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The book delves into operator theory and the necessity of enlarging spaces to find solutions to operator equations. It highlights the Berberian-Quigley enlargement of Banach spaces, which transforms approximate eigenvectors into genuine ones. The discussion extends to C*-algebras, illustrating how they are often enlarged to their universal enveloping von Neumann algebras for richer properties. Notably, it covers the Kadison-Sakai theorem, demonstrating that derivations can become inner in the enlarged space, while addressing the limitations of algebraic transitions in certain cases.
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Local Multipliers of C*-Algebras, Pere Ara, Martin Mathieu
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- Pubblicato
- 2012
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