Fixed Point Theory for Acyclic Maps between Topological Vector Spaces Having Sufficiently Many Linear Functionals, and Generalized Contractive Maps With Closed Values between Complete Metric Spaces

doi:10.1201/b12604-3

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Fixed Point Theory for Acyclic Maps between Topological Vector Spaces Having Sufficiently Many Linear Functionals, and Generalized Contractive Maps With Closed Values between Complete Metric Spaces

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ABSTRACT

Two new fixed point theorems for acyclic maps defined on Hausdorff topological spaces with sufficiently many linear functionals and two fixed point theorems for multivalued contractions in the sense of Bose and Mukherjee are presented.