Fitted reproducing kernel Hilbert space method for the solutions of some certain classes of time-fractional partial differential equations subject to initial and Neumann boundary conditions

Latterly, many problems arising in different fields of science and engineering can be reduced, by applying some appropriate discretization, to a series of time-fractional partial differential equations. Unlike the normal case derivative, the differential order in such equations is with a fractional...

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Bibliographic Details
Published in:	Computers & mathematics with applications (1987) Vol. 73; no. 6; pp. 1243 - 1261
Main Author:	Abu Arqub, Omar
Format:	Journal Article
Language:	English
Published:	Oxford Elsevier Ltd 15.03.2017 Elsevier BV
Subjects:	(Heat, cable, anomalous subdiffusion, reaction subdiffusion, Fokker–Planck, Fisher’s, and Newell–Whitehead) equations Boundary conditions Chemical reactions Computer simulation Elasticity Exact solutions Fluid mechanics Hilbert space Image acquisition Mathematical models Neumann boundary conditions Partial differential equations Population growth Reproducing kernel Hilbert space method Studies Time-fractional partial differential equations Time-fractional partial differential equations Reproducing kernel Hilbert space method Neumann boundary conditions (Heat, cable, anomalous subdiffusion, reaction subdiffusion, Fokker–Planck, Fisher’s, and Newell–Whitehead) equations
ISSN:	0898-1221, 1873-7668
Online Access:	Get full text
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