| Operator Algebras |
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| CATEGORIES ABOUT OPERATOR ALGEBRA | |
| operator theory | |
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Such algebras can be used to study sets of operators ''simultaneously''. From this point of view, operator algebras can be regarded as a generalization of Spectral Theory of a single operator. In general operator algebras are non-commutative rings.
Examples of operator algebras which are not self-adjoint include:
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