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On (Co)homology of triangular Banach algebras

Mohammad Sal Moslehian — 2005

Banach Center Publications

Suppose that A and B are unital Banach algebras with units 1 A and 1 B , respectively, M is a unital Banach A,B-module, = A M 0 B is the triangular Banach algebra, X is a unital -bimodule, X A A = 1 A X 1 A , X B B = 1 B X 1 B , X A B = 1 A X 1 B and X B A = 1 B X 1 A . Applying two nice long exact sequences related to A, B, , X, X A A , X B B , X A B and X B A we establish some results on (co)homology of triangular Banach algebras.

A Morita equivalence for Hilbert C*-modules

Maria JoiţaMohammad Sal Moslehian — 2012

Studia Mathematica

We introduce a notion of Morita equivalence for Hilbert C*-modules in terms of the Morita equivalence of the algebras of compact operators on Hilbert C*-modules. We investigate the properties of the new Morita equivalence. We apply our results to study continuous actions of locally compact groups on full Hilbert C*-modules. We also present an extension of Green's theorem in the context of Hilbert C*-modules.

Generalized induced norms

S. HejazianM. MirzavaziriMohammad Sal Moslehian — 2007

Czechoslovak Mathematical Journal

Let · be a norm on the algebra n of all n × n matrices over . An interesting problem in matrix theory is that “Are there two norms · 1 and · 2 on n such that A = max { A x 2 x 1 = 1 } for all A n ?” We will investigate this problem and its various aspects and will discuss some conditions under which · 1 = · 2 .

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