1
Department of Mathematics, University of Mazandaran, Babolsar, Iran
2
Department of Mathematics, Qaemshahr Branch, Islamic Azad University, Qaemshahr, Iran
Abstract
Approximating the solution of differential equations of fractional order is necessary because fractional differential equations have extensively been used in physics, chemistry as well as engineering fields. In this paper with central difference approximation and Newton Cots integration formula, we have found approximate solution for a class of boundary value problems of fractional order. Three numerical examples are presented to describe the fractional usefulness of the suggested method.
Neamaty, A. A. , Agheli, B. and Adabitabar, M. (2014). Numerical solution for boundary value problem of fractional order with approximate Integral and derivative. Computational Methods for Differential Equations, 2(3), 195-204.
MLA
Neamaty, A. A. , , Agheli, B. , and Adabitabar, M. . "Numerical solution for boundary value problem of fractional order with approximate Integral and derivative", Computational Methods for Differential Equations, 2, 3, 2014, 195-204.
HARVARD
Neamaty, A. A., Agheli, B., Adabitabar, M. (2014). 'Numerical solution for boundary value problem of fractional order with approximate Integral and derivative', Computational Methods for Differential Equations, 2(3), pp. 195-204.
CHICAGO
A. A. Neamaty , B. Agheli and M. Adabitabar, "Numerical solution for boundary value problem of fractional order with approximate Integral and derivative," Computational Methods for Differential Equations, 2 3 (2014): 195-204,
VANCOUVER
Neamaty, A. A., Agheli, B., Adabitabar, M. Numerical solution for boundary value problem of fractional order with approximate Integral and derivative. Computational Methods for Differential Equations, 2014; 2(3): 195-204.
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