New Deconvolution Method for a Time Series Using the Discrete Wavelet Transform

JSME International Journal, Series C: Mechanical Systems, Machine Elements and Manufacturing

Volumn 40, Issue 4, 1997, Pages 630-636

  Masuda, Arata ^a   Yamamoto, Sizuo ^a   Sone, Akira ^a  

^a KYOTO INSTITUTE OF TECHNOLOGY   (Japan)

Author keywords

Deconvolution; Diagnostics; Discrete Wavelet Transform; Information Processing and Signal Analysis; Inverse Problem; Measurement

Indexed keywords

COMPUTATIONAL COMPLEXITY; INVERSE PROBLEMS; SIGNAL DISTORTION; TIME SERIES ANALYSIS; WAVELET TRANSFORMS;

DECONVOLUTION METHOD;

DIGITAL SIGNAL PROCESSING;

EID: 3843062669     PISSN: 13447653     EISSN: None     Source Type: Journal    
DOI: 10.1299/jsmec.40.630     Document Type: Article

References (8)

1. Yamada, A. and Abe, K., Processing of Ultrasonic Pulse Echo Signals for Removing the Electro-Acoustic Conversion Distortion, Trans. IEICE, (in Japanese), Vol. J69A, No. 11 (1986), p. 1420-1430.
2. Groetsch, C. W., Generalized Inverses of Linear Operators: Representation and Approximation, (1977), Marcel Dekker.
3. Mayer, Y., Wavelets: Algorithms and Applications, (1993), p. 89-99, siam.
4. Wickerhauser, M. V., Adapted Wavelet Analysis from Theory to Software, (1994), p. 237-272, A K Peters.
5. Lucky, R. W., Automatic Equalization for Digital Communication, Bell Syst. Tech. J., Vol 44, No. 4 (1965), p. 547-588.
6. Yahagi, T., A Deterministic Approach to Optimal Linear Digital Equalizers, IEEE Trans. Acoust., Speech, Signal Process., Vol. ASSP-31, No. 2 (1983), p. 491-500.
7. Vetterli, M. and Herley, C., Wavelets and Filter Banks: Theory and Design, IEEE Trans. Signal Process., Vol. SP-40, No. 9 (1992), p. 2207-2232.
8. Vetterli, M. and Kovačević, J., Wavelets and Subband Coding, (1995), p. 107-122, Prentice Hall.