A Physical Phenomenon for the Fractional Nonlinear Mixed Integro-Differential Equation Using a Quadrature Nystrom Method

A Physical Phenomenon for the Fractional Nonlinear Mixed Integro-Differential Equation Using a Quadrature Nystrom Method

In this work, the existence and uniqueness solution of the fractional nonlinear mixed integro-differential equation (FrNMIoDE) is guaranteed with a general discontinuous kernel based on position and time-space  L2Ω×C0,T, T

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Veröffentlicht in:Fractal and fractional 2023-09, Vol.7 (9), p.656
Hauptverfasser: Jan, A. R., Abdou, M. A., Basseem, M.
Format: Artikel
Sprache:eng
Schlagworte:
Banach spaces
Calculus
Differential equations
discontinuous kernel
Fractional calculus
fractional nonlinear (linear) integro-differential equation
Integral equations
Kernels
Mathematical analysis
Methods
nonlinear algebraic system
Nystrom method
Quadratures
the rate of convergence error
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Beschreibung
Zusammenfassung:In this work, the existence and uniqueness solution of the fractional nonlinear mixed integro-differential equation (FrNMIoDE) is guaranteed with a general discontinuous kernel based on position and time-space  L2Ω×C0,T, T
ISSN:2504-3110
2504-3110
DOI:10.3390/fractalfract7090656