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math.OANov 1, 2023
authors
  • Adam Skalski
  • Ami Viselter
institutions
  • Institute of Mathematics
  • Polish Academy of Sciences
  • University of Haifa
arXiv abstractPDF
paper

Convolution semigroups on Rieffel deformations of locally compact quantum groups

arXiv:2311.04630 · doi:10.1007/s11005-024-01797-w

Abstract

Consider a locally compact quantum group G with a closed classical abelian subgroup Γ equipped with a 2-cocycle Ψ:Γ^×Γ^→C. We study in detail the associated Rieffel deformation GΨ and establish a canonical correspondence between Γ-invariant convolution semigroups of states on G and on GΨ.

arXiv comment37 pages. v3: minor changes. To appear in Letters in Mathematical Physics

References in corpus (12)

  • The Haagerup property for locally compact quantum groups
  • Rieffel deformation via crossed products
  • Deformation of C*-algebras by cocycles on locally compact quantum groups
  • Uniform continuity over locally compact quantum groups
  • Quantum group-twisted tensor products of C*-algebras
  • Convolution semigroups on locally compact quantum groups and noncommutative Dirichlet forms
  • Completely positive multipliers of quantum groups
  • Categorical aspects of quantum groups: multipliers and intrinsic groups
  • Almost algebraic actions of algebraic groups and applications to algebraic representations
  • Twisting and Rieffel's deformation of locally compact quantum groups. Deformation of the Haar measure
  • On positive definiteness over locally compact quantum groups
  • Generating functionals for locally compact quantum groups
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