Operator theory in the \(C^*\)-algebra framework

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Publication:1308498

DOI10.1016/0034-4877(92)90025-VzbMath0793.46039MaRDI QIDQ1308498

Kazimierz Napiorkowski, Stanisław Lech Woronowicz

Publication date: 4 January 1994

Published in: Reports on Mathematical Physics (Search for Journal in Brave)




Related Items (26)

On the complexity of the description of *-algebra representations by unbounded operatorsQUANTUM 'az + b' GROUP ON COMPLEX PLANEExamples of non-compact quantum group actionsUnbounded operators on Hilbert C*-modulesSELF-ADJOINT OPERATORS AFFILIATED TO C*-ALGEBRASRieffel deformation of group coactionsOn the quantum `\(ax + b\)' groupPseudodifferential extensions and adiabatic deformation of smooth groupoid actionsPoisson-Lie group structures on semidirect productsDuality and conditional expectations in the Nakajima-Mori-Zwanzig formulationQCD on an infinite latticeA local global principle for regular operators in Hilbert \(C^*\)-modulesThe Heisenberg-Lorentz quantum groupAdiabatic groupoid, crossed product by \(\mathbb R_+^\ast\) and pseudodifferential calculusOn the unbounded picture of \(KK\)-theoryThe κ-Poincaré group on a C∗-levelUnbounded elements affiliated with \(C^*\)-algebras and non-compact quantum groupsQuantum \(E(2)\) group and its Pontryagin dualOn self-adjoint extensions and symmetries in quantum mechanicsUnbounded multipliers on operator spacesGroetsch's representation of Moore-Penrose inverses and ill-posed problems in Hilbert \(C^{*}\)-modulesUnbounded pseudodifferential calculus on Lie groupoidsQUANTUM 'ax + b' GROUPThe unbounded Kasparov product by a differentiable moduleHilbert \(C^*\) and \(W^*\)-modules and their morphismsA new quantum deformation of `\(ax+b\)' group



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