Antieigenvectors of the generalized problem and an operator inequality complementary to Schwarz's inequality.
Anti-Periodic Boundary Value Problem for Impulsive Fractional Integro Differential Equations
MSC 2010: 34A37, 34B15, 26A33, 34C25, 34K37In this paper we prove the existence of solutions for fractional impulsive differential equations with antiperiodic boundary condition in Banach spaces. The results are obtained by using fractional calculus' techniques and the fixed point theorems.
Antiperiodic boundary value problems for second-order impulsive ordinary differential equations.
Antiperiodic solutions for Liénard-type differential equation with -Laplacian operator.
Anti-periodic solutions for second order differential inclusions.
Anti-periodic solutions to a parabolic hemivariational inequality
In this paper we deal with the anti-periodic boundary value problems with nonlinearity of the form , where Extending to be multivalued we obtain the existence of solutions to hemivariational inequality and variational-hemivariational inequality.
Antiprojectors with applications in the spectral theory
Anti-self-dual lagrangians : variational resolutions of non-self-adjoint equations and dissipative evolutions
Antisymmetric operator algebras, I
Antisymmetric operator algebras, II
Antitone operators and ordinary differential equations
Appendix to the paper: “An existence theorem for the Urysohn integral equation in Banach spaces”
Application de la théorie de la transversalité topologique à des problèmes non linéaires pour des équations différentielles ordinaires [Book]
Application de la théorie d'extrapolation pour la résolution des équations différentielles à retard homogènes.
Application of accretive operators theory to evolutive combined conduction, convection and radiation.
The accretive operators theory is employed for proving an existence theorem for the evolutive energy equations involving simultaneously conduction, stationary convection (in the sense that the velocity field is assumed to be time independent), and radiation. In doing that we need to use new existence results for elliptic linear problems with mixed boundary conditions and irregular data.
Application of fixed point theorem to best simultaneous approximation in convex metric spaces
Application of Interpolation Theory to the Analysis of the Convergence Rate for Finite Difference Schemes of Parabolic Type
Application of sets to some classes of operators
The paper contains some applications of the notion of sets to several classes of operators on Banach lattices. In particular, we introduce and study the class of order -Dunford-Pettis operators, that is, operators from a Banach space into a Banach lattice whose adjoint maps order bounded subsets to an sets. As a sequence characterization of such operators, we see that an operator from a Banach space into a Banach lattice is order -Dunford-Pettis, if and only if for for every weakly null...
Application of Rademacher systems to operator characterizations of Banach lattices
Application of Rothe's method to abstract parabolic equations