MODULE AMENABILITY AND TENSOR PRODUCT OF SEMIGROUP ALGEBRAS

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BODAGHI ABASALT

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Journal Paper

Paper Information

Journal: JOURNAL OF MATHEMATICAL EXTENSION Year:2010 | Volume:4 | Issue:2 (S.N. 8) Page(s): 97-106

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Information Journal Paper

Title

MODULE AMENABILITY AND TENSOR PRODUCT OF SEMIGROUP ALGEBRAS

Author(s)

BODAGHI ABASALT | Issue Writer Certificate

Keywords

BANACH MODULES

MODULE DERIVATION

MODULE AMENABILITY

INVERSE SEMIGROUP

Abstract

Let S be an INVERSE SEMIGROUP with an upward directed set of idempotents E. In this paper we prove that if S is amenable, then l1(S) Ä^ l1(S) is module amenable as an l1(E)-module. Also we show that L1(S) Ä^ l1 (S) is module super-amenable if an appropriate group homomorphic image of S is finite.

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References

COHOMOLOGY IN BANACH ALGEBRAS

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APA: Copy

BODAGHI, ABASALT. (2010). MODULE AMENABILITY AND TENSOR PRODUCT OF SEMIGROUP ALGEBRAS. JOURNAL OF MATHEMATICAL EXTENSION, 4(2 (S.N. 8)), 97-106. SID. https://sid.ir/paper/564278/en

Vancouver: Copy

BODAGHI ABASALT. MODULE AMENABILITY AND TENSOR PRODUCT OF SEMIGROUP ALGEBRAS. JOURNAL OF MATHEMATICAL EXTENSION[Internet]. 2010;4(2 (S.N. 8)):97-106. Available from: https://sid.ir/paper/564278/en

IEEE: Copy

ABASALT BODAGHI, “MODULE AMENABILITY AND TENSOR PRODUCT OF SEMIGROUP ALGEBRAS,” JOURNAL OF MATHEMATICAL EXTENSION, vol. 4, no. 2 (S.N. 8), pp. 97–106, 2010, [Online]. Available: https://sid.ir/paper/564278/en

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