DECONVOLUTION OF CAUSAL PULSE AND TRANSIENT DATA

被引:13
作者
BENNIA, A [1 ]
NAHMAN, NS [1 ]
机构
[1] PICOSECOND PULSE LABS INC,BOULDER,CO
关键词
D O I
10.1109/19.65801
中图分类号
TM [电工技术]; TN [电子技术、通信技术];
学科分类号
0808 ; 0809 ;
摘要
Physical pulses and transients are causal functions of time, their values are zero before t = 0; the time at which they begin. Their measured waveform data are also causal. When deconvolution processing is applied to remove instrumentation errors and/or suppress the effects of noise, noncausal deconvolution methods may introduce unacceptable errors. The Nahman-Guillaume [1] automatic deconvolution method is modified to ensure that causality is maintained in the deconvolution result. The method may be applied to other deconvolution methods such as in [2]. Examples using the Nahman-Guillaume method are given which show the undesirable effects of noncausal methods and a means to eliminate such effects. © 1990 IEEE
引用
收藏
页码:933 / 939
页数:7
相关论文
共 11 条
[1]  
Nahman N.S., Guillaume M.E., Deconvolution of time domain waveforms in the presence of noise, (1981)
[2]  
Parruck B., Riad S.M., Study and performance evaluation of two iterative frequency-domain deconvolution techniques, IEEE Trans. Instrum. Meas., IM-33, pp. 281-284, (1984)
[3]  
Nahman N.S., Software correction of measured pulse data, Fast Electrical and Optical Measurements, NATO ASI series E-NO. 108, 1, pp. 351-417, (1986)
[4]  
Riad S.M., The deconvolution problem: an overview., Proc. IEEE, 74, pp. 82-85, (1986)
[5]  
Parruck B., Riad S.M., An optimization criterion for iterative deconvolution, IEEE Trans. Instrum. Meas., 1M-32, pp. 137-140, (1983)
[6]  
Bennia A., Riad S.M., An optimization technique for iterative frequency-domain deconvolution, IEEE Trans. Instrum. Meas., IM-39, pp. 358-362, (1990)
[7]  
Papoulis A., The Fourier Integral and Its Applications, pp. 192-217, (1963)
[8]  
Oppenheim A.V., Schaefer R.W., Digital Signal Processing., pp. 503-504, (1975)
[9]  
Digital Signal Processing, (1975)
[10]  
Digital Signal Processing, pp. 354-358, (1975)