Wavelets (Mathematics)
Overview
Works: | 73 works in 36 publications in 36 languages |
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Titles
Sparse image and signal processing : = wavelets and related geometric multiscale analysis /
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Wavelets and Signal Processing = An Application-Based Introduction /
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Proceedings of the International Conference [on] Information Computing and Automation, University of Electronic Science and Technology of China, China, 20-22 December 2007.. Volume 2
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An introduction to wavelets and other filtering methods in finance and economics
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Proceedings of the 6th International Progress on Wavelet Analysis and Active Media Technology.. Volume 1
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Proceedings of the International Computer Conference 2006 on Wavelet Active Media Technology and Information Processing. = Chongqing, China, 29-31 August 2006 /. Volume 2
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Multiscale, nonlinear and adaptive approximation = dedicated to Wolfgang Dahmen on the occasion of his 60th birthday /
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Practical time-frequency analysis = Gabor and wavelet transforms with an implementation in S /
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Efficient algorithms for discrete wavelet transform = with applications to denoising and fuzzy inference systems /
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Representations, wavelets and frames = a celebration of the mathematical work of Lawrence W. Baggett /
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An introduction to wavelet theory in finance = a wavelet multiscale approach /
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Geometrical multiresolution adaptive transforms = theory and applications /
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Wavelet neural networks DUP_1 = with applications in financial engineering, chaos, and classification /
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Wavelet neural networks = with applications in financial engineering, chaos, and classification /
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Reliability and availability of quality control based on wavelet computer vision
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Spline and spline wavelet methods with applications to signal and image processing.. Volume II,. Non-periodic splines
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Wavelet analysis and transient signal processing applications for power systems /
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Wavelet analysis and transient signal processing applications for power systems
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Pseudodifferential operators and wavelets over real and p-adic fields
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Sparse image and signal processing = wavelets and related geometric multiscale analysis /
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