In the last decades the problem of metastability has been attacked on rigorous grounds via many different approaches and techniques which are briefly reviewed in this paper. It is then useful to understand connections between different point of views. In view of this we consider irreducible, aperiodic and reversible Markov chains with exponentially small transition probabilities in the framework of Metropolis dynamics. We compare two different cycle decompositions and prove their equivalence. Keywords: Stochastic dynamics, Markov chains, hitting times, metastability, Metropolis dynamic
We study the hitting times of Markov processes to target set G, starting from a reference configurat...
We study the hitting times of Markov processes to target set G, starting from a reference configurat...
We study the hitting times of Markov processes to target set G, starting from a reference configurat...
In the last decades the problem of metastability has been attacked on rigorous grounds via many diff...
In the last decades the problem of metastability has been attacked on rigorous grounds via many dif...
In the last decades the problem of metastability has been attacked on rigorous grounds via many diff...
Metastability is a physical phenomenon ubiquitous in first order phase transitions. A fruitful mathe...
Metastability is a physical phenomenon ubiquitous in first order phase transitions. A fruitful mathe...
Metastability is a physical phenomenon ubiquitous in first order phase transitions. A fruitful mathe...
Metastability is a physical phenomenon ubiquitous in first order phase transitions. A fruitful mathe...
Metastability is a physical phenomenon ubiquitous in first order phase transitions. A fruitful mathe...
In this paper we review and discuss results on metastability. We consider ergodic aperiodic Markov c...
We study the hitting times of Markov processes to target set G, starting from a reference configurat...
We study the hitting times of Markov processes to target set G, starting from a reference configurat...
We study the hitting times of Markov processes to target set G, starting from a reference configurat...
We study the hitting times of Markov processes to target set G, starting from a reference configurat...
We study the hitting times of Markov processes to target set G, starting from a reference configurat...
We study the hitting times of Markov processes to target set G, starting from a reference configurat...
In the last decades the problem of metastability has been attacked on rigorous grounds via many diff...
In the last decades the problem of metastability has been attacked on rigorous grounds via many dif...
In the last decades the problem of metastability has been attacked on rigorous grounds via many diff...
Metastability is a physical phenomenon ubiquitous in first order phase transitions. A fruitful mathe...
Metastability is a physical phenomenon ubiquitous in first order phase transitions. A fruitful mathe...
Metastability is a physical phenomenon ubiquitous in first order phase transitions. A fruitful mathe...
Metastability is a physical phenomenon ubiquitous in first order phase transitions. A fruitful mathe...
Metastability is a physical phenomenon ubiquitous in first order phase transitions. A fruitful mathe...
In this paper we review and discuss results on metastability. We consider ergodic aperiodic Markov c...
We study the hitting times of Markov processes to target set G, starting from a reference configurat...
We study the hitting times of Markov processes to target set G, starting from a reference configurat...
We study the hitting times of Markov processes to target set G, starting from a reference configurat...
We study the hitting times of Markov processes to target set G, starting from a reference configurat...
We study the hitting times of Markov processes to target set G, starting from a reference configurat...
We study the hitting times of Markov processes to target set G, starting from a reference configurat...