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On multivariate-multiobjective stratified sampling design under probabilistic environment: A fuzzy programming technique

机译:概率环境下多元多目标分层采样设计:一种模糊编程技术

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In a multivariate stratified sampling design, the individual optimum allocation of one character may not remain optimum to other characteristics. For the solution of such problems, a usable allocation must be required to get precise estimates of the unknown population parameters, which may be near optimum to all characteristics in some sense. The compromise criterion is required to obtain such usable allocation in sampling literature. In this paper, the sample allocation problem is considered as a stochastic nonlinear programming problem and thereafter formulated into a multiobjective programming problem to provide the usable allocation. The formulated problem is solved by using different models of stochastic optimization. Afterwards, the proposed allocation is worked out and compared with some other allocations, which are well defined in sampling, to give a comparative study. Also, the numerical study defines the practical utility of the proposed technique.
机译:在多变频分层采样设计中,一个角色的个性最佳分配可能不会对其他特征保持最佳。 对于解决此类问题的解决方案,必须需要使用的分配来获得未知人口参数的精确估计,这可能在某种意义上对所有特征接近最佳。 需要妥协标准来获得采样文献中的这种可用分配。 在本文中,样本分配问题被认为是随机非线性编程问题,此后配制成多目标编程问题以提供可用的分配。 使用不同的随机优化模型解决了配制的问题。 之后,拟议的分配得到了解决,并与其他一些在抽样中定义的其他分配进行比较,以提供比较研究。 此外,数值研究定义了该技术的实用效用。

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