Abstract. In this paper we study the existence of asymptotically almost periodic and almost periodic solutions for the partial evolution equation d dt (x(t) + g(t, x(t)) = Ax(t) + f(t, Bx(t)), where A is the infinitesimal generator of an analytic semigroup on a Banach space X, B is a closed linear operator, and f, g are given functions. 1
We are concerned with the semilinear differential equation in a Banach space double-struck X sign, x...
Abstract. We discuss the conditions under which bounded solutions of the evolution equation x′(t) =...
This PhD thesis deals with the evolution equations and is organised in three parts. The first part i...
Abstract. This paper is concerned with the existence and uniqueness of almost periodic mild solution...
periodic solutions of semilinear equations with analytic semigroups in Banach spaces
International audienceIn this paper, we study pseudo almost automorphic solutions to perturbations t...
We establish the existence and uniqueness of almost periodic solutions of a class of semilinear equa...
AbstractThe paper is concerned with the existence of almost periodic mild solutions to evolution equ...
Bounded and almost periodic solutions and evolution semigroups associated with nonautonomous functio...
Bounded and almost periodic solutions and evolution semigroups associated with nonautonomous functio...
Bounded and almost periodic solutions and evolution semigroups associated with nonautonomous functio...
In this article, we prove the existence of optimal mild solutions for linear fractional evolution e...
This paper is concerned with the existence and uniqueness of almost periodic mild solutions of evolu...
We prove the existence of regular solutions for the quasi-linear evolution $$ {d over dt}(x(t)+g(t,x...
We are concerned with the semilinear differential equation in a Banach space double-struck X sign, x...
We are concerned with the semilinear differential equation in a Banach space double-struck X sign, x...
Abstract. We discuss the conditions under which bounded solutions of the evolution equation x′(t) =...
This PhD thesis deals with the evolution equations and is organised in three parts. The first part i...
Abstract. This paper is concerned with the existence and uniqueness of almost periodic mild solution...
periodic solutions of semilinear equations with analytic semigroups in Banach spaces
International audienceIn this paper, we study pseudo almost automorphic solutions to perturbations t...
We establish the existence and uniqueness of almost periodic solutions of a class of semilinear equa...
AbstractThe paper is concerned with the existence of almost periodic mild solutions to evolution equ...
Bounded and almost periodic solutions and evolution semigroups associated with nonautonomous functio...
Bounded and almost periodic solutions and evolution semigroups associated with nonautonomous functio...
Bounded and almost periodic solutions and evolution semigroups associated with nonautonomous functio...
In this article, we prove the existence of optimal mild solutions for linear fractional evolution e...
This paper is concerned with the existence and uniqueness of almost periodic mild solutions of evolu...
We prove the existence of regular solutions for the quasi-linear evolution $$ {d over dt}(x(t)+g(t,x...
We are concerned with the semilinear differential equation in a Banach space double-struck X sign, x...
We are concerned with the semilinear differential equation in a Banach space double-struck X sign, x...
Abstract. We discuss the conditions under which bounded solutions of the evolution equation x′(t) =...
This PhD thesis deals with the evolution equations and is organised in three parts. The first part i...