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Minimum risk point estimation of the size of a finite population under mark-recapture strategy

机译:标记重复策略下有限群体大小的最小风险点估计

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摘要

In this article, we address the problem of minimum risk point estimation for the size of a closed population using the weighted squared error loss function with a penalty of cost for each observation under the well-known mark-recapture strategy. In order to achieve minimum risk, a crucial point is to determine the number of items to obtain in the recapture phase. We first develop a purely sequential sampling scheme that will require much less sampling operations without losing accuracy of the estimation. Then, we develop a novel practical accelerated sequential method that will further accelerate the whole recapture process when sampling can be easily done in batches. The stopping rules of both purely sequential and accelerated sequential sampling schemes possess desirable asymptotic properties. All theoretical findings are double validated by extensive data analyses.
机译:在本文中,我们使用加权平方误差损失函数在众所周知的标记重新策略下的每种观察中的成本罚款时,解决了封闭群体大小的最小风险点估计问题。 为了实现最低风险,关键点是确定在重新捕获阶段获得的项目数量。 我们首先开发一种纯粹的顺序采样方案,该方案将需要更少的采样操作而不会失去估计的准确性。 然后,我们开发一种新颖的实际加速顺序方法,当采样可以批量容易地进行采样时,将进一步加速整个recapture过程。 纯粹顺序和加速顺序采样方案的停止规则具有所需的渐近性质。 通过广泛的数据分析,所有理论发现都是双倍验证的。

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