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20132024
most citedOn how nanomechanical systems can minimize dissipation

31 citations · 111 across the 13 of their papers we have counts for

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9 papers · 1 filter

math.OA2024

Realizations of free actions via their fixed point algebras

Kay Schwieger, Stefan Wagner

Let be a compact group, let be a unital C-algebra, and let be a free C-dynamical system, in the sense of Ellwood, with fixed point alg…

math.OA2021★ 1 cited

An Atiyah Sequence for Noncommutative Principal Bundles

Kay Schwieger, Stefan Wagner

We present a derivation-based Atiyah sequence for noncommutative principal bundles. Along the way we treat the problem of deciding when a given -automorphism on the quantum bas…

math.OA2020★ 6 cited

Lifting spectral triples to noncommutative principal bundles

Kay Schwieger, Stefan Wagner

Given a free action of a compact Lie group on a unital C*-algebra and a spectral triple on the corresponding fixed point algebra , we present a sys…

math.OA2017★ 4 cited

Noncommutative Coverings of Quantum Tori

Kay Schwieger, Stefan Wagner

We introduce a framework for coverings of noncommutative spaces. Moreover, we study noncommutative coverings of irrational quantum tori and characterize all such coverings that are…

math.OA2017★ 2 cited

Part III, Free Actions of Compact Quantum Groups on C*-Algebras

Kay Schwieger, Stefan Wagner

We study and classify free actions of compact quantum groups on unital C*-algebras in terms of generalized factor systems. Moreover, we use these factor systems to show that all fi…

math.OA2015★ 4 cited

Part II, Free Actions of Compact Groups on C*-Algebras

Kay Schwieger, Stefan Wagner

We study a simple subclass of free actions of non-Abelian groups on unital C*-algebras, namely cleft actions. These are characterized by the fact that the associated noncommutative…

math.OA2015★ 9 cited

Part I, Free Actions of Compact Abelian Groups on C*-Algebras

Kay Schwieger, Stefan Wagner

We study free and compact group actions on unital C*-algebras. In particular, we provide a complete classification theory of these actions for compact Abelian groups and explain it…

math.OA2014

Diagonal Couplings of Quantum Markov Chains

Burkhard Kümmerer, Kay Schwieger

In this article we extend the coupling method from classical probability theory to quantum Markov chains on atomic von Neumann algebras. In particular, we establish a coupling ineq…

math.OA2013★ 2 cited

Ergodic Properties of Quantum Birth and Death Chains

David Bücher, Andreas Gärtner, Burkhard Kümmerer +3

We study a class of quantum Markov processes that, on the one hand, is inspired by the micromaser experiment in quantum optics and, on the other hand, by classical birth and death…