Inner automorphisms of hyperfinite factors and Bogoliubov transformations
Inner ideals in C*-algebras.
Inner one-parameter groups acting on a factor.
Integrable, ergodic actions of Abelian groups on von Neumann algebras.
Integrable group actions on von Neumann algebras.
Integrable-ergodic C*-dynamical systems on Abelian groups.
Integral mappings and the principle of local reflexivity for noncommutative -spaces.
Integral representations of the -Drazin inverse in -algebras
The paper gives new integral representations of the -Drazin inverse of an element of a -algebra that require no restriction on the spectrum of . The representations involve powers of and of its adjoint.
Intégration non commutative représentation projective d’espaces
Interpolation of Operator Ideals with an Application to Eigenvalue Distribution Problems.
Interprétation probabiliste et extension des intégrales stochastiques non commutatives
Intrinsic geometric on the class of probability densities and exponential families.
We present a way of thinking of exponential farnilies as geodesic surfaces in the class of positive functions considered as a (multiplicative) sub-group G+ of the group G of all invertible elements in the algebra A of all complex bounded functions defined on a measurable space. For that we have to study a natural geometry on that algebra. The class D of densities with respect to a given rneasure will happen to be representatives of equivalence classes defining a projective space in A. The natural...
Invariant metrics on convex cones
Invariant states and a conditional fixed point property for affine actions.
Invariant states for positive operator semigroups
Invariant States of von Neumann Algebras.
Invariant subspaces for operators in a general II1-factor
Let ℳ be a von Neumann factor of type II1 with a normalized trace τ. In 1983 L. G. Brown showed that to every operator T∈ℳ one can in a natural way associate a spectral distribution measure μ T (now called the Brown measure of T), which is a probability measure in ℂ with support in the spectrum σ(T) of T. In this paper it is shown that for every T∈ℳ and every Borel set B in ℂ, there is a unique closed T-invariant subspace affiliated with ℳ, such that the Brown measure of is concentrated on B...
Invariant Subspaces of Compact Elements in C*-Algebras.
Invariant Weights on Semi-Finite von Neumann Algebras.
Invariante Spuren auf Gruppenalgebren.