On a class of nonlinear eigenvalue problems
On a Class of Strongly Nonlinear Elliptic Varionational Inequalities.
On boundedness of superposition operators in spaces of Triebel-Lizorkin type
On Eigenfunction Branches of Nonlinear Operators, and their Bifurcations.
On Hadamard differentiability
On higher eigenvalues of variational inequalities
On inverses of -convex mappings
In the first part of this paper, we prove that in a sense the class of bi-Lipschitz -convex mappings, whose inverses are locally -convex, is stable under finite-dimensional -convex perturbations. In the second part, we construct two -convex mappings from onto , which are both bi-Lipschitz and their inverses are nowhere locally -convex. The second mapping, whose construction is more complicated, has an invertible strict derivative at . These mappings show that for (locally) -convex mappings...
On Ishlinskij's model for non-perfectly elastic bodies
The main goal of the paper is to formulate some new properties of the Ishlinskii hysteresis operator , which characterizes e.g. the relation between the deformation and the stress in a non-perfectly elastic (elastico-plastic) material. We introduce two energy functionals and derive the energy inequalities. As an example we investigate the equation describing the motion of a mass point at the extremity of an elastico-plastic spring.
On Lipschitz mappings between Fréchet spaces
On local Lipschitz continuity of superposition operators
On Nemytskii Lipschitzian operator
On noncompact perturbation of nonconvex sweeping process
We prove a theorem on the existence of solutions of a first order functional differential inclusion governed by a class of nonconvex sweeping process with a noncompact perturbation.
On nonconvex valued Volterra integral inclusions in Banach spaces
On the differentiability of multivalued mappings. I.
On the differentiability of multivalued mappings. II.
On the embedding theorem
On the geometric characterization of differentiability. I.
On the geometric characterization of differentiability. II.
On the Mazur-Orlicz theorem
On the Numerical Range in Reflexive Banach Spaces.