We study the notion of bounded approximate Connes-amenability for dual Banach algebras and characterize this type of algebras in terms of approximate diagonals. We show that bounded approximate Connes-amenability of dual Banach algebras forces them to be unital. For a separable dual Banach algebra, we prove that bounded approximate Connes-amenability implies sequential approximate Connes-amenability.
Mahmoodi, A. (2015). Bounded approximate connes-amenability of dual Banach algebras. Bulletin of the Iranian Mathematical Society, 41(1), 227-238.
MLA
Mahmoodi, A. "Bounded approximate connes-amenability of dual Banach algebras", Bulletin of the Iranian Mathematical Society, 41, 1, 2015, 227-238.
HARVARD
Mahmoodi A. (2015). 'Bounded approximate connes-amenability of dual Banach algebras', Bulletin of the Iranian Mathematical Society, 41(1), pp. 227-238.
CHICAGO
A. Mahmoodi, "Bounded approximate connes-amenability of dual Banach algebras," Bulletin of the Iranian Mathematical Society, 41 1 (2015): 227-238,
VANCOUVER
Mahmoodi A. Bounded approximate connes-amenability of dual Banach algebras. BIMS. 2015;41(1):227-238.
