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학술저널

Fixed Point Theorems in Product Spaces

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Let E and F be Banach spaces with X ⊂ E and Y ⊂ F. Suppose that X is weakly compact, convex and has the fixed point property for a nonexpansive mapping, and Y has the fixed point property for a multivalued nonexpansive mapping. Then (X &#8853; Y)p, 1 ≤ p < ∞ has the fixed point property for a multivalued nonexpansive mapping. Furthermore, if X has the generic fixed point property for a nonexpansive mapping, then (X &#8853; Y)∞ has the fixed point property for a multivalued nonexpansive mapping.

ABSTRACT

1. Introduction

2. Results

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