A novel approach of graphical rectangular b-metric spaces with an application to the vibrations of a vertical heavy hanging cable
In the present article, first, we introduce the notation of graphical rectangular b-metric spaces
and scrutinize some basic and topological properties of the underlying spaces. Some …
and scrutinize some basic and topological properties of the underlying spaces. Some …
Recent developments in fixed point theory: theoretical foundations and real-world applications
This contributed book has a comprehensive collection of 18 carefully curated chapters that
delve into the latest advancements in fixed-point theory and its diverse applications. It …
delve into the latest advancements in fixed-point theory and its diverse applications. It …
A common fixed point theorem of Fisher in b-metric spaces
In this paper we have given a proof for Fisher contraction principle in b-metric spaces with
increased range of the Lipschitzian constants and without continuity of the b-metric function …
increased range of the Lipschitzian constants and without continuity of the b-metric function …
A Proposal for Revisiting Banach and Caristi Type Theorems in b-Metric Spaces
A Proposal for Revisiting Banach and Caristi Type Theorems in b-Metric Spaces Page 1
mathematics Article A Proposal for Revisiting Banach and Caristi Type Theorems in b-Metric …
mathematics Article A Proposal for Revisiting Banach and Caristi Type Theorems in b-Metric …
New fixed-circle results related to Fc-contractive and Fc-expanding mappings on metric spaces
The fixed-circle problem is a recent problem about the study of geometric properties of the
fixed point set of a self-mapping on metric (resp. generalized metric) spaces. The fixed-disc …
fixed point set of a self-mapping on metric (resp. generalized metric) spaces. The fixed-disc …
New Versions of Some Results on Fixed Points in b-Metric Spaces
The main and the most important objective of this paper is to nominate some new versions of
several well-known results about fixed-point theorems such as Caristi's theorem, Pant et al.'s …
several well-known results about fixed-point theorems such as Caristi's theorem, Pant et al.'s …
A fixed point theorem of Jungck in -metric spaces
S Aleksić, ZD Mitrović, S Radenović - Periodica Mathematica Hungarica, 2018 - Springer
A fixed point theorem of Jungck in $$b_v(s)$$ -metric spaces | SpringerLink Skip to main
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On the fixed circle problem on metric spaces and related results
The fixed-circle issue is a geometric technique that is connected to the study of geometric
characteristics of certain points, and that are fixed by the self-mapping of either the metric …
characteristics of certain points, and that are fixed by the self-mapping of either the metric …
On the Meir–Keeler theorem in quasi-metric spaces
M Rachid, ZD Mitrović, V Parvaneh… - Journal of Fixed Point …, 2021 - Springer
The main purpose of this paper is to show that the Meir–Keeler contraction principle, as well
as some of its generalizations, is, in general, not true in quasi-metric spaces. After that, we …
as some of its generalizations, is, in general, not true in quasi-metric spaces. After that, we …
[PDF][PDF] On results of Hardy-Rogers and Reich in cone b-metric space over Banach algebra and applications
ZD Mitrovic, N Hussain - UPB Sci. Bull. Ser. A, 2019 - scientificbulletin.upb.ro
In this paper, we establish certain recent results of Miculescu and Mihail [J. Fixed Point
Theory Appl. 19, 2153-2163 (2017)] and of Suzuki [J. Inequal. Appl. 2017, 256, 11 p.] in …
Theory Appl. 19, 2153-2163 (2017)] and of Suzuki [J. Inequal. Appl. 2017, 256, 11 p.] in …