Röckner M, Wang F-Y. LOG-HARNACK INEQUALITY FOR STOCHASTIC DIFFERENTIAL EQUATIONS IN HILBERT SPACES AND ITS CONSEQUENCES. Infinite Dimensional Analysis, Quantum Probability and Related Topics. 2010;13(1):27-37.A logarithmic type Harnack inequality is established for the semigroup of solutions to a stochastic differential equation in Hilbert spaces with non-additive noise. As applications, the strong Feller property as well as the entropy-cost inequality for the semigroup are derived with respect to the corresponding distance (cost function)
Some "classical" stochastic differential equations have been used in the theory of measurements cont...
International audienceWe study the asymptotic properties of the stochastic Cahn-Hilliard equation wi...
AbstractAs a continuation to [F.-Y. Wang, Harnack inequality and applications for stochastic general...
A logarithmic type Harnack inequality is established for the semigroup of solu-tions to a stochastic...
By proving an L^2-gradient estimate for the corresponding Galerkin approximations, the log-Harnack i...
AbstractBy proving an L2-gradient estimate for the corresponding Galerkin approximations, the log-Ha...
AbstractWe consider stochastic equations in Hilbert spaces with singular drift in the framework of [...
We consider the stochastic differential equation {dX(t)=[AX(t)+F(X(t))]dt+C1/2dW(t),t>0,X(0)=x∈X,...
Due to technical reasons, existing results concerning Harnack type inequalities for SPDEs with multi...
As a Generalization to [36] where the Harnack inequality and the strong Feller property are studied ...
By using coupling and Girsanov transformations, the dimension-free Harnack inequality and the strong...
We consider Harnack inequalities and their ap-plications for the following stochastic equations (SEs...
The Harnack inequality established in [11] for generalized Mehler semigroup is improved and generali...
AbstractFor a strong Feller and irreducible Markov semigroup on a locally compact Polish space, the ...
Ouyang S-X, Röckner M, Wang F-Y. Harnack Inequalities and Applications for Ornstein-Uhlenbeck Semigr...
Some "classical" stochastic differential equations have been used in the theory of measurements cont...
International audienceWe study the asymptotic properties of the stochastic Cahn-Hilliard equation wi...
AbstractAs a continuation to [F.-Y. Wang, Harnack inequality and applications for stochastic general...
A logarithmic type Harnack inequality is established for the semigroup of solu-tions to a stochastic...
By proving an L^2-gradient estimate for the corresponding Galerkin approximations, the log-Harnack i...
AbstractBy proving an L2-gradient estimate for the corresponding Galerkin approximations, the log-Ha...
AbstractWe consider stochastic equations in Hilbert spaces with singular drift in the framework of [...
We consider the stochastic differential equation {dX(t)=[AX(t)+F(X(t))]dt+C1/2dW(t),t>0,X(0)=x∈X,...
Due to technical reasons, existing results concerning Harnack type inequalities for SPDEs with multi...
As a Generalization to [36] where the Harnack inequality and the strong Feller property are studied ...
By using coupling and Girsanov transformations, the dimension-free Harnack inequality and the strong...
We consider Harnack inequalities and their ap-plications for the following stochastic equations (SEs...
The Harnack inequality established in [11] for generalized Mehler semigroup is improved and generali...
AbstractFor a strong Feller and irreducible Markov semigroup on a locally compact Polish space, the ...
Ouyang S-X, Röckner M, Wang F-Y. Harnack Inequalities and Applications for Ornstein-Uhlenbeck Semigr...
Some "classical" stochastic differential equations have been used in the theory of measurements cont...
International audienceWe study the asymptotic properties of the stochastic Cahn-Hilliard equation wi...
AbstractAs a continuation to [F.-Y. Wang, Harnack inequality and applications for stochastic general...