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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 Results on (s − q)-Graphic Contraction Mappings in b-Metric-Like Spaces

TL;DR: In this article, the authors considered ( s − q ) -graphic contraction mapping in b-metric like spaces, and proved that a Picard sequence is Cauchy in the context of bmetric-like spaces.
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Non-periodic and adaptive sampling. A tutorial review

TL;DR: Results of the last thirty years about the problem of signal applications using as main tool adaptive and non-periodic sampling schemes including results is the improvement of the transient behaviors are presented.
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Fixed-Points of Interpolative Ćirić-Reich─Rus-Type Contractions in b-Metric Spaces

Pradip Debnath, +1 more
- 19 Dec 2019 - 
TL;DR: A new and modified Ciric-Reich–Rus-type contraction in a b-metric space is defined by incorporating the constant s in its definition and established the corresponding fixed-point result and an interpolative approach is adopted to establish some more fixed- point theorems.
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The existence and numerical solution for a k-dimensional system of multi-term fractional integro-differential equations

TL;DR: In this article, the existence and uniqueness of solution for a k-dimensional system of multi-term fractional integro-differential equations was investigated, and shifted Chebyshev and shifted Legendre polynomials were used to obtain an approximation solution.
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Fixed point-type results for a class of extended cyclic self-mappings under three general weak contractive conditions of rational type

TL;DR: In this paper, weak φ-contractive conditions of rational type for a class of 2-cyclic self-mappings defined on the union of two non-empty subsets of a metric space to itself are discussed.