CHEBYSHEV WAVELET COLLOCATION METHOD FOR THE NUMERICAL SOLUTION OF ORDINARY DIFFERENTIAL EQUATIONS
Abstract
Wavelet analysis is relatively new developed mathematical tool for many problems. Wavelets permit the accurate representation of a variety of functions and operators. More over wavelets establish a connection with fast numerical algorithms. In this paper, Chebyshev wavelet collocation methodis developed for the numerical solution of differential equations. Numerical examples are presented to verify the efficiency and accuracy of the proposed algorithm.
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Published
2017-08-31
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How to Cite
CHEBYSHEV WAVELET COLLOCATION METHOD FOR THE NUMERICAL SOLUTION OF ORDINARY DIFFERENTIAL EQUATIONS. (2017). Journal of the Nigerian Mathematical Society, 36(2), 337-353. https://ojs.ictp.it/jnms/index.php/jnms/article/view/143