Difference convergence on partial metric space

The concept of partial metric space is a minimal generalization of a metric space (X, d), where for each x ∈ X, d(x, x) does not need to be zero, in other terms is known as non-self distance. In this conference paper we defined some new definitions on partial metric space using by first difference o...

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Main Authors: Esi, Ayten, Hanaç, Esen, Esi, Ayhan
Format: Conference Proceeding
Language:English
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Metric space
Quotas
Traveling salesman problem
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Hanaç, Esen
Esi, Ayhan
description The concept of partial metric space is a minimal generalization of a metric space (X, d), where for each x ∈ X, d(x, x) does not need to be zero, in other terms is known as non-self distance. In this conference paper we defined some new definitions on partial metric space using by first difference of a sequence (xk) in partial metric space and examined some properties of these definitions..
doi_str_mv 10.1063/1.5095101
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source American Institute of Physics:Jisc Collections:Transitional Journals Agreement 2021-23 (Reading list)
subjects Metric space
Quotas
Traveling salesman problem
title Difference convergence on partial metric space
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