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Observer-based fault detection and diagnosis for the nonlinear stochastic distribution systems
Yi, Qu1,2
刊名Journal of Computational Methods in Sciences and Engineering
2021
卷号21期号:1页码:213-221
关键词Probability density function Probability distributions Rational functions Stochastic systems Adaptive tuning rules Convergence and stability Fault detection and diagnosis Observer-based fault detection and diagnosis Probability density functions (PDFs) Rational square roots Simulation example Stochastic distribution systems
ISSN号1472-7978
DOI10.3233/JCM-204487
英文摘要Our work describe a novel fault detection and diagnosis (FDD) problem for nonlinear stochastic distribution systems (SDS) with the help of the system output probability density functions (PDFs), and it can be obtained by rational square-root B-spline expansion. A new nonlinear FDD method based on observer is given by drawing into the adaptive tuning rule, in order that the residual signal can be sensitive to the system fault. And then, for the fault system, convergence and stability have been implemented by the fault detection and diagnosis. A simulation examples is shown to validates the efficiency of the proposed method and expecting results have been gained. © 2021 - IOS Press. All rights reserved.
WOS研究方向Engineering
语种英语
出版者IOS Press BV
WOS记录号WOS:000642010900018
内容类型期刊论文
源URL[http://ir.lut.edu.cn/handle/2XXMBERH/148387]  
专题兰州理工大学
作者单位1.Xianyang Vocational Technical College, Xianyang, Shaanxi, China;
2.College of Electrical and Information Engineering, Lanzhou University of Technology, Lanzhou, Gansu, China
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GB/T 7714
Yi, Qu. Observer-based fault detection and diagnosis for the nonlinear stochastic distribution systems[J]. Journal of Computational Methods in Sciences and Engineering,2021,21(1):213-221.
APA Yi, Qu.(2021).Observer-based fault detection and diagnosis for the nonlinear stochastic distribution systems.Journal of Computational Methods in Sciences and Engineering,21(1),213-221.
MLA Yi, Qu."Observer-based fault detection and diagnosis for the nonlinear stochastic distribution systems".Journal of Computational Methods in Sciences and Engineering 21.1(2021):213-221.
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