Weak Compactness of Multiplication Operators on Spaces of Bounded Linear Operators.
Weak uniform continuity and weak sequential continuity of continuous n-linear mappings between Banach spaces.
In this paper it is shown that the class LnWU (E1,E2,...,En;F) of weakly uniformly continuous n-linear mappings from E1x E2x...x En to F on bounded sets coincides with the class LnWSC (E1,E2,...,En;F) of weakly sequentially continuous n-linear mappings if and only if for every Banach space F, each Banach space Ei for i = 1,2,...,n does not contain a copy of l1.
Weak vs. norm compactness in : the Bocce criterion
Weakly Compact Operators and the Dunford-Pettis Property on Uniform Spaces
Weakly compact operators and -additive measures
Weakly compact wedge operators on Köthe echelon spaces.
Weighted composition operators between spaces of Dirichlet type.
Weighted composition operators between two -spaces
Weighted composition operators on weighted Bergman spaces.