Decomposition Method Applications To Hydrological Phenomena Modelling
Price
Free (open access)
Transaction
Volume
29
Pages
9
Published
2000
Size
664 kb
Paper DOI
10.2495/AFM000211
Copyright
WIT Press
Author(s)
Pujol, F.A. and Grimalt, P.
Abstract
In some papers (Adornian[6], Adomian[7], Adomian[9]), G. Adomian has presented a decomposition technique in order to solve different non-linear equations (algebraic, differential, partial differential, integral, ...). The solution is found as an infinite series which quickly converges to accurate solutions. The method is well-suited to physical problems since it makes the linearization, perturbation and other restrictive methods and assumptions which may change the problem being solved, sometimes seriously, unnecessary. In (Abbaoui[l], Abbaoui[2], Abbaoui[3], Abbaoui[4], Cherruault[ll], Cherruault[12], Cherruault[13], Guellal[15]) a proof of convergence is given by Prof. Cherruault and co-authors. Many numerical studies for physical phenomena, such as Fisher
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