KMS STATES ON NICA–TOEPLITZ ALGEBRAS OF PRODUCT SYSTEMS
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Publication:4916119
DOI10.1142/S0129167X12501236zbMath1279.46047arXiv1202.4594OpenAlexW2962823303MaRDI QIDQ4916119
Wojciech Szymański, Nadia S. Larsen, Jeong Hee Hong
Publication date: 19 April 2013
Published in: International Journal of Mathematics (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1202.4594
product system\(C^{\ast}\)-algebraKMS stateHilbert bimodule\(C^{*}\)-correspondenceNica-Toeplitz algebra
Related Items (5)
KMS states on Nica-Toeplitz \(\text{C}^*\)-algebras ⋮ KMS states on \(C^{\ast}\)-algebras associated to a family of \(\ast\)-commuting local homeomorphisms ⋮ Equilibrium states and entropy theory for Nica-Pimsner algebras ⋮ C^*-Algebras of algebraic dynamical systems and right LCM semigroups ⋮ On \(C^*\)-algebras of irreversible algebraic dynamical systems
Cites Work
- Stacey crossed products associated to Exel systems
- Type III\(_{1}\) equilibrium states of the Toeplitz algebra of the affine semigroup over the natural numbers
- Discrete product systems of Hilbert bimodules.
- Phase transition on the Toeplitz algebra of the affine semigroup over the natural numbers
- Semigroups of *-endomorphisms, Dirichlet series, and phase transitions
- KMS states of quasi-free dynamics on Pimsner algebras
- Boundary quotients of the Toeplitz algebra of the affine semigroup over the natural numbers
- Co-universal algebras associated to product systems, and gauge-invariant uniqueness theorems
- Covariant representations of subproduct systems
- Projective multi-resolution analyses arising from direct limits of Hilbert modules
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