On a fixed-point theorem of Banach type [PDF]
openaire +1 more source
Fixed point approximation for generalized μ-Reich-Suzuki nonexpansive mappings with application. [PDF]
Ishtiaq T +3 more
europepmc +1 more source
Modified Z-algorithms for reckoning fixed points with application to nonlinear integral equations. [PDF]
Rehman HU, Hammad HA, Abdalla MEM.
europepmc +1 more source
We prove a fixed point theorem of Purl Pera type for condensing operators. This will then be used to establish the existence of solutions to certain integral equations of Hammerstein type in Banach ...
O\u27Regan, D.
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Trace theory for parabolic boundary value problems with rough boundary conditions. [PDF]
Denk R, Roodenburg FB.
europepmc +1 more source
Stability analysis of discrete delta fractional models under summation multipoint constraints for robust engineering systems. [PDF]
Mohammed PO +4 more
europepmc +1 more source
Local fixed point theory involving three operators in Banach algebras
The present paper studies the local versions of a fixed point theorem of Dhage (1987) in Banach algebras. An application of the newly developed fixed point theorem is also discussed for proving the existence results to a nonlinear functional integral ...
Dhage, Bapurao C.
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Fixed-Point Theorem with a Novel Contraction Approach in Banach Algebras
In this paper, we establish a fixed-point theorem for mixed monotone operators in ordered Banach algebras by introducing a novel contraction condition formulated in terms of the product law, which represents a significant departure from the traditional ...
Cheng-Chi Lee +4 more
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Novel iterative method for the approximation of fixed point of a class of generalized ([Formula: see text])-nonexpansive mapping with applications to seir epidemic model. [PDF]
Alharthi NH +4 more
europepmc +1 more source
Banach's fixed point theorem for partial metric spaces
In 1994, S.G. Matthews introduced the notion of a par- tial metric space and obtained, among other results, a Banach contraction mapping for these spaces. Later on, S.J.
Oltra, Sandra, Valero, Oscar
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