Olayinka Arogunjo - Academia.edu (original) (raw)

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Papers by Olayinka Arogunjo

Let X be a Banach space. A Banach operator algebra U ( X ) is said to be amenable if every conti... more Let X be a Banach space. A Banach operator algebra U ( X ) is said to be amenable if every continuous derivation from U ( X ) into its dual Banach bimodules is inner. We study this notion, via a newly defined symmetric approximation property, in the Banach operator ideal of p-compact operators modelled on specific Banach spaces.

Let X be a Banach space. A Banach operator algebra U ( X ) is said to be amenable if every conti... more Let X be a Banach space. A Banach operator algebra U ( X ) is said to be amenable if every continuous derivation from U ( X ) into its dual Banach bimodules is inner. We study this notion, via a newly defined symmetric approximation property, in the Banach operator ideal of p-compact operators modelled on specific Banach spaces.

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