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正交插值多子波理论和构造

陈俊丽 焦李成

陈俊丽, 焦李成. 正交插值多子波理论和构造[J]. 电子与信息学报, 2004, 26(11): 1728-1732.
引用本文: 陈俊丽, 焦李成. 正交插值多子波理论和构造[J]. 电子与信息学报, 2004, 26(11): 1728-1732.
Chen Jun-li, Jiao Li-cheng. Design of Interpolating Orthogonal Multiwavelet[J]. Journal of Electronics & Information Technology, 2004, 26(11): 1728-1732.
Citation: Chen Jun-li, Jiao Li-cheng. Design of Interpolating Orthogonal Multiwavelet[J]. Journal of Electronics & Information Technology, 2004, 26(11): 1728-1732.

正交插值多子波理论和构造

Design of Interpolating Orthogonal Multiwavelet

  • 摘要: 该文根据多子波采样定理,构造了正交插值多子波,从而可直接用信号的采样值作为初始值,使离散多子波变换的预滤波算子简化为单位算子。
  • Walter G G. A sampling theorem for wavelet subspaces[J].IEEE Trans. on Information Theory.1992, 38(2):881-884[2]Aldroubi A.[J].Unser M. Families of wavelet transforms in connection with Shannons sampling theory and the Gabor transform, In C. K. Chui, editor, Wavelets: A tutorial in theory and applications, New York: Academic Press.1992,:-[3]Aldroubi A, Unser M. Families of multiresolution and wavelet spaces with optimal properties[J].Numer. Funct. Anal. Optim.1993, 14(5):417-446[4]Aldroubi A, Unser M. Sampling procedures in function spaces and asymptotic equivilence with Shannons sampling theory, Numer. Funct. Anal. Optim., 1994, 15(1): 1-21.[5]Unser M, Zerubia J. A generalized sampling theory without bandlimiting constraints[J].IEEE Trans. on Circuits and Systems .1998, 45(8):959-969[6]Sweldens W, Piessens R. Wavelet sampling techniques, In 1993 Proceedings of the Statistical Computing Section, American Statistical Association, 1993: 20-29.[7]Zhou D X. Interpolatory orthogonal multiwavelets and refinable functions[J].IEEE Trans. on Signal Processing.2002, 50(3):520-527[8]Xia X G, Suter B W. Vector-valued wavelets and vector filter banks[J].IEEE Trans. on Signal Processing.1996, 44(3):508-518[9]Xia X G, Zhang Z. On sampling theorem, wavelets and wavelet transform[J].IEEE Trans. on Signal Processing.1993, 41(12):3524-3535
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出版历程
  • 收稿日期:  2003-05-25
  • 修回日期:  2003-08-29
  • 刊出日期:  2004-11-19

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