Property($K^{\ast }$) Implies the Weak Fixed Point Property

Abstract

It is shown that if the dual of a separable Banach space has Property($K^{\ast }$) then the original space has the weak fixed point property. This is an improvement of previously results.

References in corpus (1)

• Properties of $R(X), R(a, X) \mbox{ and } RW(a, X)$