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Some Common Fixed Point Results in Modular Ultrametric Space Using Various Contractions and Their Application to Well-Posedness
by
Tamilvanan, Kandhasamy
, Jayaraman, Uma
, Radhakrishnan, Balaanandhan
, Almalki, Yahya
in
19th century
/ common fixed point (CFP)
/ Contraction operators
/ Existence theorems
/ fixed point
/ Fixed point theory
/ Fixed points (mathematics)
/ Mappings (Mathematics)
/ Mathematics
/ modular metric space
/ Tests, problems and exercises
/ Theorems
/ ultrametric space
/ Well posed problems
2023
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Some Common Fixed Point Results in Modular Ultrametric Space Using Various Contractions and Their Application to Well-Posedness
by
Tamilvanan, Kandhasamy
, Jayaraman, Uma
, Radhakrishnan, Balaanandhan
, Almalki, Yahya
in
19th century
/ common fixed point (CFP)
/ Contraction operators
/ Existence theorems
/ fixed point
/ Fixed point theory
/ Fixed points (mathematics)
/ Mappings (Mathematics)
/ Mathematics
/ modular metric space
/ Tests, problems and exercises
/ Theorems
/ ultrametric space
/ Well posed problems
2023
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Do you wish to request the book?
Some Common Fixed Point Results in Modular Ultrametric Space Using Various Contractions and Their Application to Well-Posedness
by
Tamilvanan, Kandhasamy
, Jayaraman, Uma
, Radhakrishnan, Balaanandhan
, Almalki, Yahya
in
19th century
/ common fixed point (CFP)
/ Contraction operators
/ Existence theorems
/ fixed point
/ Fixed point theory
/ Fixed points (mathematics)
/ Mappings (Mathematics)
/ Mathematics
/ modular metric space
/ Tests, problems and exercises
/ Theorems
/ ultrametric space
/ Well posed problems
2023
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Some Common Fixed Point Results in Modular Ultrametric Space Using Various Contractions and Their Application to Well-Posedness
Journal Article
Some Common Fixed Point Results in Modular Ultrametric Space Using Various Contractions and Their Application to Well-Posedness
2023
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Overview
The aim of this study is to prove the existence and uniqueness of fixed point and common fixed point theorems for self-mappings in modular ultrametric spaces. These theorems are proved under varying contractive circumstances and without the property of spherical completeness. As a consequence, the examples of fixed point and common fixed point problems are correctly formulated. As an application, the well-posedness of a common fixed point problem is proved. This study expands on prior research in modular ultrametric space to provide a more comprehensive understanding of such spaces using generalized contraction.
Publisher
MDPI AG
Subject
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