We study the topological centers of $nth$ dual of Banach $mathcal{A}$-modules and we extend some propositions from Lau and "{U}lger into $n-th$ dual of Banach $mathcal{A}-modules$ where $ngeq 0$ is even number. Let $mathcal{B}$ be a Banach $mathcal{A}-bimodule$. By using some new conditions, we show that $ Z^ell_{mathcal{A}^{(n)}}(mathcal{B}^{(n)})=mathcal{B}^{(n)}$ and $ Z^ell_{mathcal{B}^{(n)}}(mathcal{A}^{(n)})=mathcal{A}^{(n)}$. We get some conclusions on group algebras.
Haghnejad Azar, K. & Riazi, A. (2012). Topological centers of the n-th dual of module actions. Bulletin of the Iranian Mathematical Society, 38(1), 1-16.
MLA
Haghnejad Azar, K., & Riazi, A. "Topological centers of the n-th dual of module actions", Bulletin of the Iranian Mathematical Society, 38, 1, 2012, 1-16.
HARVARD
Haghnejad Azar K., Riazi A. (2012). 'Topological centers of the n-th dual of module actions', Bulletin of the Iranian Mathematical Society, 38(1), pp. 1-16.
CHICAGO
K. Haghnejad Azar & A. Riazi, "Topological centers of the n-th dual of module actions," Bulletin of the Iranian Mathematical Society, 38 1 (2012): 1-16,
VANCOUVER
Haghnejad Azar K., Riazi A. Topological centers of the n-th dual of module actions. BIMS. 2012;38(1):1-16.
