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作 者:Pritam Ranjan Mark Thomas Holger Teismann Sujay Mukhoti Pritam Ranjan;Mark Thomas;Holger Teismann;Sujay Mukhoti(OM & QT, Indian Institute of Management Indore, Indore, India;Department of Mathematics & Statistics, Acadia University, Wolfville, Canada)
机构地区:[1]OM & QT, Indian Institute of Management Indore, Indore, India [2]Department of Mathematics & Statistics, Acadia University, Wolfville, Canada
出 处:《Open Journal of Statistics》2016年第3期528-544,共17页统计学期刊(英文)
摘 要:For an expensive to evaluate computer simulator, even the estimate of the overall surface can be a challenging problem. In this paper, we focus on the estimation of the inverse solution, i.e., to find the set(s) of input combinations of the simulator that generates a pre-determined simulator output. Ranjan et al. [1] proposed an expected improvement criterion under a sequential design framework for the inverse problem with a scalar valued simulator. In this paper, we focus on the inverse problem for a time-series valued simulator. We have used a few simulated and two real examples for performance comparison.For an expensive to evaluate computer simulator, even the estimate of the overall surface can be a challenging problem. In this paper, we focus on the estimation of the inverse solution, i.e., to find the set(s) of input combinations of the simulator that generates a pre-determined simulator output. Ranjan et al. [1] proposed an expected improvement criterion under a sequential design framework for the inverse problem with a scalar valued simulator. In this paper, we focus on the inverse problem for a time-series valued simulator. We have used a few simulated and two real examples for performance comparison.
关 键 词:Calibration Computer Experiments Contour Estimation Gaussian Process Model Non-Stationary Process Sequential Design
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