Maximums of strong Świątkowski functions
Mazur spaces.
Mazur-like topological linear spaces and their products
Topological linear spaces having the property that some sequentially continuous linear maps on them are continuous, are investigated. It is shown that such properties (and close ones, e.g., bornological-like properties) are closed under large products.
Mean with respect to a map
Means on adjunction spaces
Measurability of multifunctions of two variables [Book]
Measurable multifunctions and their applications to convex integral functionals.
Measurable uniform spaces
Measure and measurable functions of
Measure of nonhyperconvexity and fixed-point theorems.
Mesocompactness and selection theory
A topological space is called mesocompact (sequentially mesocompact) if for every open cover of , there exists an open refinement of such that is finite for every compact set (converging sequence including its limit point) in . In this paper, we give some characterizations of mesocompact (sequentially mesocompact) spaces using selection theory.
Metacompactness and the class MOBI
Méthodes homologiques dans la théorie des applications et des champs de vecteurs sphériques dans les espaces de Banach [Book]
Metric fixed point theory for multivalued mappings [Book]
Metric-fine, proximally fine, and locally fine uniform spaces
Métriques à entropie topologique positive sur
Metrizability of inverse images of metric spaces under open perfect and 0-dimensional mappings
Metrizable completely distributive lattices
The purpose of this paper is to study the topological properties of the interval topology on a completely distributive lattice. The main result is that a metrizable completely distributive lattice is an ANR if and only if it contains at most finite completely compact elements.
Metrization of D_E[0,1] by Hausdorff distance between graphs
Metrization of function spaces with the Fell topology
For a Tychonoff space , let be the family of hypographs of all continuous maps from to endowed with the Fell topology. It is proved that has a dense separable metrizable locally compact open subset if is metrizable. Moreover, for a first-countable space , is metrizable if and only if itself is a locally compact separable metrizable space. There exists a Tychonoff space such that is metrizable but is not first-countable.