Minimum-energy multiwavelet frames with arbitrary integer dilation factor
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Publication:1955032
DOI10.1155/2012/640789zbMath1264.65224OpenAlexW2062702596WikidataQ58912378 ScholiaQ58912378MaRDI QIDQ1955032
Qiufu Li, Ming Li, Yongdong Huang
Publication date: 11 June 2013
Published in: Mathematical Problems in Engineering (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1155/2012/640789
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Minimum-energy multiwavelet frame on the interval \([0,1\)], Minimum-energy bivariate wavelet frame with arbitrary dilation matrix, Tool wear detection using Lipschitz exponent and harmonic wavelet, Minimum-energy wavelet frames generated by the Walsh polynomials
Cites Work
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- Characterizations of tight frame wavelets with special dilation matrices
- Tight wavelet frames for irregular multiresolution analysis
- Minimum-energy wavelet frame on the interval
- Weighted irregular Gabor tight frames and dual systems using windows in the Schwartz class
- Shannon wavelets theory
- The theory of multiresolution analysis frames and applications to filter banks
- Fractal functions and wavelet expansions based on several scaling functions
- Compactly supported tight frames associated with refinable functions
- Multiwavelets on the interval
- A study of orthonormal multi-wavelets
- Fractional calculus and Shannon wavelet
- Riesz multiwavelet bases
- Minimum-energy frames associated with refinable function of arbitrary integer dilation factor
- Parameterizations of univariate wavelet tight frames with short support
- Dual multiwavelet frames with high balancing order and compact fast frame transform
- Symmetric Paraunitary Matrix Extension and Parametrization of Symmetric Orthogonal Multifilter Banks
- Painless nonorthogonal expansions
- Two-Scale Difference Equations II. Local Regularity, Infinite Products of Matrices and Fractals
- Construction of Multiscaling Functions with Approximation and Symmetry
- An algorithm for matrix extension and wavelet construction
- An introduction to frames and Riesz bases
- Orthonormal wavelets and tight frames with arbitrary real dilations