Results 1 to 10 of about 13,536 (264)
Osiris wavelets and Set wavelets [PDF]
An alternative to Osiris wavelet systems is introduced in two dimensions. The basic building blocks are continuous piecewise linear functions supported on equilateral triangles instead of on squares.
Guy Battle
doaj +4 more sources
In this paper, new operational matrix of integration is generated by using Hermite wavelets. By aid of these matrices, Hermite wavelets operational matrix method (HWOMM) is developed for second ordered nonlinear singular initial value problems ...
S C Shiralashetti, S Kumbinarasaiah
exaly +3 more sources
Design of Biorthogonal Wavelets based on Spline and Spline-like Functions for Image Compression
Wavelet theory inspired from Fourier analysis is based on the basis function and its properties. Different wavelets use different basis functions which may better suit to some applications.
K Subramanyam, T Ramasri
doaj +1 more source
This study presents a novel scheme for designing biorthogonal wavelets matched to the voltage sag (VS) signals. Instead of using standard wavelets, matched wavelets designed in this study can extract more distinguishing features for better ...
Akanksha Aggarwal, Manish Kumar Saini
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Elliptic-Cylindrical Wavelets: The Mathieu Wavelets [PDF]
10 pages, 2 ...
M. M. S. Lira +2 more
openaire +2 more sources
Estimation of the regression function by Legendre wavelets [PDF]
We estimate a function f with N independent observations by using Leg-endre wavelets operational matrices. The function f is approximated with the solution of a special minimization problem.
M. Hamzehnejad, M.M. Hosseini, A. Salemi
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In this work, a comparative analysis between Gaussian and Golden wavelets is presented. These wavelets are generated by the derivative of specific base functions.
F. E. Gossler +5 more
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Triangular Wavelets: An Isotropic Image Representation with Hexagonal Symmetry
This paper introduces triangular wavelets, which are two-dimensional nonseparable biorthogonal wavelets defined on the regular triangular lattice. The construction that we propose is a simple nonseparable extension of one-dimensional interpolating ...
Kensuke Fujinoki, Oleg V. Vasilyev
doaj +2 more sources
Mollification Based onWavelets
The mollification obtained by truncating the expansion in wavelets is studied, where the wavelets are so chosen that noise is reduced and the Gibbs phenomenon does not occur.
Ken-ichi Sato, Tohru Morita
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Elastic wavelets and their application to problems of solitary wave propagation
The paper can be referred to that direction in the wavelet theory, which was called by Kaiser "the physical wavelets". He developed the analysis of first two kinds of physical wavelets - electromagnetic (optic) and acoustic wavelets.
Cattani, Carlo, Rushchitsky, Jeremiah
doaj +1 more source

