Solution of non-linear time fractional telegraph equation with source term using B-spline and Caputo derivative
From MaRDI portal
Publication:2171402
DOI10.1515/ijnsns-2020-0013OpenAlexW3168689915MaRDI QIDQ2171402
Noreen Asghar, Abdul Majeed, Mohsin Kamran
Publication date: 9 September 2022
Published in: International Journal of Nonlinear Sciences and Numerical Simulation (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1515/ijnsns-2020-0013
stability analysisCaputo derivativeB-spline collocation methodfractional partial differential equation (FPDE)\(L_2\) and \(L_\infty\) normstime fractional inhomogeneous nonlinear telegraph equation
Related Items (1)
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Representation of exact solution for the time-fractional telegraph equation in the reproducing kernel space
- Parametric spline functions for the solution of the one time fractional Burgers equation
- An approximation to the solution of time fractional modified Burgers' equation using extended cubic B-spline method
- Analytical solution for the time-fractional telegraph equation
- Singularly perturbed telegraph equations with applications in the random walk theory
- A high order method for numerical solution of time-fractional KdV equation by radial basis functions
- On the approximation of time-fractional telegraph equations using localized kernel-based method
- A numerical solution of the Burgers' equation using cubic B-splines
- Numerical solution of time-fractional order telegraph equation by Bernstein polynomials operational matrices
- Explicit solution of telegraph equation based on reproducing kernel method
- Numerical approximation of the nonlinear time-fractional telegraph equation arising in neutron transport
- Solving time fractional Burgers' and Fisher's equations using cubic B-spline approximation method
- A new approach for solving multi variable orders differential equations with Mittag-Leffler kernel
- Extended cubic B-splines in the numerical solution of time fractional telegraph equation
- Numerical approach for modeling fractional heat conduction in porous medium with the generalized Cattaneo model
- A new treatment based on hybrid functions to the solution of telegraph equations of fractional order
- Analytical solution for the time-fractional telegraph equation by the method of separating variables
- A B-spline collocation method for solving fractional diffusion and fractional diffusion-wave equations
- Numerical solution of hyperbolic telegraph equation using the Chebyshev tau method
- A numerical method for solving the hyperbolic telegraph equation
- Legendre multiwavelet Galerkin method for solving the hyperbolic telegraph equation
- Wave splitting of the telegraph equation in R 3 and its application to inverse scattering
- An approximation to the solution of telegraph equation by variational iteration method
- Homotopy analysis method for solving fractional hyperbolic partial differential equations
- New unconditionally stable difference schemes for the solution of multi-dimensional telegraphic equations
This page was built for publication: Solution of non-linear time fractional telegraph equation with source term using B-spline and Caputo derivative