Results 41 to 50 of about 721,188 (387)
Wavelets and pre-wavelets in low dimensions
AbstractIn Riemenschneider and Shen (in “Approximation Theory and Functional Analysis” (C. K. Chui, Ed.), pp. 133–149, Academic Press, New York, 1991) an explicit orthonormal basis of wavelets for L2(Rs), s=1,2,3, was constructed from a multiresolution approximation given by box splines. In other words, L2(Rs) has the orthogonal decomposition ⊕ Wν. (∗)
Sherman D. Riemenschneider, Zuowei Shen
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Wavelets: a powerful tool for studying rotation, activity, and pulsation in Kepler and CoRoT stellar light curves [PDF]
Aims. The wavelet transform has been used as a powerful tool for treating several problems in astrophysics. In this work, we show that the time-frequency analysis of stellar light curves using the wavelet transform is a practical tool for identifying ...
Bravo, J. P.+4 more
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Image denoising using scale mixtures of Gaussians in the wavelet domain
We describe a method for removing noise from digital images, based on a statistical model of the coefficients of an overcomplete multiscale oriented basis.
J. Portilla+3 more
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A Terracotta Mold Discovered in Chartres (France, Eure-et-Loir) with Original Iconography for Apollo
In this note, we introduce a mold for a terracotta figurine that represents the god Apollo, whose iconography is unprecedented in the products of central Gaul.
Loïc Androuin, David Wavelet
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String Synchronizing Sets: Sublinear-Time BWT Construction and Optimal LCE Data Structure
Burrows-Wheeler transform (BWT) is an invertible text transformation that, given a text $T$ of length $n$, permutes its symbols according to the lexicographic order of suffixes of $T$. BWT is one of the most heavily studied algorithms in data compression
A+7 more
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Sub-second dynamics of theta-gamma coupling in hippocampal CA1
Oscillatory brain activity reflects different internal brain states including neurons’ excitatory state and synchrony among neurons. However, characterizing these states is complicated by the fact that different oscillations are often coupled, such as ...
Lu Zhang+3 more
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Wavelet Transforms and their Applications to Turbulence
Wavelet transforms are recent mathematical techniques, based on group theory and square integrable representations, which allows one to unfold a signal, or a field, into both space and scale, and possibly directions.
M. Farge
semanticscholar +1 more source
Nonhomogeneous Wavelet Systems in High Dimensions [PDF]
It is of interest to study a wavelet system with a minimum number of generators. It has been showed by X. Dai, D. R. Larson, and D. M. Speegle in [11] that for any $d\times d$ real-valued expansive matrix M, a homogeneous orthonormal M-wavelet basis can ...
Han, Bin
core
On the Hilbert transform of wavelets
A wavelet is a localized function having a prescribed number of vanishing moments. In this correspondence, we provide precise arguments as to why the Hilbert transform of a wavelet is again a wavelet.
Chaudhury, Kunal Narayan, Unser, Michael
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Wavelet Transform Application for/in Non-Stationary Time-Series Analysis: A Review
Non-stationary time series (TS) analysis has gained an explosive interest over the recent decades in different applied sciences. In fact, several decomposition methods were developed in order to extract various components (e.g., seasonal, trend and ...
M. Rhif+4 more
semanticscholar +1 more source