Results 261 to 270 of about 5,802,905 (300)
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Theory of regular M-band wavelet bases

IEEE Transactions on Signal Processing, 1993
Summary: Orthonormal \(M\)-band wavelet bases have been constructed and applied by several authors. This paper makes three main contributions. First, it generalizes the minimal length \(K\)-regular 2-band wavelets of Daubechies in the \(M\)-band case by deriving explicit formulas for \(K\)-regular \(M\)-band scaling filters.
Steffen, P.   +3 more
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Two-Wavelet Theory

2002
The results hitherto given are for localization operators L F,φ : X → X defined in terms of one admissible wavelet φ for the square-integrable representation π: G → U(X) of G on X. In this chapter we introduce the notion of a localization operator L F,φψ : X → X, which is defined in terms of a symbol F in L l (G) and two admissible wavelets φ and ψ for
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Information theory, wavelets, and image compression

International Journal of Imaging Systems and Technology, 1996
We examine practical, theoretical, and speculative aspects of wavelet transform-based image compression. Section I summarizes objectives and compares experimental results using a JPEG-standard cosine-based algorithm with a wavelet based algorithm developed at ISS.
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Wavelet Theory and Application

1993
Introduction A. Laine. Local Cosine Transform - a Method for the Reduction of the Blocking Effect in JPEG G. Aharoni, A. Averbuch, R. Coifman, M. Israeli. Local Enhancement of Compressed Images B.D. Jawerth, M.L. Hilton, T.L. Huntsberger. Image Analysis by Wavelet-Type Transforms: Group Theoretic Approach J. Segman, Y.Y. Zeevi.
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Concentration Operators in the Dunkl Wavelet Theory

Mediterranean Journal of Mathematics, 2017
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Sampling Theory and Wavelets

1999
Abstract Over the past decade wavelets and wavelet techniques have become increasingly important in the more applied areas of mathematics. There seems to be hardly any field untouched by the recent preoccupation with these and related concepts.
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Wavelet Theory

2009
David K. Ruch, Patrick J. Van Fleet
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Conference on Operator Theory, Wavelet Theory and Control Theory

1993
Abstract : The conference on Interaction Between Operator Theory, Wavelet Theory and Control Theory, was held May 1-2, 1993 in Charlotte NC. The event was organized and hosted by the University of North Carolina at Charlotte. The main purpose of the conference was to bring researchers together, in so doing, to encourage an interchange of information ...
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