ZHANG Qin-li
,
ZHANG Cui-lian
,
ZENG Da-you
,
ZHAO Yan
. Even and Odd Multiwavelets[J]. Journal of Hebei University(Natural Science Edition), 2005
, 25(2)
: 121
-129
.
DOI: 10.3969/j.issn.1000-1565.2005.02.002
[1] 张钦礼. 有限元多尺度小波 [J]. 河北大学学报(自然科学版) 2003.doi:10.3969/j.issn.1000-1565.2003.04.001
[2] JIANG Q T. Orthogonal multiwavelets with optimum time_frequency resolution [J]. IEEE Transactions on Signal Processing 1998, 46.
[3] PLONKA G, STRELA V. From wavelets to multiwavelets, In Math Methods for Curves and Surfaces Ⅱ [M]. Nashville:Vanderbilt University Press 1998.
[4] GOODMAN T N T, LEE S L, TANG W S. Wavelets in wandering subspaces [J]. Transactions of the American Mathematical Society 1993, 338.
[5] GOODMAN T N T, LEE S L. Wavelets of multiplicity [J]. Transactions of the American Mathematical Society 1994, 342.
[6] STRELA V, HELLER P N, STRANG G. The application of multiwavelet filter banks to image processing [J]. IEEE Transactions on Signal Processing 2000, 8.
[7] CHUI C K. An introduction to wavelets [M]. Boston:Academic Press 1993.
[8] 程正兴. 小波分析算法与应用 [M]. 西安:西安交通大学出版社 1993.