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On φ-inner amenable Banach algebras

A. Jabbari; T. Mehdi Abad; M. Zaman Abadi — 2011

Colloquium Mathematicae

Generalizing the concept of inner amenability for Lau algebras, we define and study the notion of φ-inner amenability of any Banach algebra A, where φ is a homomorphism from A onto ℂ. Several characterizations of φ-inner amenable Banach algebras are given.

Constructions preserving $n$ -weak amenability of Banach algebras

A. Jabbari; Mohammad Sal Moslehian; H. R. E. Vishki — 2009

Mathematica Bohemica

A surjective bounded homomorphism fails to preserve $n$ -weak amenability, in general. We however show that it preserves the property if the involved homomorphism enjoys a right inverse. We examine this fact for certain homomorphisms on several Banach algebras.

The $(G^{'} / G)$ -expansion method for solving the combined and the double combined sinh-cosh-Gordon equations.

Kheiri, H.; Jabbari, A. — 2010

Acta Universitatis Apulensis. Mathematics - Informatics

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