Results 11 to 20 of about 6,012,683 (290)
Statistical metric spaces [PDF]
Schweizer, B., Sklar, A.
openaire +4 more sources
Universal Bayes Consistency in Metric Spaces [PDF]
We show that a recently proposed 1-nearest-neighbor-based multiclass learning algorithm is universally strongly Bayes consistent in all metric spaces where such Bayes consistency is possible, making it an "optimistically universal" Bayes-consistent ...
Steve Hanneke +3 more
semanticscholar +1 more source
Some New Aspects in the Intuitionistic Fuzzy and Neutrosophic Fixed Point Theory
In this manuscript, we use the concepts of continuous t-norms and continuous t-conorms to introduce some definitions, in which intuitionistic fuzzy rectangular metric spaces, intuitionistic fuzzy rectangular metric-like spaces, intuitionistic fuzzy ...
Aftab Hussain +2 more
doaj +1 more source
Metrically round and sleek metric spaces
A round metric space is the one in which closure of each open ball is the corresponding closed ball. By a sleek metric space, we mean a metric space in which interior of each closed ball is the corresponding open ball. In this, article we establish some results on round metric spaces and sleek metric spaces.
Jitender Singh, T. D. Narang
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Metric distributional discrepancy in metric space
14 pages, 2 ...
Pan, Wenliang +4 more
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Some remarks concerning D∗-metric spaces
In this note we make some remarks concerning D{metric spaces, and present some examples which show that many of the basic claims concerning the topological structure of such spaces are incorrect, thus nullifying many of the results claimed for these ...
Z. Mustafa, B. Sims
semanticscholar +1 more source
Common fixed point, Baire's and Cantor's theorems in neutrosophic 2-metric spaces
These fundamental Theorems of classical analysis, namely Baire's Theorem and Cantor's Intersection Theorem in the context of Neutrosophic 2-metric spaces, are demonstrated in this article.
Umar Ishtiaq +4 more
doaj +1 more source
Quasi-metric and metric spaces [PDF]
We give a short review of a construction of Frink to obtain a metric space from a quasi-metric space.
Schroeder, Viktor
core +2 more sources
On Metric-Type Spaces Based on Extended T-Conorms
Kirk and Shahzad introduced the class of strong b-metric spaces lying between the class of b-metric spaces and the class of metric spaces. As compared with b-metric spaces, strong b-metric spaces have the advantage that open balls are open in the induced
Tarkan Öner, Alexander Šostak
doaj +1 more source
From metric spaces to partial metric spaces [PDF]
Let \((X,p)\) be a partial metric space and \(p^s(x,y):= 2p(x,y)-p(x,x)-p(y,y) \) the metric on \(X\) generated by \(p\). In this paper the authors study the following problems: If \(T:(X,p) \to (X,p) \) is a generalized contraction, which condition satisfies \(T\) with respect to \(p^s\)?
Samet, B +2 more
openaire +3 more sources

