Unconditional Decomposition Of Wiza Property For Operators In Banach Space

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Esameldin Abdalla Sidahmed Yahiya , Zakieldeen Aboabuda Mohamed Alhassn Ali , Tasneem Kamalaldeen , Amna Mahmoud Ahmed Bakhit and Mutazmohammed Elbagir Eltiganiabdelsalam

Abstract

In this paper we study a linear transform between bounded linear operators for every continuous surjective algebra homomorphism from X→Y on Banach space has the Wiza property. Through this study we get Banach space X which satisfies the Wiza property if and only if it satisfies the rule deduced from the main result. This rule is satisfactory for a Banach space with is omorphicbases for finite co type and Neumann norm (p-spaces).

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