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Manuel De la Sen

Researcher at University of the Basque Country

Publications -  306
Citations -  2249

Manuel De la Sen is an academic researcher from University of the Basque Country. The author has contributed to research in topics: Fixed point & Metric space. The author has an hindex of 18, co-authored 306 publications receiving 1514 citations. Previous affiliations of Manuel De la Sen include Shahrekord University & Siirt University.

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Some equilibrium, stability, instability and oscillatory results for an extended discrete epidemic model with evolution memory

TL;DR: In this paper, the authors investigated the existence and potential uniqueness of equilibrium points and some stability, instability and oscillatory properties of a discrete nonlinear epidemic model, which generalises previous Stevic's model, whose solutions possess memory from a finite chain of preceding samples.
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On Generalized (α, ψ, MΩ)-Contractions with w-Distances and an Application to Nonlinear Fredholm Integral Equations

TL;DR: A new type of contraction named generalized ( α, ψ, M Ω ) -contractive mappings via w-distances is introduced, and some new related fixed point results are proved, generalizing and improving the recent results of Lakzian et al. (2016) and others.
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Coincidence Best Proximity Point Results in Branciari Metric Spaces with Applications

TL;DR: In this paper, the uniqueness of the best proximity point for proximal contractions in complete Branciari metric space was studied and the authors obtained the desired results without assuming it as a continuous.
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Pole-placement controllers for linear systems with point delays

TL;DR: A robust control algorithm for plants involving both internal and external known point delays, and auxiliary compensating signals which weight the plant input and output integrals are incorporaled in all the controller structures for stabilization and model matching purposes.
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On pairs of fuzzy dominated mappings and applications

TL;DR: In this paper, the authors present some fixed-point results for a pair of fuzzy dominated mappings which are generalized V-contractions in modular-like metric spaces, using a partial order.