The action of groups on real factors of type III, .
The alternative Dunford-Pettis Property in the predual of a von Neumann algebra
Let A be a type II von Neumann algebra with predual A⁎. We prove that A⁎ does not have the alternative Dunford-Pettis property introduced by W. Freedman [7], i.e., there is a sequence (φₙ) converging weakly to φ in A⁎ with ||φₙ|| = ||φ|| = 1 for all n ∈ ℕ and a weakly null sequence (xₙ) in A such that φₙ(xₙ) ↛ 0. This answers a question posed in [7].
The C*-algebra generated by two projections.
The Dimension Lattice of a JBW-Algebra.
The intrinsic invariant of an approximately finite dimensional factor and the cocycle conjugacy of discrete amenable group actions.
The Linear Groups of Injective Factors and of Matroid C*Algebras are Contractible to a Point.
Toeplitz algebras and infinite simple C*-algebras associated with reduced group C*-algebras.
Topological orbit equivalence and C*-crossed products.
Transition probabilities and trace functions for C*-algebras.
Twisted group C*-algebras corresponding to nilpotent discrete groups.
Two-sided ideals in W*-algebras.