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Some New Results for Ψ - Hilfer Fractional Pantograph-Type Differential Equation Depending on Ψ - Riemann-Liouville Integral

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Date

2022

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Springernature

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Green Open Access

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Abstract

The aim of the present work is to study a large class of psi-Hilfer fractional differential equation of Pantograph-type depending on psi-Riemann-Liouville fractional integral operator associated with periodic-type fractional integral boundary conditions in a weighted space of continuous functions. We shall prove the existence and uniqueness results by means of Mawhin's coincidence degree theory. At the end, an illustrative example will be constructed to approve our findings.

Description

Bouriah, Soufyane/0000-0002-6077-2913

Keywords

Psi-Hilfer Fractional Derivative, Pantograph Equation, Existence, Uniqueness, Periodic Fractional Integral Conditions, Coincidence Degree Theory, Boundary value problems on infinite intervals for ordinary differential equations, Integro-ordinary differential equations, pantograph equation, existence, uniqueness, Fractional ordinary differential equations, \(\psi\)-Hilfer fractional derivative, Initial value problems, existence, uniqueness, continuous dependence and continuation of solutions to ordinary differential equations, periodic fractional integral conditions, coincidence degree theory

Turkish CoHE Thesis Center URL

Fields of Science

0101 mathematics, 01 natural sciences

Citation

Foukrach, Djamal...et al. (2022). "Some new results for psi - Hilfer fractional pantograph-type differential equation depending on psi - Riemann-Liouville integral", JOURNAL OF ANALYSIS, Vol. 30, No. 1, pp. 195-219.

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OpenCitations Citation Count
9

Source

The Journal of Analysis

Volume

30

Issue

1

Start Page

195

End Page

219
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Scopus : 10

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10

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7

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3

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