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Dispersive Order of Lifetimes of Series Systems in Multiple-Outlier Weibull Models
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作者 FANG Longxiang BARMALZAN Ghobad LING Jie 《Journal of Systems Science & Complexity》 SCIE EI CSCD 2016年第6期1693-1702,共10页
This paper considers the multiple-outlier Weibull model, and derives some sui-ficlent conal- tions for the comparison of lifetimes of series systems with respect to dispersive order. In these models, order statistic i... This paper considers the multiple-outlier Weibull model, and derives some sui-ficlent conal- tions for the comparison of lifetimes of series systems with respect to dispersive order. In these models, order statistic is closed under minima, so convex transform, star and Lorenz orders are not investigated because they are scale variant. The results established here strengthen some of the results presented by Fang and Tang (2014). 展开更多
关键词 Dispersive order multiple-outlier Weibull model scale invariant order series systems.
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Connection between Volterra series and perturbation method in nonlinear systems analyses
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作者 Xing-Jian Dong Zhi-Ke Peng +1 位作者 Wen-Ming Zhang Guang Meng 《Acta Mechanica Sinica》 SCIE EI CAS CSCD 2014年第4期600-606,共7页
This paper is concerned with the connection between the Volterra series and the regular perturbation method in nonlinear systems analyses. It is revealed for the first time that, for a forced polynomial nonlinear syst... This paper is concerned with the connection between the Volterra series and the regular perturbation method in nonlinear systems analyses. It is revealed for the first time that, for a forced polynomial nonlinear system, if its derived linear system is a damped dissipative system, the steady response obtained through the regular perturbation method is exactly identical to the response given by the Volterra series. On the other hand, if the derived linear system is an undamped conservative system, then the Volterra series is incapable of modeling the forced polynomial nonlinear system. Numerical examples are further presented to illustrate these points. The results provide a new criterion for quickly judging whether the Volterra series is applicable for modeling a given polynomial nonlinear system. 展开更多
关键词 Volterra series · Regular perturbation method ·Polynomial nonlinear systems · Nonlinear Vibration
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Importance measure based optimal maintenance policy for deteriorating components
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作者 祁鑫 Zuo Decheng +1 位作者 Zhang Zhan Yang Xiaozong 《High Technology Letters》 EI CAS 2014年第1期42-47,共6页
An optimal maintenance policy tor deteriorating components based on quasi renew-process model is presented. In this policy, the first N - 1 failures of a component are maintained by repairs and the N'h failure is mai... An optimal maintenance policy tor deteriorating components based on quasi renew-process model is presented. In this policy, the first N - 1 failures of a component are maintained by repairs and the N'h failure is maintained by replacement. The policy takes replacement actions at component lev- el by considering the fact that more and more components are designed to be field replaceable and maintenance activities are setting free from system halt. Concerning system structure impact, impor- tance measure is employed in the optimization procedure which aims at maximizing the long-rnn prof- it per unit time. Two example series parallel systems are taken to illustrate the policy and it is proved to work well. According to importance analysis, components are classified into important ones and unimportant ones based on the system behavior under their failures. Simulation results show that the presented policy makes a clear distinction between them and takes effective mainte- nance actions to compensate the deteriorating of components. 展开更多
关键词 deteriorating components quasi-renew process maintenance policy series paral-lel systems importance measure
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