The fixed point index for accretive mapping with -set contraction perturbation in cones.
The fixed point index for noncompact mappings in non locally convex topological vector spaces
We introduce the relative fixed point index for a class of noncompact operators on special subsets of non locally convex spaces.
The fixed point method for fuzzy approximation of a functional equation associated with inner product spaces.
The fixed point property in a Banach space isomorphic to
We consider a Banach space, which comes naturally from and it appears in the literature, and we prove that this space has the fixed point property for non-expansive mappings defined on weakly compact, convex sets.
The fixed point property in convex multi-objective optimization problem.
The fixed point property in Musielak-Orlicz sequence spaces
In this paper, we give necessary and sufficient conditions for a point in a Musielak-Orlicz sequence space equipped with the Orlicz norm to be an H-point. We give necessary and sufficient conditions for a Musielak-Orlicz sequence space equipped with the Orlicz norm to have the Kadec-Klee property, the uniform Kadec-Klee property and to be nearly uniformly convex. We show that a Musielak-Orlicz sequence space equipped with the Orlicz norm has the fixed point property if and only if it is reflexive....
The fixed point property of unital abelian Banach algebras.
The fixed point theorem and the boundedness of solutions of differential equations in the Banach space
The properties of solutions of the nonlinear differential equation in a Banach space and of the special case of the homogeneous linear differential equation are studied. Theorems and conditions guaranteeing boundedness of the solution of the nonlinear equation are given on the assumption that the solutions of the linear homogeneous equation have certain properties.
The fixed point theory for some generalized nonexpansive mappings.
The fixed-point property in Banach spaces containing a copy of .
The form boundedness criterion for the relativistic Schrödinger operator
We establish necessary and sufficient conditions on the real- or complex-valued potential defined on for the relativistic Schrödinger operator to be bounded as an operator from the Sobolev space to its dual .
The formal Laplace--Borel transform of Fliess operators and the composition product.
The Fourier integral operators on Hardy spaces associated with Herz spaces
In this paper, it is proved that the Fourier integral operators of order , with , are bounded from three kinds of Hardy spaces associated with Herz spaces to their corresponding Herz spaces.
The Fourier transofrm technique for convolution equations in infinite dimensional lq-spaces.
The Fréchet derivative of an analytic function of a bounded operator with some applications.
The free cover of a row contraction.
The Friedrichs extension of certain singular differential operators. II.
The Fuglede-Putnam theorem and Putnam's inequality for quasi-class (A, k) operators.
The Fuglede–Putnam theorem for -quasihyponormal operators.
The fundamental solutions for fractional evolution equations of parabolic type.