Add to ORKGReal interpolation spaces are used for solving some direct and inverse linear evolution problems in Banach spaces, on the ground of space regularity assumptions
In this paper we want to show how well-known results from the theory of (regular) elliptic boundary ...
Interpolation theorems are proved for Sobolev spaces of functions on nonsmooth domains with vanishin...
This study focuses on anisotropic Sobolev type spaces associated with Banach spaces E-0, E. Several ...
Real interpolation spaces are used for solving some identificationlinear evolution problems in Banac...
We develop the Galerkin method for a recent version of the Lax\u2013Milgram theorem. The generation ...
This paper deals with the solution of initial-boundary value problems for nonlinear evolution equati...
Regularization methods aimed at finding stable approximate solutions are a necessary tool to tackle ...
AbstractBy interpolating between Sobolev spaces we find that many partial differential operators bec...
Abstract. In this paper, we prove new embedding results by means of sub-space interpolation theory a...
We study the stability of isomorphisms between interpolation scales of Banach spaces, including scal...
Key words Differential operators, singular boundary conditions, inverse spectral problem
AbstractWe study the differential equation tu′(t) + Au(t) = f(t), 0 < t < ∞, in Banach spaces. We ob...
A new approach to extrapolation spaces for unbounded linear operators is applied to evolution equati...
We prove results on complex interpolation of vector-valued Sobolev spaces over the half-line with Di...
Abstract. We study second order equations and systems on non-Lipschitz domains including mixed bound...
In this paper we want to show how well-known results from the theory of (regular) elliptic boundary ...
Interpolation theorems are proved for Sobolev spaces of functions on nonsmooth domains with vanishin...
This study focuses on anisotropic Sobolev type spaces associated with Banach spaces E-0, E. Several ...
Real interpolation spaces are used for solving some identificationlinear evolution problems in Banac...
We develop the Galerkin method for a recent version of the Lax\u2013Milgram theorem. The generation ...
This paper deals with the solution of initial-boundary value problems for nonlinear evolution equati...
Regularization methods aimed at finding stable approximate solutions are a necessary tool to tackle ...
AbstractBy interpolating between Sobolev spaces we find that many partial differential operators bec...
Abstract. In this paper, we prove new embedding results by means of sub-space interpolation theory a...
We study the stability of isomorphisms between interpolation scales of Banach spaces, including scal...
Key words Differential operators, singular boundary conditions, inverse spectral problem
AbstractWe study the differential equation tu′(t) + Au(t) = f(t), 0 < t < ∞, in Banach spaces. We ob...
A new approach to extrapolation spaces for unbounded linear operators is applied to evolution equati...
We prove results on complex interpolation of vector-valued Sobolev spaces over the half-line with Di...
Abstract. We study second order equations and systems on non-Lipschitz domains including mixed bound...
In this paper we want to show how well-known results from the theory of (regular) elliptic boundary ...
Interpolation theorems are proved for Sobolev spaces of functions on nonsmooth domains with vanishin...
This study focuses on anisotropic Sobolev type spaces associated with Banach spaces E-0, E. Several ...