Results 1 to 10 of about 289 (78)
Kannan Nonexpansive Mappings on Nakano Sequence Space of Soft Reals with Some Applications
We developed the operators ideal in this article by extending s-soft reals and a particular space of sequences with soft real numbers. The criteria necessary for the Nakano sequence space of soft real numbers given with the definite function to be ...
Awad A. Bakery, Mustafa M. Mohammed
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This paper establishes the reality of a fixed point of Kannan’s prequasinorm contraction mapping on the variable exponent function space of complex variables, demonstrating that it satisfies the property (R) and possesses a prequasinormal structure.
Elsayed A. E. Mohamed, Awad A. Bakery
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Kannan nonexpansive maps on generalized Cesàro backward difference sequence space of non-absolute type with applications to summable equations [PDF]
In this article, we investigate the notion of the pre-quasi norm on a generalized Cesàro backward difference sequence space of non-absolute type ( Ξ ( Δ , r ) ) ψ $(\Xi (\Delta,r) )_{\psi }$ under definite function ψ.
Awad A. Bakery, Om Kalthum S. K. Mohamed
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Kannan Nonexpansive Operators on Variable Exponent Cesàro Sequence Space of Fuzzy Functions
In general, we have constructed the operator ideal generated by extended s-fuzzy numbers and a certain space of sequences of fuzzy numbers. An investigation into the conditions sufficient for variable exponent Cesàro sequence space of fuzzy functions ...
Awad A. Bakery, Mustafa M. Mohammed
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Fixed point iterations for Prešić-Kannan nonexpansive mappings in product convex metric spaces [PDF]
AbstractWe introduce Prešić-Kannan nonexpansive mappings on the product spaces and show that they have a unique fixed point in uniformly convex metric spaces. Moreover, we approximate this fixed point by Mann iterations. Our results are new in the literature and are valid in Hilbert spaces, CAT(0) spaces and Banach spaces simultaneously.
Fukhar-ud-din Hafiz, Berinde Vasile
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Some Fixed Point Results of Kannan Maps on the Nakano Sequence Space
In the recent past, some researchers studied some fixed point results on the modular variable exponent sequence space ℓr.ψ, where ψv=∑a=0∞1/ravara and ra≥1. They depended on their proof that the modular ψ has the Fatou property.
Awad A. Bakery +1 more
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Fixed points of Kannan maps in modular metric spaces
The notion of a modular metric on an arbitrary set and the corresponding modular spaces, generalizing classical modulars over linear spaces like Orlicz spaces, were recently introduced. In this paper we study the existence of fixed points for contractive
Afrah. A. N. Abdou
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Kannan maps have inspired a branch of metric fixed point theory devoted to the extension of the classical Banach contraction principle. The study of these maps in modular vector spaces was attempted timidly and was not successful.
Afrah A. N. Abdou, Mohamed Amine Khamsi
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Fixed Points of Kannan Maps in the Variable Exponent Sequence Spaces ℓp(·)
Kannan maps have inspired a branch of metric fixed point theory devoted to the extension of the classical Banach contraction principle. The study of these maps in modular vector spaces was attempted timidly and was not successful.
Afrah A. N. Abdou +1 more
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Fixed point results of enriched interpolative Kannan type operators with applications [PDF]
[EN] The purpose of this paper is to introduce the class of enriched interpolative Kannan type operators on Banach space that contains theclasses of enriched Kannan operators, interpolative Kannan type contraction operators and some other classes of ...
Abbas, Mujahid +2 more
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