On the duality of local observables
On the extension problem for unbounded measures on projections
On the Fock representation of the q-commutation relations.
On the homomorphisms of sum logics
On the Homotopy Type of the Regular Group of a W*-Algebra.
On the left and right joint spectra in Banach algebras
On the operator equation .
On the range of completely bounded maps.
On the spectrum of the analytic generator.
On the structural theory of factors of negatively curved groups
Ozawa showed in [21] that for any i.c.c. hyperbolic group, the associated group factor is solid. Developing a new approach that combines some methods of Peterson [29], Ozawa and Popa [27, 28], and Ozawa [25], we strengthen this result by showing that is strongly solid. Using our methods in cooperation with a cocycle superrigidity result of Ioana [12], we show that profinite actions of lattices in , , are virtually -superrigid.
On the tensor products of maximal abelian JW-algebras.
On the two-fold symbol chain of a C*-algebra of singular integral operators on a polycylinder.
On the Type of a Discrete Crossed Product.
On weak convergence of iterates in quantum -spaces .
On Woronowicz's approach to the Tomita-Takesaki theory
The Tomita-Takesaki Theory is very complex and can be contemplated from different points of view. In the decade 1970-1980 several approaches to it appeared, each one seeking to attain more transparency. One of them was the paper of S. L. Woronowicz "Operator systems and their application to the Tomita-Takesaki theory" that appeared in 1979. Woronowicz's approach allows a particularly precise insight into the nature of the Tomita-Takesaki Theory and in this paper we present a brief, but fairly detailed...
One property of the weak convergence of operators iterations in von Neumann algebras.
Operators on VN(G) commuting with A(G)
Order Structures, Traces and Weights on Morita Equivalent C*-Algebras.
Orthogonal decompositions in Hilbert -modules and stationary processes.
Orthogonal Forms and Probability in von Neumann Algebras.