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This paper discusses wavelet approximation in L2 spaces, focusing on the properties and applications of wavelet families in signal analysis and synthesis. It introduces key concepts such as frame bounds, translation, modulation, and dilation, and presents theorems regarding the convergence of wavelet series in L2 norm. The results emphasize the importance of continuity and differentiability conditions for wavelet functions in achieving effective approximations.

Author
javid2iqbal
Language
EN

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