dynamics ⋮ Random forests and networks analysis ⋮ Metastability under stochastic dynamics ⋮ Tunneling of the Kawasaki dynamics at low temperatures in two dimensions ⋮ Metastability of reversible finite state Markov processes ⋮ Polymer dynamics in the depinned phase: metastability with logarithmic barriers ⋮ An introduction to metastability through random walks ⋮ The consensus times of the majority vote process on a torus ⋮ Metastability for systems of interacting neurons ⋮ The exit path of a Markov chain with rare transitions ⋮ Markov chains with exponentially small transition probabilities: first exit problem from a general domain. I: The reversible case. ⋮ Metastable behavior of low-temperature Glauber dynamics with stirring. ⋮ Markov chains with exponentially small transition probabilities: First exit problem from a general domain. II: The general case. ⋮ Fast mixing for the low temperature 2D Ising model through irreversible parallel dynamics
Cites Work
- Unnamed Item
- Unnamed Item
- Optimization by Simulated Annealing
- Small random perturbations of finite- and infinite-dimensional dynamical systems: Unpredictability of exit times
- Critical droplets and metastability for a Glauber dynamics at very low temperatures
- Metastability and exponential approach to equilibrium for low-temperature stochastic Ising models
- On the Swendsen-Wang dynamics. II: Critical droplets and homogeneous nucleation at low temperature for the two-dimensional Ising model
- Behavior of droplets for a class of Glauber dynamics at very low temperature
This page was built for publication: Renormalization group for Markov chains and application to metastability