Controlled Metric Type Spaces and the Related Contraction Principle
Controlled Metric Type Spaces and the Related Contraction Principle
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Basel: MDPI AG
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English
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Basel: MDPI AG
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In this article, we introduce a new extension of b-metric spaces, called controlled metric type spaces, by employing a control function α ( x , y ) of the right-hand side of the b-triangle inequality. Namely, the triangle inequality in the new defined extension will have the form, d ( x , y ) ≤ α ( x , z ) d ( x , z ) + α ( z , y ) d ( z , y ) , fo...
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Controlled Metric Type Spaces and the Related Contraction Principle
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TN_cdi_doaj_primary_oai_doaj_org_article_4d8fcd9e348847b9b0a1b8feb5f2427f
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https://devfeature-collection.sl.nsw.gov.au/record/TN_cdi_doaj_primary_oai_doaj_org_article_4d8fcd9e348847b9b0a1b8feb5f2427f
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ISSN
2227-7390
E-ISSN
2227-7390
DOI
10.3390/math6100194
