期刊文献+

对称的2-通道正交多滤波器组的参数化

Parameterization of 2-Channel Orthogonal Multifilter Banks with Symmety
下载PDF
导出
摘要 主要对对称或反对称的2-通道正交多滤波器组的参数化形式进行了深入的讨论与研究.我们给出了具有对称中心γ/2的正交多滤波器组的参数化.当γ=2L时,求正交多滤波器组的参数化就是求阶为L的仿酉多相距阵的参数化.通过已有的结论以及逆变换就能够给出原正交多滤波器组的参数化. We make a systematic and deep investigation for the parameterization form of 2-channel orthogonal multifilter banks with symmetry or antisymmetry.we obtain the parameterization of orthogonal multifilter banks with symmetric center γ /2 .When γ=2L ,to give the parameterization form of orthogonal multifilter banks is to obtain that of its paraunitary polyphase with order L .We can obtain the parameterization of the original orthogonal multifilter banks by the conclusion and inverse transformation.
作者 张海波 张媛媛 ZHANG Haibo;ZHANG Yuanyuan(College of Science,Jilin Institue of Chemical Technology,Jilin City 132022,China;Public Basic Teaching and Research Department,Jilin School of Finance and Economics,Jilin City 132013,China)
出处 《吉林化工学院学报》 CAS 2018年第11期69-72,共4页 Journal of Jilin Institute of Chemical Technology
关键词 多小波 正交多滤波器组 参数化 对称/反对称 multiwavelet;orthogonal multifilter banks;parametrization symmetric or antisymmetric
  • 相关文献

参考文献2

二级参考文献9

  • 1T.N.T.Goodman,S.L.Lee.Wavelets of multiplicity[J].Trans.Amer.Math.Soc.,1994,342:307-342.
  • 2J.S.Geronimo,D.P.Hardin,and P.R.Massopust.Fractal functions and wavelet expansions based on several scaling functions[J].Approx.Theory,1994,78:373-401.
  • 3C.K.Chui,J.Lian.A study of orthonormal multi-wavelets[J].Appl.Numer.Math.,1996,20:273-298.
  • 4Q.Jiang.On the design of multifilter banks and orthonormal multiwavelet bases[J].IEEE Trans.Sign.Proc.1998,46(12):3292-3303.
  • 5Q.Jiang.Orthogonal multiwavelets with optimum time-frequency resolution[J].IEEE Trans.Sign.Proc.1998,46(4):830-844.
  • 6J.Y.Tham,L.Shen,S.L.Lee,H.H.Tan,A general approach for analysis and application of discrete multiwavelet transforms[J].IEEE Trans.Sign.Proc.2000,48(2):457-464.
  • 7L.Shen,H.H.Tan,J.Y.Tham.Symmetric-antisymmetric orthonormal multiwavelets and related scalar wavelets[J].Appl.Comput.Harmonic Anal.2000,8(3):258-279.
  • 8Si Long PENG Institute of Automation, Academia Sinica, Beijing 100080. P. R. China.Construction of Two-Dimensional Compactly Supported Orthogonal Wavelets Filters with Linear Phase[J].Acta Mathematica Sinica,English Series,2002,18(4):719-726. 被引量:8
  • 9Si-long Peng (NADEC, Institute of Automation, Chinese Academy of Sciences, Beijing 100080, China).N DIMENSIONAL FINITE WAVELET FILTERS[J].Journal of Computational Mathematics,2003,21(5):595-602. 被引量:3

共引文献1

相关作者

内容加载中请稍等...

相关机构

内容加载中请稍等...

相关主题

内容加载中请稍等...

浏览历史

内容加载中请稍等...
;
使用帮助 返回顶部