Two Sequential Fractional Hybrid Differential Inclusions
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Date
2020
Journal Title
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Publisher
Springer
Open Access Color
GOLD
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No
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Top 10%
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Abstract
The main objective of this paper is to concern with a new category of the sequential hybrid inclusion boundary value problem with three-point integro-derivative boundary conditions. In this direction, we employ various novel analytical techniques based on alpha-psi-contractive mappings, endpoints, and the fixed points of the product operators to obtain the main results. Finally, we provide two examples to illustrate our main results.
Description
Etemad, Sina/0000-0002-1574-1800; Rezapour, Shahram/0000-0003-3463-2607; Mohammadi, Hakimeh/0000-0002-7492-9782
Keywords
Alpha-Psi-Contraction, Endpoint, Sequential Hybrid Inclusion Problem, The Caputo Derivative, Financial economics, Economics, Geometry, Theory and Applications of Fractional Differential Equations, Mathematical analysis, Fixed Point Theorems in Metric Spaces, Value (mathematics), Differential equation, α-ψ-contraction, QA1-939, FOS: Mathematics, The Caputo derivative, Sequential hybrid inclusion problem, Fixed-point theorem, Boundary value problem, Anomalous Diffusion Modeling and Analysis, Product (mathematics), Differential inclusion, Applied Mathematics, Statistics, Fractional calculus, Partial differential equation, Fixed point, Endpoint, Applied mathematics, Partial derivative, Boundary values, Boundary Value Problems, Modeling and Simulation, Derivative (finance), Physical Sciences, Geometry and Topology, Mathematics, Ordinary differential equation, sequential hybrid inclusion problem, Fractional ordinary differential equations, Caputo derivative, Fractional derivatives and integrals, Ordinary differential inclusions, endpoint, \(\alpha\)-\(\psi\)-contraction
Fields of Science
01 natural sciences, 0101 mathematics
Citation
Mohammadi, Hakimeh...et al. (2020). "Two sequential fractional hybrid differential inclusions", Advances in Difference Equations, Vol. 2020, No. 1.
WoS Q
Q1
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OpenCitations Citation Count
30
Source
Advances in Difference Equations
Volume
2020
Issue
1
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CrossRef : 8
Scopus : 31
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