Mi Jinhua
University of Electronic Science and Technology of China
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Publication
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SCIENTIA SINICA Physica, Mechanica & Astronomica | 2018
Mi Jinhua; Li Yanfeng; Peng Weiwen; Huang Hongzhong
With the increasing complexity and large size of modern advanced engineering systems, the traditional reliability analysis and evaluation technology which is based on large number of sample data cannot meet the demand of complex system. Aiming at the engineering application requirement, this paper focuses on the reliability modeling and analysis of complex system with uncertainties and failure dependencies. Due to the diversity of input information and the system failure factors, and system redundancies, the uncertainty and common cause failure (CCF) have become the most important factors for reliability analysis and evaluation of complex system. In consideration of the epistemic uncertainty caused by lack of probability statistical information, the fuzzy theory is employed to express the fuzzy information of system, and the basic events failure probabilities are described by interval-valued fuzzy numbers. Taking account of the influence of CCF to system reliability and the widespread presence of MSS in engineering practices, the CCF is quantified by the β factor parameter model and integrated to Bayesian Network (BN) model through a new defined common cause node. Finally, a comprehensive method for reliability modeling and assessment of a multi-state system (MSS) with CCFs based on interval-valued fuzzy BN is proposed by taking the advantage of graphic representation and uncertainty reasoning of BN. The method has applied to the transmission system of two-axis positioning mechanism of a satellite antenna to demonstrate its effectiveness and capability for directly calculating the system reliability on the basis of multi-state probabilities of components. It has shown that the method proposed has done further improvement of the theory for reliability analysis of complex system and can realize its engineering application.
SCIENTIA SINICA Physica, Mechanica & Astronomica | 2018
Huang Hongzhong; Liu Zheng; Mi Jinhua; Li Yanfeng
Heavy-duty CNC machine tools have been used to process and manufacture the products and the key components with concerns the national economy and defense security, and the quantity of heavy-duty CNC machine tools measures the industrialization level and the comprehensive strength of a country. Compared with the general machine tools, heavy-duty CNC machine tools have a more complex system structure, smaller size sample, less experimental data, incomplete information, more complex failure mechanism and other characteristics. The heavy-duty CNC machine tools as well as its sub-systems are often influenced by hybrid uncertainty and the correlated failures of different components. Therefore, the existing reliability technologies cannot be applied directly, thus new reliability technologies for specific to heavy-duty CNC machine tools are needed. Aiming at the problems analyzed above, this paper focus on the reliability modeling and analysis of heavy-duty CNC machine tool spindle under hybrid uncertainty. Firstly, this paper analyzed various uncertainty factors influencing the reliability of the heavy-duty CNC machine tool spindle and the limitations of the existing uncertainty quantification methods, constructed a unified framework for hybrid uncertainty quantification based on the imprecise probability theory. Secondly, based on the uncertainty quantification framework and stress-strength interference theory, this paper proposed an imprecise structural reliability analysis and modeling method for mechanical components. Finally, the models proposed in this paper were verified through the imprecise structural reliability analysis of a certain type of milling spindle, the imprecise structural reliability models under different failure modes are proposed. And the results are compared with the results calculated by Monte Carlo method. It has shown that the proposed method has a higher computational efficiency.
Archive | 2014
Liu Yu; Zhang Fan; Chen Chujie; Li Yanfeng; Yang Yuanjian; Mi Jinhua; Huang Hongzhong
Archive | 2015
Fu Guozhong; Zhu Shunpeng; Yang Yuanjian; Yin Yichao; Mi Jinhua; Liu Yu; Huang Hongzhong; Wang Zhonglai; He Liping
Archive | 2017
Huang Hongzhong; Huang Chenggeng; Guo Laixiao; Li Yanfeng; Yin Yichao; Guo Junyu; Mi Jinhua
Archive | 2017
Huang Hongzhong; Qian Zhengkun; Huang Tudi; Li Yanfeng; Fu Guozhong; Mi Jinhua; Guo Junyu
Archive | 2017
Li He; Huang Hongzhong; Li Yanfeng; Zheng Xiaojuan; Peng Zhaochun; Mi Jinhua; Huang Peng; Guo Junyu; Huang Chenggeng
Archive | 2017
Huang Hongzhong; Peng Zhaochun; Li Yanfeng; Zhu Shunpeng; Mi Jinhua; Guo Junyu; Li He
Archive | 2017
Huang Hongzhong; Yin Yichao; Zhu Shunpeng; Li Yanfeng; Huang Chenggeng; Mi Jinhua; Guo Junyu
Archive | 2017
Huang Hongzhong; Zhang Wei; Li Yanfeng; Xu Huanwei; Mi Jinhua; Guo Junyu; Li He
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University of Electronic Science and Technology of China
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