摘要
设二元随机变量(X,Y)的联合生存函数为-F(x,y)=exp{-[(x/θ1)1/δ+(y/θ2)1/δ]δ},0<x,y<∞,0<δ≤1,0<θ1,θ2<∞,把它称作GBVE(θ1,θ2,δ).考虑串联系统两元件的应力服从GBVE(θ1,θ2,δ),强度服从指数分布的应力-强度模型,分别在应力参数和强度参数未知的情况下给出结构可靠度估计.
Let the survival function of two-dimensional random variables(X,Y) be(x,y)=exp{-[(x/θ1)1/δ+(y/θ2)1/δ]δ},0〈x,y〈∞,0〈δ≤1,0〈θ1,θ2〈∞.Refer to it as GBVE(θ1,θ2,δ).The stress-strength model with stress being GBVE distributed and strength being exponentially distributed is considered.For the case with unknown stress parameters and unknown strength parameter,estimation of structural reliability for the model are purposed.
出处
《福建师范大学学报(自然科学版)》
CAS
CSCD
北大核心
2012年第1期25-27,共3页
Journal of Fujian Normal University:Natural Science Edition
关键词
GBVE
结构可靠度
渐近正态估计
相合估计
GBVE
structural reliability
asymptotic normal estimator
consistent estimator