[1]
Liu Ming CAI. Wavelet Analysis and Its Application [M]. Beijing: Publishing House of Tsinghai University, 2005. 9.
Google Scholar
[2]
Cheng Zheng Xing, Yang Shou Zhi, Feng Xiao Xia. Development on Wavelet Analysis theory and its applications [M]. Beijing: National Defense Industry Press, 2007. 7.
Google Scholar
[3]
Xia x-G, Gemmrno J S Hardin DP, Suter BW WHY AND HOW PREFILTERING FOR DISCRETE MULTIWAVELET TRANSFORMS [J] 0-7803-3 192-3/96 1996 IEEE.
DOI: 10.1109/icassp.1996.544103
Google Scholar
[4]
Fang Shu Guang. The Application of Wavelet Based on Time-frequency Analysis Method in Ultrasonic Signal Processing, master's thesis of Shandong University, 2009. 4. 9.
Google Scholar
[5]
Duan Shan, He Juan, Liu Shao ying. Application of Multiwavelet Transform in Signal De-Noising. Journal of South-Central University for Nationalities (N at. Sci. Edition) [J] Jun. 2009 Vo. l 28 No. 2.
Google Scholar
[6]
David L. Donoho De-Noising by Soft Thresholding, IEEE transactions on information theory vol. 41, No. 3, May (1995).
DOI: 10.1109/18.382009
Google Scholar
[7]
V. Strela and A.T. Walden. Signal and Image De-noising via Wavelet Thresholding: Orthogonal and Biorthogonal, Scalar and Multiple Wavelet Transforms, Imperial College, Statistics Section, Technical Report TR-98-01 (1998).
Google Scholar
[8]
LebrunJ, Vetterli M. Balanced Multiwavelets Theory and Design [J]. IEEE Trans. on SP, 1998, 46(4): 1119-1124.
Google Scholar
[9]
Geronimo J, Hardin D, Massopust P R. Fractal functions and wavelet expansions based on several functions [J]. J Approx Theory, 1994; 78: 373-401.
DOI: 10.1006/jath.1994.1085
Google Scholar
[10]
L. -X. Shen, H. H. Tan, and J. Y. Tham, Symmetric antisymmetric orthonormal multiwavelets and related scalar wavelets, preprint (1997).
DOI: 10.1006/acha.1999.0288
Google Scholar
[11]
I. Selesnick, Cardinal Multiwavelets and the Sampling Theorem, preprints on 1999 IEEE national Conference- Volume 03.
Google Scholar