In this paper, we propose Fourier–Boas-Like wavelets and obtain sufficient conditions for their higher vanishing moments. A sufficient condition is given to obtain moment formula for such wavelets. Some properties of Fourier–Boas-Like wavelets associated with Riesz projectors are also given. Finally, we formulate a variation diminishing wavelet associated with a Fourier–Boas-Like wavelet
Abstract. We present a concrete method to build discrete biorthogonal systems such that the wavelet ...
This paper deals with the Fourier transform ω̂n of wavelet packets ωn ∈ L2(ℝ) relative to the scalin...
Conference PaperThis paper develops a new class of wavelets for which the classical Daubechies zero ...
AbstractIn this work, kinds of Marr-type wavelets Ψn(t) are obtained and an explicit expression for ...
AbstractThe authors investigate conditions equivalent to the vanishing of moments of wavelets in a m...
In this paper, we introduce fractional Boas transforms and discuss some of their properties. We also...
ABSTRACT. We present an overview of some aspects of the mathematical theory of wavelets. These notes...
A wavelet is a localized function having a prescribed number of vanishing moments. In this correspon...
Using an approximation theory approach, we prove that a scaling function #theta# with suitable polyn...
Wavelets with matrix dilation are studied. An explicit formula for masks providing vanishing moments...
Discrete vanishing moments and sum rules are established on the Heisenberg group and the relationshi...
Wavelets are mathematical functions that cut up data into different frequency components, and then s...
We discuss various instances where wavelets on the interval serve as building blocks for extending w...
The self-similarity property of some kind of fractals is sudied by using Harmonic Wavelets. The scal...
General results on Fourier Transforms, tight frame wavelets and pseudodifferential operators are pre...
Abstract. We present a concrete method to build discrete biorthogonal systems such that the wavelet ...
This paper deals with the Fourier transform ω̂n of wavelet packets ωn ∈ L2(ℝ) relative to the scalin...
Conference PaperThis paper develops a new class of wavelets for which the classical Daubechies zero ...
AbstractIn this work, kinds of Marr-type wavelets Ψn(t) are obtained and an explicit expression for ...
AbstractThe authors investigate conditions equivalent to the vanishing of moments of wavelets in a m...
In this paper, we introduce fractional Boas transforms and discuss some of their properties. We also...
ABSTRACT. We present an overview of some aspects of the mathematical theory of wavelets. These notes...
A wavelet is a localized function having a prescribed number of vanishing moments. In this correspon...
Using an approximation theory approach, we prove that a scaling function #theta# with suitable polyn...
Wavelets with matrix dilation are studied. An explicit formula for masks providing vanishing moments...
Discrete vanishing moments and sum rules are established on the Heisenberg group and the relationshi...
Wavelets are mathematical functions that cut up data into different frequency components, and then s...
We discuss various instances where wavelets on the interval serve as building blocks for extending w...
The self-similarity property of some kind of fractals is sudied by using Harmonic Wavelets. The scal...
General results on Fourier Transforms, tight frame wavelets and pseudodifferential operators are pre...
Abstract. We present a concrete method to build discrete biorthogonal systems such that the wavelet ...
This paper deals with the Fourier transform ω̂n of wavelet packets ωn ∈ L2(ℝ) relative to the scalin...
Conference PaperThis paper develops a new class of wavelets for which the classical Daubechies zero ...