A quartic C3-spline collocation method for solving second-order initial value problems
Journal of Computational and Applied Mathematics
Theory and Applications of Fractional Differential Equations, Volume 204 (North-Holland Mathematics Studies)
Journal of Computational and Applied Mathematics
Fractional Adams-Moulton methods
Mathematics and Computers in Simulation
A note on the stability of fractional order systems
Mathematics and Computers in Simulation
A fractional differential equation for a MEMS viscometer used in the oil industry
Journal of Computational and Applied Mathematics
On some explicit Adams multistep methods for fractional differential equations
Journal of Computational and Applied Mathematics
Least squares finite-element solution of a fractional order two-point boundary value problem
Computers & Mathematics with Applications
Anomalous diffusion modeling by fractal and fractional derivatives
Computers & Mathematics with Applications
Fractional diffusion equations by the Kansa method
Computers & Mathematics with Applications
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Fractional differential equations are widely applied in physics, chemistry as well as engineering fields. Therefore, approximating the solution of differential equations of fractional order is necessary. We consider the quadratic polynomial spline function based method to find approximate solution for a class of boundary value problems of fractional order. We derive a consistency relation which can be used for computing approximation to the solution for this class of boundary value problems. Convergence analysis of the method is discussed. Four numerical examples are included to illustrate the practical usefulness of the proposed method.