C*-al……"> Operator system について
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Operator system : ウィキペディア英語版
Operator system

Given a unital C
*-algebra
\mathcal , a
*-closed
subspace ''S'' containing ''1'' is called an operator system. One can associate to each subspace \mathcal \subseteq \mathcal of a unital C
*-algebra an operator system via S:= \mathcal+\mathcal^
* +\mathbb 1 .
The appropriate morphisms between operator systems are completely positive maps.
By a theorem of Choi and Effros, operator systems can be characterized as
*-vector spaces equipped with an Archimedean matrix order.〔Choi M.D., Effros, E.G. Injectivity and operator spaces. Journal of Functional Analysis 1977〕
==References==



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