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The decreasing percentile residual life ageing notion

机译:百分位数剩余寿命老化概念的减少

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Earlier researchers have studied some aspects of the classes of distribution functions with decreasing α-percentile residual life (DPRL(α)), 0 < α < 1. The purpose of this paper is to note some further properties of these classes, and to initiate a theory of non-parametric statistical estimation of DPRL(α) functions. Specifically, the close relationship between the DPRL(α) and the increasing failure rate ageing notions is studied. Other close relationships, between the DPRL(α) ageing notions and the percentile residual life stochastic orders, are described, and further properties of the above classes of distributions are derived. Finally, we introduce an estimator of the percentile residual life function, under the condition that it decreases, and we prove its strongly uniform consistency.
机译:较早的研究人员研究了分布函数类别的某些方面,这些类别的α百分位数剩余寿命(DPRL(α))减小,0 <α<1。本文的目的是指出这些类别的其他性质,并开始DPRL(α)函数的非参数统计估计的理论。具体而言,研究了DPRL(α)与故障率增加的老化概念之间的紧密关系。描述了DPRL(α)老化概念与百分位数剩余寿命随机数阶之间的其他紧密关系,并推导了上述分布类别的其他性质。最后,我们在百分位数剩余寿命函数降低的情况下引入了一个估计量,并证明了其强烈一致的一致性。

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