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irreducible unitary representations of compact groups are finite-dimensional
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(Theorem)
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"irreducible unitary representations of compact groups are finite-dimensional" is owned by asteroid.
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(view preamble)
| Other names: |
unitary representation of a compact group has a finite-dimensional subrepresentation |
| Also defines: |
unitary representation of compact group has an irreducible subrepresentation |
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Cross-references: finite-dimensional, Hilbert space, topological group, compact, unitary representation
This is version 3 of irreducible unitary representations of compact groups are finite-dimensional, born on 2008-05-07, modified 2008-05-07.
Object id is 10569, canonical name is IrreducibleUnitaryRepresentationsOfCompactGroupsAreFiniteDimensional.
Accessed 73 times total.
Classification:
| AMS MSC: | 22A25 (Topological groups, Lie groups :: Topological and differentiable algebraic systems :: Representations of general topological groups and semigroups) | | | 22C05 (Topological groups, Lie groups :: Compact groups) | | | 43A65 (Abstract harmonic analysis :: Representations of groups, semigroups, etc.) |
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Pending Errata and Addenda
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