Add to ORKGIn this paper we want to show how well-known results from the theory of (regular) elliptic boundary value problems, function spaces and interpolation, subordination in the sense of Bochner and Dirichlet forms can be combined and how one can thus get some new aspects in each of these fields
We design an abstract setting for the approximation in Banach spaces of operators acting in duality....
We characterize the structure of the domain of a pure jump-type Dirichlet form which is given by a B...
summary:Several abstract model problems of elliptic and parabolic type with inhomogeneous initial an...
Abstract. In this paper, we prove new embedding results by means of sub-space interpolation theory a...
Abstract. We give a Dirichlet form approach for the construction and analysis of ellip-tic diffusion...
We give some results concerning the real-interpolation method and finite dif-ferences. Next, we appl...
AbstractWe consider uniformly elliptic diffusion processes X(t,x) on Euclidean spaces Rd, with some ...
Real interpolation spaces are used for solving some direct and inverse linear evolution problems in...
Abstract. We study second order equations and systems on non-Lipschitz domains including mixed bound...
We consider some nonstandard Sobolev spaces in one dimension, in which functions have different regu...
In this paper, we derive new regularity theorems for the Dirichlet problem in a Lipschitz domain #OM...
We consider in [1,2] a model homogeneous Dirichlet problem for a diffusion equation on a Lipschitz s...
We consider some nonstandard Sobolev spaces in one dimension, in which functions have different reg...
Abstract Several abstract model problems of elliptic and parabolic type with inhomogeneous initial a...
Abstract.- The C~-regularity up to the boundary of solutions ta the Dirichlet problem: Lu = = fe C ~...
We design an abstract setting for the approximation in Banach spaces of operators acting in duality....
We characterize the structure of the domain of a pure jump-type Dirichlet form which is given by a B...
summary:Several abstract model problems of elliptic and parabolic type with inhomogeneous initial an...
Abstract. In this paper, we prove new embedding results by means of sub-space interpolation theory a...
Abstract. We give a Dirichlet form approach for the construction and analysis of ellip-tic diffusion...
We give some results concerning the real-interpolation method and finite dif-ferences. Next, we appl...
AbstractWe consider uniformly elliptic diffusion processes X(t,x) on Euclidean spaces Rd, with some ...
Real interpolation spaces are used for solving some direct and inverse linear evolution problems in...
Abstract. We study second order equations and systems on non-Lipschitz domains including mixed bound...
We consider some nonstandard Sobolev spaces in one dimension, in which functions have different regu...
In this paper, we derive new regularity theorems for the Dirichlet problem in a Lipschitz domain #OM...
We consider in [1,2] a model homogeneous Dirichlet problem for a diffusion equation on a Lipschitz s...
We consider some nonstandard Sobolev spaces in one dimension, in which functions have different reg...
Abstract Several abstract model problems of elliptic and parabolic type with inhomogeneous initial a...
Abstract.- The C~-regularity up to the boundary of solutions ta the Dirichlet problem: Lu = = fe C ~...
We design an abstract setting for the approximation in Banach spaces of operators acting in duality....
We characterize the structure of the domain of a pure jump-type Dirichlet form which is given by a B...
summary:Several abstract model problems of elliptic and parabolic type with inhomogeneous initial an...