\(\Phi\)-Haar wavelet operational matrix method for fractional relaxation-oscillation equations containing \(\Phi\)-Caputo fractional derivative
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Publication:2240763
DOI10.1155/2021/7117064OpenAlexW3205229568MaRDI QIDQ2240763
Ayékotan M. J. Tchalla, Rasool Shah, Pongsakorn Sunthrayuth, Noufe H. Aljahdaly, Ibrahim Mahariq, Amjid Ali
Publication date: 4 November 2021
Published in: Journal of Function Spaces (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1155/2021/7117064
Related Items (7)
Novel evaluation of fuzzy fractional biological population model ⋮ Novel investigation of fractional-order Cauchy-reaction diffusion equation involving Caputo-Fabrizio operator ⋮ Novel analysis of fuzzy fractional Klein-Gordon model via semianalytical method ⋮ Analysis of fractional differential equations with the help of different operators ⋮ Numerical analysis of the fractional-order nonlinear system of Volterra integro-differential equations ⋮ Study of fuzzy fractional nonlinear equal width equation in the sense of novel operator ⋮ A numerical method based on quadrature rules for \(\psi\)-fractional differential equations
Cites Work
- Unnamed Item
- Unnamed Item
- A spectral tau algorithm based on Jacobi operational matrix for numerical solution of time fractional diffusion-wave equations
- Numerical approach for solving fractional relaxation-oscillation equation
- On the fractional signals and systems
- A Chebyshev spectral method based on operational matrix for initial and boundary value problems of fractional order
- A new Jacobi operational matrix: an application for solving fractional differential equations
- Chebyshev series approach to system identification, analysis and optimal control
- Fractional relaxation-oscillation and fractional diffusion-wave phenomena.
- Generalized Taylor's formula
- A new operational matrix for solving fractional-order differential equations
- Numerical solution of nonlinear Fredholm integral equations of the second kind using Haar wavelets
- Fractional variational iteration method for solving fractional partial differential equations with proportional delay
- A Legendre spectral quadrature tau method for the multi-term time-fractional diffusion equations
- A Caputo fractional derivative of a function with respect to another function
- Two efficient generalized Laguerre spectral algorithms for fractional initial value problems
- Mathematical analysis of nonlinear integral boundary value problem of proportional delay implicit fractional differential equations with impulsive conditions
- Collocation methods for fractional differential equations involving non-singular kernel
- Numerical solution for fractional variational problems using the Jacobi polynomials
- A numerical study of fractional relaxation-oscillation equations involving \(\psi \)-Caputo fractional derivative
- Fractional differential equations with mixed boundary conditions
- Numerical solution of Fredholm fractional integro-differential equation with right-sided Caputo's derivative using Bernoulli polynomials operational matrix of fractional derivative
- Fractional differential equations with a Caputo derivative with respect to a Kernel function and their applications
- Explicit formulae for the coefficients of integrated expansions of Laguerre and Hermite polynomials and their integrals
- Laguerre operational matrices for fractional calculus and applications
- Haar wavelet method for solving lumped and distributed-parameter systems
- An Extension of the Fractional Gronwall Inequality
- New collocation scheme for solving fractional partial differential equations
- Legendre series approach to identification and analysis of linear systems
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