Mappings and inductive invariants
Mappings that preserve Cauchy sequences
Maps and inverse systems of metric spaces
Maximal Elements in Ordered Topological Spaces
Measure of noncompactness of subsets of Lebesgue spaces
Measure of nonhyperconvexity and fixed-point theorems.
Measures of Lindelöf and separability in approach spaces.
Menger curvature and Lipschitz parametrizations in metric spaces
We show that pointwise bounds on the Menger curvature imply Lipschitz parametrization for general compact metric spaces. We also give some estimates on the optimal Lipschitz constants of the parametrizing maps for the metric spaces in Ω(ε), the class of bounded metric spaces E such that the maximum angle for every triple in E is at least π/2 + arcsinε. Finally, we extend Peter Jones's travelling salesman theorem to general metric spaces.
Metric locally constant function on some subset of ultrametric space.
Metric properties of positively ordered monoids.
Metric spaces in pure and applied mathematics.
Metric spaces in which a strengthened form of Blumberg's theorem holds
Metric spaces with the small ball property
A metric space (M,d) is said to have the small ball property (sbp) if for every ε₀ > 0 it is possible to write M as the union of a sequence (B(xₙ,rₙ)) of closed balls such that the rₙ are smaller than ε₀ and lim rₙ = 0. We study permanence properties and examples of sbp. The main results of this paper are the following: 1. Bounded convex closed sets in Banach spaces have sbp only if they are compact. 2. Precisely the finite-dimensional Banach spaces have sbp. (More generally: a complete metric...
Metrics in locally compact groups
Metrische Räume mit einer Elementarlänge.
Metrizability and weight of inverses under confluent mappings
Metrizability, generalized metric spaces and -functions
Metrizability of certain Pixley-Roy spaces
Metrizability of inverse images of metric spaces under open perfect and 0-dimensional mappings
Metrizability of spaces with countably based closed sets