Numerical methods for fractional differential equations

Author

Shakir, Ali Naji

Source

Journal of Babylon University : Journal of Applied and Pure Sciences

Issue

Vol. 25, Issue 3 (30 Sep. 2017), pp.826-836, 11 p.

Publisher

University of Babylon

Publication Date

2017-09-30

Country of Publication

Iraq

No. of Pages

11

Main Subjects

Mathematics

Abstract EN

The definition of a Fractional differential type of equations is a branch of mathematics, science which developed from derivative operators and the calculus integral traditional definition.

It’s so much like the fractional exponents were grown from the exponents having integer number.

In this paper, will intend to study the ways which are in turn used for solution approximation in fractional differential equations through and how.

This paper will also include the Riemann-Liouville differential operator for the basic theorem of the initial value problem for the fractional differential equations.

On the same regard, the classical approach will be employed.

The theory involving concepts such as local existence, inequalities, global existence of solutions external solutions, comparison results going to be referred.

American Psychological Association (APA)

Shakir, Ali Naji. 2017. Numerical methods for fractional differential equations. Journal of Babylon University : Journal of Applied and Pure Sciences،Vol. 25, no. 3, pp.826-836.
https://search.emarefa.net/detail/BIM-1140857

Modern Language Association (MLA)

Shakir, Ali Naji. Numerical methods for fractional differential equations. Journal of Babylon University : Journal of Applied and Pure Sciences Vol. 25, no. 3 (2017), pp.826-836.
https://search.emarefa.net/detail/BIM-1140857

American Medical Association (AMA)

Shakir, Ali Naji. Numerical methods for fractional differential equations. Journal of Babylon University : Journal of Applied and Pure Sciences. 2017. Vol. 25, no. 3, pp.826-836.
https://search.emarefa.net/detail/BIM-1140857

Data Type

Journal Articles

Language

English

Notes

Includes bibliographical references : p. 836

Record ID

BIM-1140857