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example of Banach algebra which is not a  -algebra for any involution
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(Example)
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| ExampleOfBanachAlgebraWhichIsNotACAlgebraForAnyInvolution |
"example of Banach algebra which is not a  -algebra for any involution" is owned by asteroid.
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| Also defines: |
finite dimensional -algebras are semi-simple |
This object's parent.
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Cross-references: matrix, diagonal, maximal ideal, easy to see, nilpotent, algebra, ideal, element, Jacobson radical, semi-simple, theorem, finite dimensional, proof, involution, identity matrix, matrix norm, matrix operations, Banach algebra
This is version 2 of example of Banach algebra which is not a  -algebra for any involution, born on 2007-07-28, modified 2007-08-17.
Object id is 9807, canonical name is ExampleOfBanachAlgebraWhichIsNotACAlgebraForAnyInvolution.
Accessed 1342 times total.
Classification:
| AMS MSC: | 46L05 (Functional analysis :: Selfadjoint operator algebras :: General theory of $C^*$-algebras) |
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Pending Errata and Addenda
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