Some compactly supported Riesz wavelets associated to any Ed(2)(ℤ) dilation
From MaRDI portal
Publication:6085657
DOI10.1142/s0219530523500203zbMath1529.42033OpenAlexW4386422853MaRDI QIDQ6085657
Angel San Antolin, Unnamed Author
Publication date: 8 November 2023
Published in: Analysis and Applications (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1142/s0219530523500203
symmetryFourier transformregularityRiesz basiswaveletdilation matrixvanishing momentscompact support
Nontrigonometric harmonic analysis involving wavelets and other special systems (42C40) Numerical methods for wavelets (65T60) Fourier and Fourier-Stieltjes transforms and other transforms of Fourier type (42A38)
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Multivariate wavelet frames
- Small support spline Riesz wavelets in low dimensions
- Compactly supported wavelets in Sobolev spaces of integer order
- Meyer type wavelet bases in \(\mathbb R^{2}\)
- Symmetry property and construction of wavelets with a general dilation matrix
- Symmetric multivariate orthogonal refinable functions
- Symmetric orthonormal complex wavelets with masks of arbitrarily high linear-phase moments and sum rules
- Construction of multivariate compactly supported prewavelets in \(L_{2}\) space and pre-Riesz bases in Sobolev spaces
- Pseudo-splines, wavelets and framelets
- Symmetric orthonormal scaling functions and wavelets with dilation factor 4
- Ondelettes, analyses multirésolutions et filtres miroirs en quadrature. (Wavelets, multiscale analysis and quadrature mirror filters)
- Construction of compactly supported symmetric and antisymmetric orthonormal wavelets with scale \(=3\)
- Tight frames of multidimensional wavelets
- Haar type orthonormal wavelet bases in \(R^2\)
- Compactly supported wavelet bases for Sobolev spaces
- Framelets and wavelets. Algorithms, analysis, and applications
- Construction of a class of multivariate compactly supported wavelet bases for \(L^2(\mathbb{R}^d)\)
- On the construction of multivariate (pre)wavelets
- Compactly supported (bi)orthogonal wavelets generated by interpolatory refinable functions
- Compactly supported tight wavelet frames and orthonormal wavelets of exponential decay with a general dilation matrix
- Compactly supported orthogonal symmetric scaling functions
- Framelets: MRA-based constructions of wavelet frames
- Construction of symmetric orthogonal bases of wavelets and tight wavelet frames with integer dilation factor
- On symmetric compactly supported wavelets with vanishing moments associated to \(E_d^{(2)}(\mathbb{Z})\) dilations
- Implicit Riesz wavelets based-method for solving singular fractional integro-differential equations with applications to hematopoietic stem cell modeling
- Matrix extension with symmetry and Applications to Symmetric orthonormal complex \(M\)-wavelets
- Derivative-orthogonal Riesz wavelets in Sobolev spaces with applications to differential equations
- Non-separable bidimensional wavelet bases
- Riesz multiwavelet bases
- Bases of translates and multiresolution analyses
- A note on the design of nonseparable orthonormal wavelet bases of \(L^2\)(\(R^3\))
- Construction of multivariate compactly supported orthonormal wavelets
- Quincunx fundamental refinable functions and quincunx biorthogonal wavelets
- Some generalized method for constructing nonseparable compactly supported wavelets in $L^2(R^2)$
- Compactly supported multi-wavelets
- Riesz bases of wavelets and applications to numerical solutions of elliptic equations
- Fast wavelet transforms and numerical algorithms I
- Characterization of low pass filters in a multiresolution analysis
- Orthonormal bases of compactly supported wavelets
- Multiresolution analysis. Haar bases, and self-similar tilings of R/sup n/
- Ten Lectures on Wavelets
- Arbitrarily Smooth Orthogonal Nonseparable Wavelets in $\R^2$
- Computing the Smoothness Exponent of a Symmetric Multivariate Refinable Function
- Symmetric canonical quincunx tight framelets with high vanishing moments and smoothness
- Riesz basis of wavelets constructed from trigonometric B-splines
- Linear independence of pseudo-splines
- An introduction to frames and Riesz bases
- Some methods for constructing nonseparable, orthonormal, compactly supported wavelet bases
- The construction of \(r\)-regular wavelets for arbitrary dilations
This page was built for publication: Some compactly supported Riesz wavelets associated to any Ed(2)(ℤ) dilation