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Refinement of an Inequality for the Generalized Logarithmic Mean
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作者 SHI Huan-nan WU Shan-he 《Chinese Quarterly Journal of Mathematics》 CSCD 北大核心 2008年第4期594-599,共6页
In this article, we show that the generalized logarithmic mean is strictly Schurconvex function for p 〉 2 and strictly Schur-concave function for p 〈 2 on R_+^2. And then we give a refinement of an inequality for t... In this article, we show that the generalized logarithmic mean is strictly Schurconvex function for p 〉 2 and strictly Schur-concave function for p 〈 2 on R_+^2. And then we give a refinement of an inequality for the generalized logarithmic mean inequality using a simple majoricotion relation of the vector. 展开更多
关键词 INEQUALITY REFINEMENT generalized logarithmic mean strictly schur-convex function strictly Schur-concave function
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A Stochastic Model on One-Unit Repairable Systems with Multiple Degenerative States 被引量:2
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作者 LI Xiaohu DING Weiyong 《Journal of Systems Science & Complexity》 SCIE EI CSCD 2018年第3期804-819,共16页
This paper studies a maintenance model for an one-unit degenerative system with multiple failure states based on the proportional hazards and proportional reversed hazards models. The authors investigate how the varia... This paper studies a maintenance model for an one-unit degenerative system with multiple failure states based on the proportional hazards and proportional reversed hazards models. The authors investigate how the variation of system configuration parameters have an impact on both operating and repair times and hence the system performance. Furthermore, the authors also derive the explicit expression for the long-run average cost per unit time. An algorithm to locate the optimal number of repairs in a renewal cycle is discussed as well. 展开更多
关键词 Likelihood ratio order majorization proportional hazards schur-convex Stochastic order.
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Optimal Grouping of Heterogeneous Components in Series and Parallel Systems Under Archimedean Copula Dependence
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作者 FANG Longxiang ZHANG Xinsheng JIN Qing 《Journal of Systems Science & Complexity》 SCIE EI CSCD 2022年第3期1030-1051,共22页
This paper considers series and parallel systems comprising n components drawn from a heterogeneous population consisting of m different subpopulations.The components within each subpopulation are assumed to be depend... This paper considers series and parallel systems comprising n components drawn from a heterogeneous population consisting of m different subpopulations.The components within each subpopulation are assumed to be dependent,while the subpopulations are independent of each other.The authors also assume that the subpopulations have different Archimedean copulas for their dependence.Under this setup,the authors discuss the series and parallel systems reliability for three different cases,respectively.The authors use the theory of stochastic orders and majorization to establish the main results,and finally present some numerical examples to illustrate all the results established here. 展开更多
关键词 Archimedean copula majorization parallel system RELIABILITY schur-convex/concave function series system stochastic orders
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