Results 11 to 18 of about 214 (18)
Conjugate Dynamical Systems on C*-algebras
, 2012 Let $(A, \alpha)$ and $(B, \beta)$ be C*-dynamical systems where $\alpha$ and $\beta$ are arbitrary *-endomorphisms. When $\alpha$ is injective or surjective, we show that the semicrossed products $A \times_\alpha \mathbb{Z}$ and $B \times_\beta \mathbb ...
Davidson, Kenneth R. +1 more
core +1 more source
2-local triple derivations on von Neumann algebras [PDF]
, 2014 We prove that every {\rm(}not necessarily linear nor continuous{\rm)} 2-local triple derivation on a von Neumann algebra $M$ is a triple derivation, equivalently, the set Der$_{t} (M)$, of all triple derivations on $M,$ is algebraically 2-reflexive in ...
Kudaybergenov, Karimbergen +3 more
core
A Simple Separable Exact C*-Algebra not Anti-isomorphic to Itself
, 2014 We give an example of an exact, stably finite, simple. separable C*-algebra D which is not isomorphic to its opposite algebra. Moreover, D has the following additional properties.
A. Connes +28 more
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K-theoretic characterization of C*-algebras with approximately inner flip
, 2015 It is determined exactly which classifiable C*-algebras have approximately inner flip. The answer includes a number of C*-algebras with torsion in their K-theory, and a number of C*-algebras that are self-absorbing but not strongly self-absorbing.Comment:
Tikuisis, Aaron
core +1 more source
Limit C*-algebras associated with an automorphism
, 2003 We present and study C*-algebras generated by "periodic weighted creation operators" on the Fock space associated with an automorphism $\alpha$ on a C*-algebra $A$.
Solel, Baruch
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2-Local derivations on algebras of locally measurable operators [PDF]
, 2012 The paper is devoted to 2-local derivations on the algebra $LS(M)$ of all locally measurable operators affiliated with a type I$_\infty$ von Neumann algebra $M.$ We prove that every 2-local derivation on $LS(M)$ is a derivation.Comment: arXiv admin note:
Alauadinov, A. K. +2 more
core
Noncommutative solenoids and their projective modules
, 2013 Let p be prime. A noncommutative p-solenoid is the C*-algebra of Z[1/p] x Z[1/p] twisted by a multiplier of that group, where Z[1/p] is the additive subgroup of the field Q of rational numbers whose denominators are powers of p.
Latremoliere, Frederic, Packer, Judith
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Topologies on central extensions of von Neumann algebras
Open Mathematics, 2012 Ayupov Shavkat +2 more
doaj +1 more source