Banach Algebras with Involution.
Banach manifolds of algebraic elements in the algebra (H) of bounded linear operatorsof bounded linear operators
Given a complex Hilbert space H, we study the manifold of algebraic elements in . We represent as a disjoint union of closed connected subsets M of Z each of which is an orbit under the action of G, the group of all C*-algebra automorphisms of Z. Those orbits M consisting of hermitian algebraic elements with a fixed finite rank r, (0< r<∞) are real-analytic direct submanifolds of Z. Using the C*-algebra structure of Z, a Banach-manifold structure and a G-invariant torsionfree affine...
Banach-Saks properties of C*-algebras and Hilbert C*-modules.
Bessel and Grüss type inequalities in inner product modules over Banach -algebras.
Best approximation in C*-algebras.
Bilinear Forms on Exact Operator Spaces and B(H) ? B(H).