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首页> 外文期刊>Journal of applied statistical science >Optimal Compromise Allocation in Two-Stage and Stratified Two-Stage Sampling Designs for Multivariate Study
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Optimal Compromise Allocation in Two-Stage and Stratified Two-Stage Sampling Designs for Multivariate Study

机译:多阶段研究的两阶段和分层两阶段抽样设计中的最佳折衷分配

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When two-stage and stratified two-stage sampling designs are to be used and more than one characteristic are under study, usually it is not possible to use the individual optimal allocation of first-stage and second-stage sampling units to each stage and to various strata for one reason or the other. In such situations some criterion is needed to work out an acceptable allocation which is optimal for all characteristics in some sense. Such an allocation may be called an optimal compromised allocation. In this paper we discuss the problems of determining the optimal compromise allocation in multivariate two-stage and multivariate stratified two-stage sampling. These problems are formulated as Nonlinear Programming Problems (NLPP). The NLPPs are then solved using Lagrange multiplier technique and explicit formulae are obtained for the optimum allocation of the first-stage and second-stage sampling units.
机译:当要使用两阶段分层抽样设计并且正在研究多个特性时,通常不可能对第一阶段和第二阶段抽样单元分别进行最佳分配,以适应每个阶段的需求。一个或另一个原因导致各个阶层。在这种情况下,需要某种标准来制定可接受的分配,该分配在某种意义上对于所有特性都是最佳的。这样的分配可以被称为最优妥协分配。在本文中,我们讨论了在多元两阶段和多元分层两阶段采样中确定最佳折衷分配的问题。这些问题被表述为非线性规划问题(NLPP)。然后使用拉格朗日乘数技术求解NLPP,并获得用于第一阶段和第二阶段采样单元最佳分配的明确公式。

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