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학술저널

Fixed Point Theorems for Multivalued Mappings in Banach Spaces

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Let K be a nonempty weakly compact convex subset of a Banach space X and T: K → C(X) a nonexpansive mapping satisfying PT(x) ∩ cl IK(x) ≠0. We first show that if I-T is semiconvex type then T has a fixed point. Also we obtain the same result without the condition that I - T is semiconvex type in a Banach space satisfying Opial’s condition. Lastly we extend the result of [5] to the case, that T is an 1-set contraction mapping.

ABSTRACT

I. Introduction

II. Some fixed point theorems

REFERENCES

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