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Lebedev–Skalskaya Transform Related Continuous Wavelet Transform
Results in MathematicsThe paper deals with the continuous wavelet transform (CWT) in the context of the Lebedev-Skalskaya transform (LS-transform). The authors propose the definition of the CTW, where the translation operator is specific to the LS-transform. The basic properties of the novel CWT are checked (linearity, convolution, etc.).
Ajay K. Gupt +2 more
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Continuous wavelet transforms on the sphere
Journal of Mathematical Physics, 1996In this very short paper we shall construct a continuous wavelet analysis based on dilations translations and rotations on the sphere. It is the analog of the construction proposed by Murenzi [in his thesis, 1990], on R2. At small scale we shall recover the Euclidian structure of the sphere.
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Simulating nonstationary non-Gaussian vector process based on continuous wavelet transform
Mechanical Systems and Signal Processing, 2022X Z Cui, H P Hong
exaly
Characterizations of Continuous Fractional Bessel Wavelet Transforms
Mathematics, 2022Hari Mohan Srivastava +2 more
exaly
Continuous Wavelet and Gabor Transforms
1998The continuous wavelet transform (CWT) as well as the continuous Gabor transform (CGT) (also known as the short-time Fourier transform) and their inverses are presented in this chapter. Both the CGT and the CWT take a one-dimensional time signal to a two-dimensional function of time and frequency.
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THE CONTINUOUS WAVELET TRANSFORM: MOVING BEYOND UNI- AND BIVARIATE ANALYSIS†
Journal of Economic Surveys, 2014Luís Aguiar-Conraria +1 more
exaly
Review of fringe pattern phase recovery using the 1-D and 2-D continuous wavelet transforms
Optics and Lasers in Engineering, 2012Lionel R. Watkins
exaly
Philosophical Transactions Series A, Mathematical, Physical, and Engineering Sciences, 2018
Mark P Wachowiak +2 more
exaly
Mark P Wachowiak +2 more
exaly
Effectiveness of the continuous wavelet transform in the analysis of some dispersive elastic waves
Journal of the Acoustical Society of America, 2001Yoon Young Kim
exaly

