The \(\mathrm{C}^\ast\)-algebra index for observable algebra in non-equilibrium Hopf spin models
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Publication:2086127
DOI10.1007/s43034-022-00215-3OpenAlexW4301396784MaRDI QIDQ2086127
Publication date: 20 October 2022
Published in: Annals of Functional Analysis (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/s43034-022-00215-3
General theory of (C^*)-algebras (46L05) Applications of functional analysis in quantum physics (46N50) Operator algebra methods applied to problems in quantum theory (81R15) Hopf algebras and their applications (16T05)
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Cites Work
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- Equivariant Poincaré duality for quantum group actions
- Index of subfactors and statistics of quantum fields. II: Correspondences, braid group statistics and Jones polynomial
- Extension of Jones' theory on index of arbitrary factors
- Compact matrix pseudogroups
- Hecke algebra representations of braid groups and link polynomials
- Quantum symmetry and braid group statistics in \(G\)-spin models
- Quantum chains of Hopf algebras with quantum double cosymmetry
- Index of subfactors and statistics of quantum fields. I
- Jones index theory for Hilbert \(C^*\)-bimodules and its equivalence with conjugation theory
- The field algebra in Hopf spin models determined by a Hopf \(\ast\)-subalgebra and its symmetric structure
- Minimal quasitriangular Hopf algebras
- \(C^*\)-index of observable algebras in \(G\)-spin model
- Hopf C*-Algebras
- Random matrices, free probability, planar algebras and subfactors
- The Rohlin property for coactions of finite dimensional $C^*$-Hopf algebras on unital $C^*$-algebras
- A polynomial invariant for knots via von Neumann algebras
- Entropy and index for subfactors
- The Haar measure on finite quantum groups
- Jones index theory by Hilbert C*-bimodules and K-theory
- DUALITY OF HOPF C*-ALGEBRAS
- Saturated Actions of Finite Dimensional Hopf *-Algebras on $C^*$-Algebras.
- Theory of operator algebras I.
- C∗‐index of observable algebra in the field algebra determined by a normal group
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