The ternary subspace and symmetric part of an operator space

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dc.contributor.author	Kaneda, M.
dc.date.accessioned	2015-11-05T11:25:59Z
dc.date.available	2015-11-05T11:25:59Z
dc.date.issued	2014
dc.identifier.isbn	9786018046728
dc.identifier.uri	http://nur.nu.edu.kz/handle/123456789/798
dc.description.abstract	In 2003, V. I. Paulsen and I denned the ternary subspace of an operator space as the intersection of the space and the adjoint of its quasi-multiplier space. Recently, M. Neal and B. Russo defined the completely symmetric part of an operator space by considering the symmetric part of the matrix of infinite size w i t h entries in the operator space, and posed the question: Under what conditions does it consist of the adjoint of quasi-multipliers? I give a partial answer to this question revealing the relationship between the ternary subspace and the completely symmetric part.	ru_RU
dc.language.iso	en	ru_RU
dc.publisher	Nazarbayev University	ru_RU
dc.subject	ternary subspace	ru_RU
dc.subject	symmetric part	ru_RU
dc.subject	operator space	ru_RU
dc.title	The ternary subspace and symmetric part of an operator space	ru_RU
dc.type	Abstract	ru_RU