A generalized corollary of the Browder-Kirk fixed point theorem

A New Generalization of Browder Fixed Point Theorem with Applications

In the present paper, a new generalization of Browder fixed point theorem is obtained. As its applications, we obtain some generalized versions of Browder’s theorems for quasi-variational inequality and Ky Fan’s minimax inequality and minimax principle.

A Fixed Point Theorem in Generalized D-metric Spaces

Extension of the Kirk-Saliga fixed point theorem

A technical extension is given for the fixed point statement in Kirk and Saliga [Nonlinear Analysis, 47 (2001), 2765-2778].

Browder and Göhde fixed point theorem for G-nonexpansive mappings

In this paper, we prove the analog to Browder and Göhde fixed point theorem for G-nonexpansive mappings in complete hyperbolic metric spaces uniformly convex. In the linear case, this result is refined. Indeed, we prove that if X is a Banach space uniformly convex in every direction endowed with a graph G, then every G-nonexpansive mapping T : A → A, where A is a nonempty weakly compact convex ...

a fixed point theorem in generalized d-metric spaces