Extended cubic B-splines in the numerical solution of time fractional telegraph equation

A fully implicit finite difference scheme based on extended cubic B-splines for time fractional advection–diffusion equation

(2018) Syed Tauseef Mohyud-Din et al.   Advances in Difference Equations

Using reproducing kernel for solving a class of time-fractional telegraph equation with initial value conditions

(2017) Yu-Lan Wang et al.   INTERNATIONAL JOURNAL OF COMPUTER MATHEMATICS

Generalized finite difference/spectral Galerkin approximations for the time-fractional telegraph equation

(2017) Ying Wang et al.   Advances in Difference Equations

A finite difference scheme based on cubic trigonometric B-splines for a time fractional diffusion-wave equation

(2017) Muhammad Yaseen et al.   Advances in Difference Equations

Numerical approximation of higher-order time-fractional telegraph equation by using a combination of a geometric approach and method of line

(2016) M.S. Hashemi et al.   JOURNAL OF COMPUTATIONAL PHYSICS

Cubic B-spline collocation method and its application for anomalous fractional diffusion equations in transport dynamic systems

(2016) K Sayevand et al.   JOURNAL OF VIBRATION AND CONTROL

Numerical Solution of Time-Fractional Order Telegraph Equation by Bernstein Polynomials Operational Matrices

(2016) M. Asgari et al.   MATHEMATICAL PROBLEMS IN ENGINEERING

On the Solution of Generalized Space Time Fractional Telegraph Equation

(2015) Badr S. Alkahtani et al.   MATHEMATICAL PROBLEMS IN ENGINEERING

A Numerical Solution to Fractional Diffusion Equation for Force-Free Case

(2013) O. Tasbozan et al.   Abstract and Applied Analysis

Representation of exact solution for the time-fractional telegraph equation in the reproducing kernel space

(2010) Wei Jiang et al.   Communications in Nonlinear Science and Numerical Simulation

Numerical solution of hyperbolic telegraph equation using the Chebyshev tau method

(2009) Abbas Saadatmandi et al.   NUMERICAL METHODS FOR PARTIAL DIFFERENTIAL EQUATIONS

Analytical Solution for the Time-Fractional Telegraph Equation

(2009) F. Huang   Journal of Applied Mathematics

Analytical solution for the time-fractional telegraph equation by the method of separating variables

(2007) J. Chen et al.   JOURNAL OF MATHEMATICAL ANALYSIS AND APPLICATIONS

A numerical method for solving the hyperbolic telegraph equation

(2007) Mehdi Dehghan et al.   NUMERICAL METHODS FOR PARTIAL DIFFERENTIAL EQUATIONS