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quantum symmetries from group and groupoid representations
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(Topic)
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"quantum symmetries from group and groupoid representations" is owned by bci1.(view preamble)
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See Also: quantum symmetry
| Other names: |
extended quantum symmetry representations |
| Also defines: |
group representation, quantum symmetry, groupoid representation, groupoid *-algebra representation, unitary groupoid representation, extended quantum groupoid symmetry, extended quantum algebroid symmetry, weak Hopf C*--algebroid, Hopf algebroid, monoidal bicategory, Hilbert bundle, Hilbert space bundle |
| Keywords: |
extended quantum symmetries, symmetry, quantum symmetry, groupoid *-algebra representations, group representation, groupoid representation, category representations, representable functors, functor representations |
Cross-references: square, implications, regular, matrix multiplication, matrix, operations, relation, graph, tangent groupoid, equivalence relations, topological, composition, source maps, topological groupoid, theorem, section, vector space, norm, surjective, locally compact Hausdorff space, Lie groups, hamiltonian, Haar system, locally compact groupoid, groupoids, modules, categories, bialgebras, Lie algebroids, deformation, noncommutative geometry, small category, functions, rigged Hilbert spaces, algebroids, quantum groupoids, weak Hopf algebras, quantum groups, systems, fields, Haar measure, convolution, entropy, Thermodynamic, quantum gravity, supersymmetry, quantum field theory, local quantum physics, algebraic topology, computation, extended quantum symmetries, concepts, algebraic, representations, C*-algebra, Hilbert space, group representations, groupoid representations, spacetime, quantum mechanics, operators
There are 23 references to this object.
This is version 10 of quantum symmetries from group and groupoid representations, born on 2009-02-13, modified 2009-04-17.
Object id is 514, canonical name is QuantumSymmetriesFromGroupAndGroupoidRepresentations.
Accessed 9781 times total.
Classification:
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Pending Errata and Addenda
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