We show that any Gibbs measure on infinite-dimensional space defines a regular Dirichlet form with local property on compact space
In this paper we obtain a generalization of the well known Riesz Representation Theorem to the case ...
This paper studies strongly local symmetric Dirichlet forms on general measure spaces. The underlyin...
One of the objects of geometric measure theory is to derive global geometric structures from local p...
The goal of this Diploma thesis is to study global properties of Dirichlet forms associated with inf...
We study global properties of Dirichlet forms such as uniqueness of the Dirichlet extension, stochas...
Let £ be a locally convex (Souslinean) topological vector space and fi an arbitrary (not necessarily...
AbstractUsing a natural “Riemannian geometry-like” structure on the configuration spaceΓover Rd, we ...
Albeverio S, Kondratiev Y, Röckner M. Analysis and geometry on configuration spaces: The Gibbsian ca...
Röckner M, Schmuland B. A support property for infinite-dimensional interacting diffusion processes....
We state conjecture on characterization of Gibbs measure, and propose policy for its proof
AbstractLet E be an infinite-dimensional locally convex space, let {μn} be a weakly convergent seque...
Consider then cubic defocusing nonlinear wave equation on three dimensional Euclidean space, with ra...
AbstractWe prove a sufficient condition for the closability of classical Dirichlet forms on L2(E; μ)...
We consider a strongly local (p-homogeneous) Riemannian Dirichlet form, according to the definition ...
Let kx; y be a measurable function defined on E × E off the diagonal, where E is a locally c...
In this paper we obtain a generalization of the well known Riesz Representation Theorem to the case ...
This paper studies strongly local symmetric Dirichlet forms on general measure spaces. The underlyin...
One of the objects of geometric measure theory is to derive global geometric structures from local p...
The goal of this Diploma thesis is to study global properties of Dirichlet forms associated with inf...
We study global properties of Dirichlet forms such as uniqueness of the Dirichlet extension, stochas...
Let £ be a locally convex (Souslinean) topological vector space and fi an arbitrary (not necessarily...
AbstractUsing a natural “Riemannian geometry-like” structure on the configuration spaceΓover Rd, we ...
Albeverio S, Kondratiev Y, Röckner M. Analysis and geometry on configuration spaces: The Gibbsian ca...
Röckner M, Schmuland B. A support property for infinite-dimensional interacting diffusion processes....
We state conjecture on characterization of Gibbs measure, and propose policy for its proof
AbstractLet E be an infinite-dimensional locally convex space, let {μn} be a weakly convergent seque...
Consider then cubic defocusing nonlinear wave equation on three dimensional Euclidean space, with ra...
AbstractWe prove a sufficient condition for the closability of classical Dirichlet forms on L2(E; μ)...
We consider a strongly local (p-homogeneous) Riemannian Dirichlet form, according to the definition ...
Let kx; y be a measurable function defined on E × E off the diagonal, where E is a locally c...
In this paper we obtain a generalization of the well known Riesz Representation Theorem to the case ...
This paper studies strongly local symmetric Dirichlet forms on general measure spaces. The underlyin...
One of the objects of geometric measure theory is to derive global geometric structures from local p...
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