On unconditional banach space ideal property

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dc.creatorAywa, Shem
dc.creatorMuthengi, Fredrick
dc.creatorMusundi, Sammy
dc.date05/24/2013
dc.dateFri, 24 May 2013
dc.dateFri, 24 May 2013 12:46:40
dc.dateFri, 24 May 2013 12:46:40
dc.date.accessioned2015-03-18T11:28:59Z
dc.date.available2015-03-18T11:28:59Z
dc.descriptionPaper presented at Strathmore International Math Research Conference on July 23 - 27, 2012
dc.descriptionLet denote the assignment which associates with each pair of Banach spaces the vector space and be the space of all compact linear operators from . Let and suppose converges in the dual weak operator topology Denote by the finite number given by. The u-norm on is then given by. It has been shown that is a banach operator ideal. We find conditions for to be an unconditional ideal in
dc.description.abstractLet denote the assignment which associates with each pair of Banach spaces the vector space and be the space of all compact linear operators from . Let and suppose converges in the dual weak operator topology Denote by the finite number given by. The u-norm on is then given by. It has been shown that is a banach operator ideal. We find conditions for to be an unconditional ideal in
dc.formatNumber of Pages:4 p.
dc.identifier.urihttp://hdl.handle.net/11071/3590
dc.languageeng
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dc.subjectIdeal projection
dc.subjectSeparable reflexive space
dc.subjectUnconditional compact approximation property (UKAP)
dc.subjectU-ideal.
dc.titleOn unconditional banach space ideal property
dc.typeConference Paper
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