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DUAL KRIGING: AN EXPLORATORY USE IN ECONOMIC METAMODELING

机译:双克里金:在经济元建模中的探索性用途

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摘要

Sensitivity analysis of capital investments can be effectively carried out by employing a metamodel approach and experimental designs. Although polynomial regression metamodels are popular and straightforward, they do not consider spatial relationships among the data. Dual kriging is an estimation technique that allows the incorporation of spatial correlation into the interpolation or estimation process and has been used primarily in geophysical statistical analysis. This article investigates the dual kriging approach as an alternative technique to polynomial regression and artificial neural networks for metamodel analysis of capital investments. It is observed that dual kriging shows potential in performing sensitivity analysis as its accuracy is as good as, or better than, other techniques, and, while model building and interpretation is more complicated than that of polynomial regression, it is significantly more straightforward than that of neural networks. Furthermore, this is the first known work of using kriging in the field of engineering economics; there may be other useful applications such as in cost estimation.
机译:通过使用元模型方法和实验设计,可以有效地进行资本投资的敏感性分析。尽管多项式回归元模型很流行且简单明了,但它们并未考虑数据之间的空间关系。双重克里金法是一种估计技术,它允许将空间相关性并入插值或估计过程中,并且已主要用于地球物理统计分析中。本文研究了双重克里金法,作为多项式回归和人工神经网络的替代技术,用于资本投资的元模型分析。可以看出,双重克里金法在执行灵敏度分析方面具有潜力,因为它的准确性与其他技术一样好,或者比其他技术更好,并且尽管模型建立和解释比多项式回归复杂,但它比直接多项式更直接神经网络。此外,这是工程经济学领域中使用克里金法的第一个已知工作。可能还有其他有用的应用,例如成本估算。

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