For an irreducible symmetric Markov process on a (not necessarily compact) state space associated with a symmetric Dirichlet form, we give Poincaré-type inequalities. As an application of the inequalities, we consider a time-inhomogeneous diffusion process obtained by a time-dependent drift transformation from a diffusion process and give general conditions for the transience or recurrence of some sets. As a particular case, the diffusion process appearing in the theory of simulated annealing is considered
Random recurrence relations are stochastic difference equations, which define recursively a sequence...
AbstractLet {Xn} be a ∅-irreducible Markov chain on an arbitrary space. Sufficient conditions are gi...
AbstractWe develop criteria for recurrence and transience of one-dimensional Markov processes which ...
For an irreducible symmetric Markov process on a (not necessarily compact) state space associated wi...
102 p.Thesis (Ph.D.)--University of Illinois at Urbana-Champaign, 1988.Considered in this thesis is ...
27 pagesInternational audienceWe extend the Dirichlet principle to non-reversible Markov processes o...
We continue our investigation on the transportation-information inequalities $W_pI$ for a symmetric ...
In this paper we give bounds on the total variation distance from convergence of a continuous time p...
We consider a continuous time random walk on the d-dimensional lattice Zd: the jump rates are time d...
In this paper we study the ergodicity and the related semigroup property for a class of symmetric Ma...
To appear in Proceedings BiBoS IISIGLECopy held by FIZ Karlsruhe; available from UB/TIB Hannover / F...
AbstractWe consider the Diffusion Process obtained by perturbing a dynamical system having a single ...
For Markov jump processes in out-of-equilibrium steady state, we present inequalities which link the...
The aim of this minicourse is to provide a number of tools that allow one to de-termine at which spe...
Various Poincaré-Sobolev type inequalities are studied for a reaction-diffusion model of particle s...
Random recurrence relations are stochastic difference equations, which define recursively a sequence...
AbstractLet {Xn} be a ∅-irreducible Markov chain on an arbitrary space. Sufficient conditions are gi...
AbstractWe develop criteria for recurrence and transience of one-dimensional Markov processes which ...
For an irreducible symmetric Markov process on a (not necessarily compact) state space associated wi...
102 p.Thesis (Ph.D.)--University of Illinois at Urbana-Champaign, 1988.Considered in this thesis is ...
27 pagesInternational audienceWe extend the Dirichlet principle to non-reversible Markov processes o...
We continue our investigation on the transportation-information inequalities $W_pI$ for a symmetric ...
In this paper we give bounds on the total variation distance from convergence of a continuous time p...
We consider a continuous time random walk on the d-dimensional lattice Zd: the jump rates are time d...
In this paper we study the ergodicity and the related semigroup property for a class of symmetric Ma...
To appear in Proceedings BiBoS IISIGLECopy held by FIZ Karlsruhe; available from UB/TIB Hannover / F...
AbstractWe consider the Diffusion Process obtained by perturbing a dynamical system having a single ...
For Markov jump processes in out-of-equilibrium steady state, we present inequalities which link the...
The aim of this minicourse is to provide a number of tools that allow one to de-termine at which spe...
Various Poincaré-Sobolev type inequalities are studied for a reaction-diffusion model of particle s...
Random recurrence relations are stochastic difference equations, which define recursively a sequence...
AbstractLet {Xn} be a ∅-irreducible Markov chain on an arbitrary space. Sufficient conditions are gi...
AbstractWe develop criteria for recurrence and transience of one-dimensional Markov processes which ...