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Demonstration 1: Piecewise Constant Approximation of Functions, by V.M. Gadre

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L40-M-Band Filter Banks and Looking ahead, by V.M. Gadre

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L17-The Uncertainty Principle, by V.M. Gadre

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L22-Reconstruction & Admissibility, by V.M. Gadre

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Module 16: Lecture 1: Nature of Haar Scaling and Wavelet Functions in Frequency Domain, by V.M. Gadre

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Module 10: Lecture 2: Up Sampling by a General Factor M-A Z-Domain analysis., by V.M. Gadre

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Module 6: Lecture 1: Introduction to Filter Banks, by V.M. Gadre

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Demonstration 5, by V.M. Gadre

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Ideal Two-Band Filter Bank, by V.M. Gadre

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Module 8: Lecture 2: Disqualification of Ideal Filter Bank, by V.M. Gadre

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L29-Orthogonal Multiresolution Analysis with Splines, by V.M. Gadre

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Haar Wavelet, by V.M. Gadre

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Module 6: Lecture 3: Haar Synthesis Filter Bank in Z-Domain, by V.M. Gadre

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Dyadic Wavelet, by V.M. Gadre

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Module 20: Lecture 3: More Insights about Time-Bandwidth Product, by V.M. Gadre

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Angle between Functions & their Decomposition, by V.M. Gadre

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Module 1: Lecture 1: Introduction, by V.M. Gadre

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L-37 Modulation Analysis and the 3-Band Filter Bank, Applications, by V.M. Gadre

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Module 20: Lecture 1: Discontent with the ‘oelig;Optimal function’., by V.M. Gadre

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Module 21: Lecture 2: STFT: Time Domain and Frequency Domain Formulations, by V.M. Gadre

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Dilates and Translates of Haar Wavelet, by V.M. Gadre

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Parsevals Theorem, by V.M. Gadre

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L16-Ideal Time Frequency Behaviour, by V.M. Gadre

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L46-Zoom in and Zoom out Using Wavelet Transform, by V.M. Gadre

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Module 2: Lecture 3: L2 Norm of a Function, by V.M. Gadre

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Module 1: Lecture 2: Origin of Wavelets, by V.M. Gadre

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Module 9: Lecture 1: Relating Fourier Transform of Scaling Function to Filter Bank, by V.M. Gadre

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Demonstration: Constructing Scaling and Wavelet functions., by V.M. Gadre

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Additional Information on Direct-Sum, by V.M. Gadre

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L15-Time and Frequency Joint Perspective, by V.M. Gadre

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