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WAVELET BASED FULL APPROXIMATION SCHEME FOR THE NUMERICAL SOLUTION OF NON-LINEAR PARABOLIC PARTIAL

Wavelet-based numerical algorithms have recently become a hot topic in science and engineering. Using Daubechies wavelet filter coefficients as prolongation and restriction operators, we suggested a wavelet-based full-approximation scheme for the numerical solution of non-linear parabolic partial differential equations in this study. The proposed technique provides greater accuracy in terms of higher convergence in less CPU time, as demonstrated by various test problems.


 

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