On operators with bounded approximation property

Published 7 Dec 2013 in math.FA | (1312.2116v1)

Abstract: It is known that any separable Banach space with BAP is a complemented subspace of a Banach space with a basis. We show that every operator with bounded approximation property, acting from a separable Banach space, can be factored through a Banach space with a basis.

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Authors (1)

Oleg Reinov

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