Abstract. We use Fourier multiplier theorems to establish maximal regularity results for a class of integro-differential equations with infi-nite delay in Banach spaces. Concrete equations of this type arise in viscoelasticity theory. Results are obtained for periodic solutions in the vector valued Lebesgue and Besov spaces. An application to semilinear equations is considered. 1
Abstract. This paper contains sucient conditions under which there exist extremal solutions of initi...
AbstractWe characterize existence and uniqueness of solutions for a linear integro-differential equa...
summary:This paper concerns the existence of mild solutions for fractional order integro-differentia...
Abstract. Operator-valued Fourier multiplier theorems are used to establish maximal regularity resul...
Abstract. In this paper we characterize the existence and uniqueness of peri-odic solutions of inhom...
AbstractIn this paper we characterize the existence and uniqueness of periodic solutions of inhomoge...
Abstract. We characterize the maximal regularity of periodic solutions for an additive perturbed int...
AbstractWe characterize the maximal regularity of periodic solutions for an additive perturbed integ...
AbstractWe characterize existence and uniqueness of solutions of an inhomogeneous abstract delay equ...
AbstractOperator-valued Fourier multipliers are used to study well-posedness of integro-differential...
Ponce, R (Ponce, Rodrigo)[ 2 ] Univ Talca, Inst Matemat & Fis, Talca, ChileLet A and M be closed li...
Abstract. Operator-valued Fourier multipliers are used to study well-posedness of integro-differenti...
We characterize the L-p-maximal regularity of an abstract fractional differential equation with dela...
Abstract. We prove the existence and uniqueness of classical solutions for a quasilinear delay integ...
In thiswork,we provide sufficient conditions ensuring the existence and uniqueness of an Eberlein we...
Abstract. This paper contains sucient conditions under which there exist extremal solutions of initi...
AbstractWe characterize existence and uniqueness of solutions for a linear integro-differential equa...
summary:This paper concerns the existence of mild solutions for fractional order integro-differentia...
Abstract. Operator-valued Fourier multiplier theorems are used to establish maximal regularity resul...
Abstract. In this paper we characterize the existence and uniqueness of peri-odic solutions of inhom...
AbstractIn this paper we characterize the existence and uniqueness of periodic solutions of inhomoge...
Abstract. We characterize the maximal regularity of periodic solutions for an additive perturbed int...
AbstractWe characterize the maximal regularity of periodic solutions for an additive perturbed integ...
AbstractWe characterize existence and uniqueness of solutions of an inhomogeneous abstract delay equ...
AbstractOperator-valued Fourier multipliers are used to study well-posedness of integro-differential...
Ponce, R (Ponce, Rodrigo)[ 2 ] Univ Talca, Inst Matemat & Fis, Talca, ChileLet A and M be closed li...
Abstract. Operator-valued Fourier multipliers are used to study well-posedness of integro-differenti...
We characterize the L-p-maximal regularity of an abstract fractional differential equation with dela...
Abstract. We prove the existence and uniqueness of classical solutions for a quasilinear delay integ...
In thiswork,we provide sufficient conditions ensuring the existence and uniqueness of an Eberlein we...
Abstract. This paper contains sucient conditions under which there exist extremal solutions of initi...
AbstractWe characterize existence and uniqueness of solutions for a linear integro-differential equa...
summary:This paper concerns the existence of mild solutions for fractional order integro-differentia...