Fixed points approximation and solutions of some equilibrium and variational inequalities problems.
Fixed points, eigenvalues and surjectivity for (ws)-compact operators on unbounded convex sets
The paper studies the existence of fixed points for some nonlinear (ws)-compact, weakly condensing and strictly quasibounded operators defined on an unbounded closed convex subset of a Banach space. Applications of the newly developed fixed point theorems are also discussed for proving the existence of positive eigenvalues and surjectivity of quasibounded operators in similar situations. The main condition in our results is formulated in terms of axiomatic measures of weak noncompactness.
Fixed points, equilibria and maximal elements in linear topological spaces
Fixed points for discontinuous monotone operators.
Fixed points for generalized multi-valued contractions
Fixed points for generalized nonexpansive mappings
Fixed points for multifunctions on generalized metric spaces with applications to a multivalued Cauchy problem
The purpose of this paper is to prove an existence result for a multivalued Cauchy problem using a fixed point theorem for a multivalued contraction on a generalized complete metric space.
Fixed points for near-contractive type multivalued mappings.
Fixed points for pairs of mappings in d-complete topological spaces.
Fixed points for pseudocontractive mappings on unbounded domains.
Fixed points for some non-obviously contractive operators defined in a space of continuous functions.
Fixed points for -contractive or -expansive maps in uniform spaces: Toward a unified approach.
Fixed Points in Locally Convex Spaces.
Fixed points in two metric spaces.
Fixed points, intersection theorems, variational inequalities, and equilibrium theorems.
Fixed points of a certain class of mappings in spaces with uniformly normal structure.
Fixed points of asymptotically regular mappings
Fixed points of asymptotically regular mappings
Fixed points of asymptotically regular mappings in spaces with uniformly normal structure
It is proved that: for every Banach space which has uniformly normal structure there exists a with the property: if is a nonempty bounded closed convex subset of and is an asymptotically regular mapping such that where is the Lipschitz constant (norm) of , then has a fixed point in .
Fixed points of asymptotically regular nonexpansive mappings on nonconvex sets.