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Nonparametric estimation of survival function in the presence of information through functionals

机译:通过功能性信息存在时生存功能的非参数估计

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We are motivated by the reference [5] on nonparametric maximum likelihood estimate (NPMLE) of a lifetime cumulative distribution function (cdf) F on the basis of two independent samples, one of size m from F and the second of size n from G(x), a length biased distribution of F. One can obtain NPMLE of S(x) = 1 — F(x), the Survival Function when G is a suitable functional of F. We obtain NPMLE of 5, when G(t) is known a positive power of F. When power is unknown we propose estimators of the power and F. Based on extensive simulations, performance of estimators, using sup, L1 and L2 norms have been studied.
机译:参考文献[5]激发了基于两个独立样本的寿命累积分布函数(cdf)F的非参数最大似然估计(NPMLE),其中一个样本的大小为F,大小为m,第二样本的大小为G( x),F的长度偏差分布。可以得到S(x)= 1 — F(x)的NPMLE,即当G是F的合适函数时的生存函数。当G(t)时,NPMLE为5。已知F的正幂。当幂未知时,我们建议对F和F进行估计。基于广泛的仿真,使用sup,L 1 和L 2 来估计估计器的性能。信息已被研究。

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