Let A and B be Banach algebras with preduals A∗ and B∗ respectively, and Θ : B → A be an algebraic homomorphism. In this paper, we derive some specific results concerning the characterizations of module Connes amenability of certain Banach algebras. Indeed, we investigate and give necessary and sufficient conditions for module Connes amenability of projective tensor product Â⊗B. Moreover, we characterize the module ( ; )- Connes amenability of Θ-Lau product A ×Θ B, which and are homomorphisms in A∗ and B∗, respectively.
Tayebi,A. , REZA KHOSHDANI,T. and Tamimi,E. (2023). MODULE CONNES AMENABILITY FOR PROJECTIVE TENSORPRODUCT AND -LAU PRODUT OF BANACH ALGEBRAS. Mathematical Analysis and Convex Optimization, 4(2), 19-30. doi: 10.22034/maco.4.2.3
MLA
Tayebi,A. , , REZA KHOSHDANI,T. , and Tamimi,E. . "MODULE CONNES AMENABILITY FOR PROJECTIVE TENSORPRODUCT AND -LAU PRODUT OF BANACH ALGEBRAS", Mathematical Analysis and Convex Optimization, 4, 2, 2023, 19-30. doi: 10.22034/maco.4.2.3
HARVARD
Tayebi A., REZA KHOSHDANI T., Tamimi E. (2023). 'MODULE CONNES AMENABILITY FOR PROJECTIVE TENSORPRODUCT AND -LAU PRODUT OF BANACH ALGEBRAS', Mathematical Analysis and Convex Optimization, 4(2), pp. 19-30. doi: 10.22034/maco.4.2.3
CHICAGO
A. Tayebi, T. REZA KHOSHDANI and E. Tamimi, "MODULE CONNES AMENABILITY FOR PROJECTIVE TENSORPRODUCT AND -LAU PRODUT OF BANACH ALGEBRAS," Mathematical Analysis and Convex Optimization, 4 2 (2023): 19-30, doi: 10.22034/maco.4.2.3
VANCOUVER
Tayebi A., REZA KHOSHDANI T., Tamimi E. MODULE CONNES AMENABILITY FOR PROJECTIVE TENSORPRODUCT AND -LAU PRODUT OF BANACH ALGEBRAS. MACO, 2023; 4(2): 19-30. doi: 10.22034/maco.4.2.3
Mathematical Analysis and Convex Optimization