会议专题

Generalized Marshall-Olkin Distributions and Copulas, and Related Bivariate Aging Properties

Introduction Ever since Marshall and Olkin (1967) firstly introduced the bivariate exponential survival function P(X1>x1;X2>x2) = exp-λ1,x1-λ2x2-λ3mcixxj,x2, x,,x2>0, λ1;>0, i = 1, 2, 3, (1) the effort to pursue more interesting results in this line of research was never ceased. Let Zl, 22 and Z3 be independent exponential with parameters Xj, X2 andAj, then (X1X2) = (minZ1,Z3, minZ2,Z3) (2) This represents the lifetimes of two components operating in a random environment and subject to fatal shock governed by a poisson process. Actually, those who focused on the lack-ofmemory property devote themselves to gaining any further insight in the mechanism.

XIAOHU LI FRANCO PELLEREY

Xiamen University China Politecnico di Torino Italy

国际会议

The 7th Inyernational Conference on Mathematical Methods in Reliability:Theory,Methods,Applications(第七届国际可靠性数学、理论、方法与应用会议 MMR2011)

北京

英文

996-997

2011-06-20(万方平台首次上网日期,不代表论文的发表时间)