Convergent and Bounded Cesàro Sections in FK-Spaces.
Convex analysis for sets of local martingales measures
Convex combinations of commuting affine operators
Convex cones and convex sets
Convex Functions on Dual Systems.
Convex inequalities and the Hahn-Banach Theorem [Book]
Convex sets and Harnack inequality
Convex transformations with Banach lattice range.
A closed epigraph theorem for Jensen-convex mappings with values in Banach lattices with a strong unit is established. This allows one to reduce the examination of continuity of vector valued transformations to the case of convex real functionals. In particular, it is shown that a weakly continuous Jensen-convex mapping is continuous. A number of corollaries follow; among them, a characterization of continuous vector-valued convex transformations is given that answers a question raised by Ih-Ching...
Convex-compact sets and Banach discs
Every relatively convex-compact convex subset of a locally convex space is contained in a Banach disc. Moreover, an upper bound for the class of sets which are contained in a Banach disc is presented. If the topological dual of a locally convex space is the -closure of the union of countably many -relatively countably compacts sets, then every weakly (relatively) convex-compact set is weakly (relatively) compact.
Convexification of conjugate functions.
Convexités dans les espaces vectoriels topologiques généraux [Book]
Convexity and Reflexivity
Convexity of measures in certain convex cones in vector space ...-algebras.
Convexity on a topological space
Convexity preserving summability matrices.
Convexity, type and three space problem
Convolution of Nörlund methods in non-archimedean fields
Convolution of vector-valued distributions: A survey and comparison [Book]
Convolution operators in infinite dimension.
Convolutions and products of partially ordered vector-valued positive measures.