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Journal of Siberian Federal University. Mathematics & Physics, 2024, Volume 17, Issue 6, Pages 698–709 (Mi jsfu1202)  

$\phi$-fixed point results in $b$-metric spaces with $wt$-distance

Ranajit Jyotia, Binayak S. Choudhurya, Nikhilesh Metiyab, Santu Duttac, Sankar P. Mondald

a Department of Mathematics, Indian Institute of Engineering Science and Technology, Shibpur, Howrah-711103, West Bengal, India
b Department of Mathematics, Sovarani Memorial College, Jagatballavpur, Howrah-711408, India
c Calcutta Institute of Science and Management, Kolkata-700040, West Bengal, India
d Department of Applied Sciences, Maulana Abul Kalam Azad University of Technology, Haringhata, Nadia-741249, West Bengal, India
References:
Abstract: In this paper, our program is to obtain a $\phi$-fixed point result along with some applications. The problem considered here is formulated by combining together several recent trends in metric fixed point theory and its extensions. Two illustrative examples are discussed. It is shown that some results existing in the literature are extended by our main theorem. The application presented is in the area of Volterra and Fredholm integral equations.
Keywords: $b$-metric space, $wt$-distance, fixed point, $\phi$-fixed point, integral equation.
Funding agency Grant number
University Grants Commission 211610073023
The first author acknowledges UGC for supporting him as JRF (NTA Ref. no. 211610073023).
Received: 14.05.2024
Received in revised form: 21.06.2024
Accepted: 20.09.2024
Bibliographic databases:
Document Type: Article
UDC: 515.12; 517.9
Language: English
Citation: Ranajit Jyoti, Binayak S. Choudhury, Nikhilesh Metiya, Santu Dutta, Sankar P. Mondal, “$\phi$-fixed point results in $b$-metric spaces with $wt$-distance”, J. Sib. Fed. Univ. Math. Phys., 17:6 (2024), 698–709
Citation in format AMSBIB
\Bibitem{JyoChoMet24}
\by Ranajit~Jyoti, Binayak~S.~Choudhury, Nikhilesh~Metiya, Santu~Dutta, Sankar~P.~Mondal
\paper $\phi$-fixed point results in $b$-metric spaces with $wt$-distance
\jour J. Sib. Fed. Univ. Math. Phys.
\yr 2024
\vol 17
\issue 6
\pages 698--709
\mathnet{http://mi.mathnet.ru/jsfu1202}
\edn{https://elibrary.ru/HUOADS}
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