摘要
基于多元随机分析以及统计物理,建立了在系统强度与应力干涉下具有初始失效的多个状态以及多个相依子系统的可靠性模型.在条件序列统计量的定义下推导了系统随机强度向量的概率密度函数;考虑各个子系统内零部件间的相干性,给出了不同结构的系统可靠性评估,将任意干涉系统可靠性表示为所有(n-i+1)/n(1≤i≤n)型冗余系统可靠性的线性组合.为验证模型的有效性,基于二维Pareto分布给出了一个工程上的实例分析.
Based on multivariate random analysis and statistical physics,the reliability model of a system with stress-strength interference and initial failure is developed,the system has multi-state and dependent multi-subsystem. According to the definition of conditionally ordered order statistics,the probability density function of random strength vector is studied. Considering the coherence of subsystem items,the system reliability evaluation for different structures is given,and the reliability of any coherent structure is represented as a linear combination of the reliabilities of (n-i + 1)-out-of-n system (1≤i≤n). Finally,an example is given to demonstrate the effectiveness of the model,where the stress-strength variable has a bivariate Pareto distribution.
出处
《物理学报》
SCIE
EI
CAS
CSCD
北大核心
2011年第2期192-198,共7页
Acta Physica Sinica
基金
安徽省高校省级自然科学研究重点项目(批准号:KJ2010A337)
国家自然科学基金(批准号:70571018)资助的课题~~
关键词
干涉系统
可靠性
应力强度
条件序列统计
coherent system
reliability
stress-strength
conditionally ordered order statistics