Common fixed point theorem on Proinov type mappings via simulation function [PDF]
In this paper, we aim to discuss the common fixed point of Proinov type mapping via simulation function. The presented results not only generalize, but also unify the corresponding results in this direction.
Badr Alqahtani +3 more
doaj +5 more sources
Fixed Points of Proinov Type Multivalued Mappings on Quasimetric Spaces
In this paper, we obtain new results which have not been encountered before in the literature, in multivalued quasimetric spaces, inspired by Proinov type contractions. We use admissible function as proving theorems. We also give an example that supports
Erdal Karapinar +2 more
doaj +2 more sources
On Suzuki-Proinov Type Contractions in Modular $b$-Metric Spaces with an Application
In this paper, by taking ${{\mathcal C}_\mathcal{A}}-$simulation function and Proinov type function into account, we set up a new contraction mapping called Suzuki$-$Proinov $\mathpzc{Z^*}_{\aE^*}^{\aR}(\alpha)-$contraction, including both rational ...
Abdurrahman Büyükkaya +1 more
doaj +3 more sources
Some Fixed Point Results for Sehgal-Proinov Type Contractions in Modular b−Metric Spaces
In this paper, inspired by Proinov type contractions, we intend to acquire novel definitions and results that expand Sehgals [3] metric fixed point theory in the sense of modular b−metric space. To demonstrate the theorems, we employ a general form of (α,
Büyükkaya Abdurrahman +1 more
doaj +1 more source
Some Common Fixed Point Results for 𝒵E−Contractions in Modular b−Metric Spaces
The primary purpose of this study is to demonstrate some common fixed point theorems for diverse E−contractions involving generalized Proinov-simulation functions in the setting of modular b−metric spaces.
Büyükkaya Abdurrahman +1 more
doaj +1 more source
Generalized Proinov-type contractions using simulation functions with applications to fractals
The intention of this article is to introduce a generalization of Proinov-type contraction via simulation functions. We name this generalized contraction map as Proinov-type Z-contraction. This article establishes the existence and uniqueness of fixed points for these contraction mappings in quasi-metric space and also, include explanatory examples ...
Puthusseri, Athul, Kumar, D. Ramesh
openaire +2 more sources
A Neurochemical and Electrophysiological Study on the Combined Effects of Caffeine and Nicotine in the Cortex of Rats. [PDF]
Mourad IM +4 more
europepmc +1 more source
Proinov-Type Fixed-Point Results in Non-Archimedean Fuzzy Metric Spaces
Mathematics, 2021Naseer Shahzad +2 more
exaly
A New Approach to Proinov-Type Fixed-Point Results in Non-Archimedean Fuzzy Metric Spaces
Mathematics, 2021Xiaolan Liu, Naeem Saleem, Mi Zhou
exaly

