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Stability Analysis, Existence and Uniqueness of Solutions for a Fractional Conformable P-Laplacian Coupled Boundary Value Problem on the Disilane Graph

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Date

2024

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Springer Basel Ag

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Green Open Access

No

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Abstract

Disilane is an important inorganic compound, which is widely used in many fields. This study first focuses on investigating the existence and uniqueness of solutions to fractional conformable coupled boundary value problem with the p-Laplacian operator on the disilane graph. The fixed point theorem is used to analyze these results. Additionally, the study also discusses the Ulam-Hyers stability, generalized Ulam-Hyers stability, Ulam-Hyers-Rassias stability and generalized Ulam-Hyers-Rassias stability of the given problem. At the end of this paper, some examples are presented to illustrate the obtained theorems.

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Keywords

Disilane Graph, P-Laplacian Operator, Fractional Conformable Derivative, Existence And Uniqueness, Ulam Stability, Fixed-point theorems, Boundary value problems on graphs and networks for ordinary differential equations, Perturbations of ordinary differential equations, disilane graph, Ulam stability, Fractional ordinary differential equations, fractional conformable derivative, \(p\)-Laplacian operator, existence and uniqueness

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Q1

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Source

Qualitative Theory of Dynamical Systems

Volume

23

Issue

5

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End Page

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Citations

Scopus : 1

SCOPUS™ Citations

1

checked on Feb 23, 2026

Web of Science™ Citations

2

checked on Feb 23, 2026

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