2008Journal of Qingdao UniversityRequires access

Study on Several Problems About Strongly Self-Absorbing C~*-Algebras

Xinbing Yang

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Abstract

In this paper,it is proved that a separable unital strongly self-absorbing C*-algebra is approximately inner flip directly,and btained that a new equivalent definition of strongly self-absorbing according to interrelated definitions and theorems.Suppose A is a separable C*-algebra and D is a separable unital strongly self-absorbing Ki-injective C*-algebra.it is proved that two threoms showing A is isomorphic to AD are equivalent.

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In this paper,it is proved that a separable unital strongly self-absorbing C*-algebra is approximately inner flip directly,and btained that a new equivalent definition of strongly self-absorbing according to interrelated definitions and theorems.Suppose A is a separable C*-algebra and D is a separable unital strongly self-absorbing Ki-injective C*-algebra.it is proved that two threoms showing A is isomorphic to AD are equivalent.

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Available abstract

In this paper,it is proved that a separable unital strongly self-absorbing C*-algebra is approximately inner flip directly,and btained that a new equivalent definition of strongly self-absorbing according to interrelated definitions and theorems.Suppose A is a separable C*-algebra and D is a separable unital strongly self-absorbing Ki-injective C*-algebra.it is proved that two threoms showing A is isomorphic to AD are equivalent.

Key concepts: Unital, Separable space, Injective function, Mathematics, Pure mathematics, Algebra over a field, Discrete mathematics, Mathematical analysis

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