REG NASA-LLIS-0830-2000 Lessons Learned Rocket Engine Failure Prediction Using an Average Signal Power Technique.pdf
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1、Best Practices Entry: Best Practice Info:a71 Committee Approval Date: 2000-04-19a71 Center Point of Contact: GRCa71 Submitted by: Wil HarkinsSubject: Rocket Engine Failure Prediction Using an Average Signal Power Technique Practice: Apply a univariate failure prediction algorithm using a signal proc
2、essing technique to rocket engine test firing data to provide an early failure indication. The predictive maintenance technique involves tracking the variations in the average signal power over time.Programs that Certify Usage: This practice has been used on the Space Transportation System (STS).Cen
3、ter to Contact for Information: GRCImplementation Method: This Lesson Learned is based on Maintainability Technique number AT-5 from NASA Technical Memorandum 4628, Recommended Techniques for Effective Maintainability.Benefit:This technique will reduce unnecessary failures attributed to the traditio
4、nally used redline-based system. The average signal power algorithm can be used with engine test firing data to provide significantly earlier failure indication times than the present method of using redline limits. Limit monitoring techniques are not capable of detecting certain modes of failures w
5、ith sufficient warning to avoid major hardware and facility damage.Provided by IHSNot for ResaleNo reproduction or networking permitted without license from IHS-,-,-Implementation Method:For discrete random processes, probabilistic functions are used to describe the behavior of the rocket engine sys
6、tem. The Power Spectral Density (PSD) is computed to describe how the variation of the random process is distributed with frequency. For stationary signals, the PSD is bandlimited to 1/(2T), where T is the sampling interval in seconds.Average Signal Power CalculationsThe PSD is defined as the discre
7、te-time Fourier transform of an autocorrelation function. (The derivation of the autocorrelation function is shown in Reference 1.) When the autocorrelation function is evaluated at zero lag, then an expression for the average signal power (ASP) of a random stationary process results:refer to D desc
8、riptionD where:Pxxf ) = discrete-time Fourier Transform rxx0 = inverse discrete-time Fourier transform The average signal power for several SSME parameters is determined by calculating the autocorrelation at zero lag for the parameters provided in Table 1. The assumption is made that the signal is s
9、tationary over the computation interval. The average signal power calculations are performed over 2-second, 50-percent overlapping window for nominal test firings at both 104- and a 109-percent-rated power levels. A smaller time increment must be used to improve the failure the algorithm.Provided by
10、 IHSNot for ResaleNo reproduction or networking permitted without license from IHS-,-,-refer to D descriptionD Provided by IHSNot for ResaleNo reproduction or networking permitted without license from IHS-,-,-Table 1: Signal Threshold and Safety Factor for SSMEs The average plus three standard devia
11、tions of the average signal power are computed for all the nominal firings at both engine power levels. These values are combined to calculate the thresholds (see Reference 1).A safety factor ranging from 1.5 to 3.5 is neededto ensure no false failure indications are computed for the nominal firings
12、. The range of safety factors reflected signal behavior variations that occurred over seven nominal A2 firings. When used in the failure detection mode, failure of the average signal power of a parameter to fall outside its threshold results in a failure indication. Also shown in Table 1 are the thr
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