Corrections to my paper "Investigating the ANR-property of metric spaces" (Fund. Math. 124 (1984), 243-254)
Remarks on characterization of dimension of separable metrizable spaces
Investigating the ANR-property of metric spaces
Probability measure functors preserving infinite-dimensional spaces
Spaces of retractions which are homeomorphic to Hilbert space
Movability and limits of polyhedra
We define a metric , called the shape metric, on the hyperspace of all non-empty compact subsets of a metric space X. Using it we prove that a compactum X in the Hilbert cube is movable if and only if X is the limit of a sequence of polyhedra in the shape metric. This fact is applied to show that the hyperspace , dS)2ℝ2
Extending metrics uniformly
On the extensions of uniformly continuous mappings
-spaces and -spaces
Lipschitz extensions and Lipschitz retractions in metric spaces
A regression characterization of inverse Gaussian distributions and application to EDF goodness-of-fit tests.
A Method to Construct an Extension of Fuzzy Information Granularity Based on Fuzzy Distance
In fuzzy granular computing, a fuzzy granular structure is the collection of fuzzy information granules and fuzzy information granularity is used to measure the granulation degree of a fuzzy granular structure. In general, the fuzzy information granularity characterizes discernibility ability among fuzzy information granules in a fuzzy granular structure. In recent years, researchers have proposed some concepts of fuzzy information granularity based on partial order relations. However, the existing...
Page 1