The Wavelets Analysis In The Numerical Solutions For Boussinesq System - Qasim, Ahmed;Ahmed, Ekhlass
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Wavelet analysis is a new numerical concept which allows one to represent a function in terms of a set of basic functions, called wavelets, which are localized in space. Wavelets have been introduced relatively recently in the beginning of the 1980s. They attracted considerable interest from the mathematical community and from members of many disciplines in which wavelets had promising applications. In recent years, there has been an increase among scientists and engineers in the application of wavelet technique as well as the numerical solution to solve non-linear problems, and in the…mehr

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Produktbeschreibung
Wavelet analysis is a new numerical concept which allows one to represent a function in terms of a set of basic functions, called wavelets, which are localized in space. Wavelets have been introduced relatively recently in the beginning of the 1980s. They attracted considerable interest from the mathematical community and from members of many disciplines in which wavelets had promising applications. In recent years, there has been an increase among scientists and engineers in the application of wavelet technique as well as the numerical solution to solve non-linear problems, and in the numerical solutions of integral and differential equations. The main advantage of the wavelet technique is its ability to transform complex problems into a system of algebraic equations.
Autorenporträt
Dr. Ahmed F. Qasim was born in Mosul of Iraq. He studied in Iraq at the University of Mosul where he successfully completed B.Sc. in Mathematics, 2000, and completed Master of Science degree in Mathematics at the University Of Mosul - Iraq, 2005, and, Ph.D in Mathematics, at the University Of Mosul -Iraq, 2014, in Numerical Analysis.