|Table of Contents|

Prediction method of aero-engine life on wing based on LS-SVM algorithm and performance reliability(PDF)

《交通运输工程学报》[ISSN:1671-1637/CN:61-1369/U]

Issue:
2015年03期
Page:
92-100
Research Field:
载运工具运用工程
Publishing date:

Info

Title:
Prediction method of aero-engine life on wing based on LS-SVM algorithm and performance reliability
Author(s):
MA Xiao-jun1 REN Shu-hong2 ZUO Hong-fu1 WEN Zhen-hua3
1. School of Civil Aviation, Nanjing University of Aeronautics and Astronautics, Nanjing 210016, Jiangsu, China; 2. Department of Aeronautical Engineering, Zhengzhou Institute of Aeronautical Industry Management,Zhengzhou 450015, Henan, China; 3. School of Mechatronics Engineering, Zhengzhou Institute of Aeronautical Industry Management, Zhengzhou 450015, Henan, China
Keywords:
aero-engine life on wing performance reliability times series Weibull distribution LS-SVM
PACS:
V267
DOI:
-
Abstract:
Based on the monitoring data of practical performance for aero-engine, the degradation model of time-varying performance was established, and the performance trend was predicted. According to the much information related to aero-engine life on wing in the monitoring data, the relation between the performance degradation process and the failure distribution function was analyzed, and the aero-engine life on wing under a given reliability was obtained. Based on the practical life data on wing for aero-engine, the distribution model of life on wing was tested by using K-S fitting test method, and the model parameters was determined by using least squares-support vector machine(LS-SVM). Combined with the performance degradation trend, the revised life on wing for aero-engine was calculated, and example verification on six PW4000 aero-engines was carried out. Analysis result shows that when regularization parameters are 25, 37, 28, 40, 27 and 35 respectively, the practical lives on wing for six PW4000 aero-engines are 6 921, 7 160, 7 820, 8 490, 8 498, 6 921 cycles in order, while the corresponding prediction values are 6 534, 6 726, 7 378, 7 940, 9 103, 6 534 cycles in order. The maximum relative error is 0.071 190, the minimum relative error is 0.055 917, and the mean relative error is 0.060 824. The practical engineering requirement can be commendably satisfied by using the proposed method. 4 tabs, 16 figs, 25 refs.

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Last Update: 2015-06-20