AMENABILITY OF VECTOR-VALUED GROUP ALGEBRAS

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GHAFFARI A.; JAVADI S.

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Journal Paper

Paper Information

Journal: JOURNAL OF ALGEBRAIC SYSTEMS Year:2016 | Volume:3 | Issue:2 Page(s): 97-107

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Information Journal Paper

Title

AMENABILITY OF VECTOR-VALUED GROUP ALGEBRAS

Author(s)

GHAFFARI A. | JAVADI S. | Issue Writer Certificate

Keywords

Amenability

Banach algebras

Derivation

Group algebra

Invariant mean

Abstract

The purpose of carrying out this work is to develop the Amenability notations for vector-valued Group algebras. We prove that L1(G; A) is approximately weakly amenable where A is a unital separable Banach algebra. We give the necessary, and sufficient conditions for the existence of a left Invariant mean on L1(G; A ), LUC(G; A ), WAP(G; A ), and C0(G; A ).

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APA: Copy

GHAFFARI, A., & JAVADI, S.. (2016). AMENABILITY OF VECTOR-VALUED GROUP ALGEBRAS. JOURNAL OF ALGEBRAIC SYSTEMS, 3(2 ), 97-107. SID. https://sid.ir/paper/268377/en

Vancouver: Copy

GHAFFARI A., JAVADI S.. AMENABILITY OF VECTOR-VALUED GROUP ALGEBRAS. JOURNAL OF ALGEBRAIC SYSTEMS[Internet]. 2016;3(2 ):97-107. Available from: https://sid.ir/paper/268377/en

IEEE: Copy

A. GHAFFARI, and S. JAVADI, “AMENABILITY OF VECTOR-VALUED GROUP ALGEBRAS,” JOURNAL OF ALGEBRAIC SYSTEMS, vol. 3, no. 2 , pp. 97–107, 2016, [Online]. Available: https://sid.ir/paper/268377/en

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