14.2k citations
Counting papers with at most 25 authors, so collaboration author lists do not stand in for the people here.
- University of WarsawPL204 papers
- Centre National de la Recherche ScientifiqueFR196 papers
- Sapienza University of RomeIT190 papers
- Max Planck Institute for Gravitational PhysicsDE187 papers
- University of PerugiaIT187 papers
- University of PisaIT185 papers
- University of Rome Tor VergataIT185 papers
- University of TrentoIT184 papers
- University of SouthamptonGB183 papers
- University of SalernoIT182 papers
- University of UrbinoIT182 papers
- Vrije Universiteit AmsterdamNL182 papers
21 papers · 1 filter
Ideal structure and pure infiniteness of inverse semigroup crossed products
B. K. Kwaśniewski, R. Meyer
Let be a -inclusion. We give efficient conditions under which separates ideals in , and is purely infinite if every positive element in is proper…
Aperiodicity: the almost extension property and uniqueness of pseudo-expectations
Bartosz Kosma Kwaśniewski, Ralf Meyer
We prove implications among the conditions in the title for an inclusion of a C*-algebra A in a C*-algebra B, and we also relate this to several other properties in case B is a cro…
Stone duality and quasi-orbit spaces for generalised C*-inclusions
B. K. Kwaśniewski, R. Meyer
Let and be -algebras with . Exploiting the duality between sober spaces and spatial locales, and the adjunction between restriction and induction for…
Topological freeness for -correspondences
T. M. Carlsen, B. K. Kwasniewski, E. Ortega
We study conditions that ensure uniqueness theorems of Cuntz-Krieger type for relative Cuntz-Pimsner algebras associated to a -correspondence over a $C^…
Nica-Toeplitz algebras associated with product systems over right LCM semigroups
Bartosz K. Kwasniewski, Nadia S. Larsen
We prove uniqueness of representations of Nica-Toeplitz algebras associated to product systems of -correspondences over right LCM semigroups by applying our previous abstract…
Aperiodicity, topological freeness and pure outerness: from group actions to Fell bundles
Bartosz K. Kwaśniewski, Ralf Meyer
We generalise various non-triviality conditions for group actions to Fell bundles over discrete groups and prove several implications between them. We also study sufficient criteri…
Pure infiniteness and ideal structure of -algebras associated to Fell bundles
B. K. Kwaśniewski, W. Szymański
We investigate structural properties of the reduced cross-sectional algebra of a Fell bundle over a discrete group . Conditions allowing one t…
Crossed products by endomorphisms of -algebras
B. K. Kwasniewski
In the first part of the paper, we develop a theory of crossed products of a -algebra by an arbitrary (not necessarily extendible) endomorphism . We consider rel…
Quantum automorphism groups of finite quantum groups are classical
Paweł Kasprzak, Piotr M. Sołtan, Stanisław L. Woronowicz
In a recent paper of Bhowmick, Skalski and Sołtan the notion of a quantum group of automorphisms of a finite quantum group was introduced and, for a given finite quantum group G, e…
Ideal structure of crossed products by endomorphisms via reversible extensions of -dynamical systems
B. K. Kwasniewski
We consider an extendible endomorphism of a -algebra . We associate to it a canonical -dynamical system that extends and is `reversible' in the sen…
Topological aperiodicity for product systems over semigroups of Ore type
B. K. Kwasniewski, W. Szymanski
We prove a version of uniqueness theorem for Cuntz-Pimsner algebras of discrete product systems over semigroups of Ore type. To this end, we introduce Doplicher-Roberts picture of…
Quantum group-twisted tensor products of C*-algebras
Ralf Meyer, Sutanu Roy, Stanislaw Lech Woronowicz
We put two C*-algebras together in a noncommutative tensor product using quantum group coactions on them and a bicharacter relating the two quantum groups that act. We describe thi…
Crossed products for interactions and graph algebras
B. K. Kwaśniewski
We consider Exel's interaction over a unital -algebra , such that and are hereditary subalgebras of . For the associated crossed product, we obtain…
Topological freeness for Hilbert bimodules
B. K. Kwasniewski
It is shown that topological freeness of Rieffel's induced representation functor implies that any -algebra generated by a faithful covariant representation of a Hilbert bimod…
Crossed products by endomorphisms and reduction of relations in relative Cuntz-Pimsner algebras
B. K. Kwasniewski, A. V. Lebedev
Starting from an arbitrary endomorphism αof a unital C*-algebra A we construct a crossed product. It is shown that the natural construction depends not only on the C*-dynamical sys…
C*-algebras generalizing both relative Cuntz-Pimsner and Doplicher-Roberts algebras
B. K. Kwaśniewski
We introduce and analyse the structure of C*-algebras arising from ideals in right tensor C*-precategories, which naturally generalize both relative Cuntz-Pimsner and Doplicher-Rob…
Extensions of C*-dynamical systems to systems with complete transfer operators
B. K. Kwaśniewski
Starting from an arbitrary endomorphism of a unital C*-algebra we construct a bigger C*-algebra and extend onto in such a way that the extended endomorphism …
Crossed product of a C*-algebra by a semigroup of bounded positive linear maps. Interactions
B. K. Kwasniewski
The paper presents a construction of the crossed product of a C*-algebra by a commutative semigroup of bounded positive linear maps generated by partial isometries. In particular,…
Crossed product of a C*-algebra by a semigroup of endomorphisms generated by partial isometries
B. K. Kwasniewski, A. V. Lebedev
The paper presents a construction of the crossed product of a C*-algebra by a semigroup of endomorphisms generated by partial isometries.
Crossed product of a C*-algebra by an endomorphism, coefficient algebras and transfer operators
A. B. Antonevich, V. I. Bakhtin, A. V. Lebedev
The paper presents a construction of the crossed product of a C*-algebra by an endomorphism generated by partial isometry
On the structure of Banach algebras associated with automorphisms
A. Lebedev
In the present paper we study the structure of a Banach algebra B(A, T_g) generated by a certain Banach algebra of operators acting in a Banach space D and a group {T_g}_{g \in…