In the recent work [Metrically round and sleek metric spaces, \emph{The Journal of Analysis} (2022), pp 1--17], the authors proved some results on metrically round and sleek linear metric spaces and metric spaces. In continuation, the present article discusses more results on such spaces along with identification of round and sleek subsets of linear metric spaces and metric spaces in the subspace topology.Comment: 14 pages, 1figur
The close relationship between the theory of quadratic forms and distance analysis has been known fo...
AbstractIn this paper the concepts of strictly convex and uniformly convex normed linear spaces are ...
It is well-known that a metric space $(X, d)$ is complete iff the set $X$ is closed in every metric ...
A round metric space is the one in which closure of each open ball is the corresponding closed ball....
In this paper, we introduce round and sleek topological spaces and study their properties.Comment: 1...
Abstract. The purpose of this paper to introduce the concept of roundness is fuzzy metric spaces. Al...
We discuss domestic affairs of metric spaces, keeping away from any extra structure. Topics include ...
Convexity in metric space is the main topic of discussion in this thesis. To undertake the study we...
We study metric spaces that admit a conical bicombing and thus obey a weak form of non-positive curv...
Metric spaces of generalized roundness zero have interesting non-embedding properties. For instance,...
We first prove that for a metrizable space $X$, for a closed subset $F$ whose complement is zero-dim...
In this talk we are going to describe Sz´az’s construction of some class of metric spaces. Most of a...
ABSTRACT. Recent characterizations of real strictly convex Banach spaces among complete, convex, ext...
We determine the local geometric structure of two-dimensional metric spaces with curvature bounded a...
In this thesis we study certain roundness inequalities in metric spaces. The properties roundness an...
The close relationship between the theory of quadratic forms and distance analysis has been known fo...
AbstractIn this paper the concepts of strictly convex and uniformly convex normed linear spaces are ...
It is well-known that a metric space $(X, d)$ is complete iff the set $X$ is closed in every metric ...
A round metric space is the one in which closure of each open ball is the corresponding closed ball....
In this paper, we introduce round and sleek topological spaces and study their properties.Comment: 1...
Abstract. The purpose of this paper to introduce the concept of roundness is fuzzy metric spaces. Al...
We discuss domestic affairs of metric spaces, keeping away from any extra structure. Topics include ...
Convexity in metric space is the main topic of discussion in this thesis. To undertake the study we...
We study metric spaces that admit a conical bicombing and thus obey a weak form of non-positive curv...
Metric spaces of generalized roundness zero have interesting non-embedding properties. For instance,...
We first prove that for a metrizable space $X$, for a closed subset $F$ whose complement is zero-dim...
In this talk we are going to describe Sz´az’s construction of some class of metric spaces. Most of a...
ABSTRACT. Recent characterizations of real strictly convex Banach spaces among complete, convex, ext...
We determine the local geometric structure of two-dimensional metric spaces with curvature bounded a...
In this thesis we study certain roundness inequalities in metric spaces. The properties roundness an...
The close relationship between the theory of quadratic forms and distance analysis has been known fo...
AbstractIn this paper the concepts of strictly convex and uniformly convex normed linear spaces are ...
It is well-known that a metric space $(X, d)$ is complete iff the set $X$ is closed in every metric ...