A perturbation theorem is derived for bounded analytic bisemigroups on Banach spaces with the compact approximation property. The technique utilizes an abstract formulation of the Bochner-Phillips Theorem. The perturbation theorem is then applied to study uniqueness and existence of solution of a boundary value problem in kinetic theory
We show a perturbation theorem of Myiadera type for linear abstract non-autonomous Cauchy problems. ...
In this paper, a class of bounded perturbations of a linear differential equation in a Banach space ...
Abstract—We study the existence of Feller semigroups arising in the theory of multidimensional diffu...
A perturbation theorem is derived for bounded analytic bisemigroups on Banach spaces with the compac...
A perturbation theorem is derived for bounded analytic bisemigroups on Banach formulation of the Boc...
We study linear perturbations of analytic semigroups defined on a scale of Banach spaces. Fitting th...
AbstractThe aim of this paper is to stimulate further work in the application of perturbation theore...
The book shows how the abstract methods of analytic semigroups and evolution equations in Banach spa...
In this paper we study the BV regularity for solutions of certain variational problems in Optimal Tr...
Focussing on the interrelations of the subjects of Markov processes, analytic semigroups and ellipti...
International audienceWe prove that the components of the freholm domains for closed linear operator...
In this paper we study the BV regularity for solutions of certain variational problems in Optimal Tr...
AbstractWe obtain sufficient conditions for a “holomorphic” semigroup of unbounded operators to poss...
We study the existence of Feller semigroups arising in the theory of multidimensional diffusion proc...
This article concerns wellposedness, positivity and spectral properties of the solution of a system ...
We show a perturbation theorem of Myiadera type for linear abstract non-autonomous Cauchy problems. ...
In this paper, a class of bounded perturbations of a linear differential equation in a Banach space ...
Abstract—We study the existence of Feller semigroups arising in the theory of multidimensional diffu...
A perturbation theorem is derived for bounded analytic bisemigroups on Banach spaces with the compac...
A perturbation theorem is derived for bounded analytic bisemigroups on Banach formulation of the Boc...
We study linear perturbations of analytic semigroups defined on a scale of Banach spaces. Fitting th...
AbstractThe aim of this paper is to stimulate further work in the application of perturbation theore...
The book shows how the abstract methods of analytic semigroups and evolution equations in Banach spa...
In this paper we study the BV regularity for solutions of certain variational problems in Optimal Tr...
Focussing on the interrelations of the subjects of Markov processes, analytic semigroups and ellipti...
International audienceWe prove that the components of the freholm domains for closed linear operator...
In this paper we study the BV regularity for solutions of certain variational problems in Optimal Tr...
AbstractWe obtain sufficient conditions for a “holomorphic” semigroup of unbounded operators to poss...
We study the existence of Feller semigroups arising in the theory of multidimensional diffusion proc...
This article concerns wellposedness, positivity and spectral properties of the solution of a system ...
We show a perturbation theorem of Myiadera type for linear abstract non-autonomous Cauchy problems. ...
In this paper, a class of bounded perturbations of a linear differential equation in a Banach space ...
Abstract—We study the existence of Feller semigroups arising in the theory of multidimensional diffu...