Minimal points in product spaces.
Minimal Reflexive Banach Lattices.
Minimal-Hausdorff -adic locally convex spaces
Mittag-Leffler methods in analysis.
In this survey we present two Mittag-Leffler lemmas and several applications to topics as varied as the delta-equation, Fréchet algebras, inductive limits of Banach spaces and quasi-normable Fréchet spaces.
Mixed intersections of non quasi-analytic classes.
Mixed Norm Spaces of Difference Sequences and Matrix Transformations
Mixed vector space topologies
Modular measures and Maharam operators.
Modules ordonnés injectifs
Moment Sequences for Ultradistributions.
Monotone extenders for bounded c-valued functions
Let c be the Banach space consisting of all convergent sequences of reals with the sup-norm, the set of all bounded continuous functions f: A → c, and the set of all functions f: X → c which are continuous at each point of A ⊂ X. We show that a Tikhonov subspace A of a topological space X is strong Choquet in X if there exists a monotone extender . This shows that the monotone extension property for bounded c-valued functions can fail in GO-spaces, which provides a negative answer to a question...
Monotonicity, order smoothness and duality for convex functionals.
In the paper concepts of pointwise and uniform strict monotonicity and order-smoothness for convex and monotone functionals on locally convex-solid Riesz spaces are studied.
Montel and reflexive preduals of spaces of holomorphic functions on Fréchet spaces
For U open in a locally convex space E it is shown in [31] that there is a complete locally convex space G(U) such that . Here, we assume U is balanced open in a Fréchet space and give necessary and sufficient conditions for G(U) to be Montel and reflexive. These results give an insight into the relationship between the and topologies on ℋ (U).
More facts about conjugate Banach spaces with the Radon-Nikodym property, II.
More facts about conjugate Banach spaces with the Radon-Nikodym property
M-structure and the Banach-Stone theorem
M-structure in tensor products of Banach spaces.
Multifunctions with convex closed graph
Multilinear forms in Pareto-like random variables and product random measures
Multilinear Hölder-type inequalities on Lorentz sequence spaces
We establish Hölder-type inequalities for Lorentz sequence spaces and their duals. In order to achieve these and some related inequalities, we study diagonal multilinear forms in general sequence spaces, and obtain estimates for their norms. We also consider norms of multilinear forms in different Banach multilinear ideals.