Solving an Inverse Problem for Time Series Valued Computer Simulators via Multiple Contour Estimation
通过多重等值轮廓估计求解时间序列输出模拟器的逆问题AI 解读 ↓
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AI 根据所提供的论文材料归类:摘要聚焦昂贵模拟器的逆问题与水文校准,时间序列输出本身不足以确定所列经济计量细分方向。
通过多重等值轮廓估计求解时间序列输出模拟器的逆问题AI 解读 ↓
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Computer simulators are often used as a substitute of complex real-life phenomena which are either expensive or infeasible to experiment with. This paper focuses on how to efficiently solve the inverse problem for an expensive to evaluate time series valued computer simulator. The research is motivated by a hydrological simulator which has to be tuned for generating realistic rainfall-runoff measurements in Athens, Georgia, USA. Assuming that the simulator returns g(x,t) over L time points for a given input x, the proposed methodology begins with a careful construction of a discretization (time-) point set (DPS) of size $k << L$, achieved by adopting a regression spline approximation of the target response series at k optimal knots locations $\{t^*_1, t^*_2, ..., t^*_k\}$. Subsequently, we solve k scalar valued inverse problems for simulator $g(x,t^*_j)$ via the contour estimation method. The proposed approach, named MSCE, also facilitates the uncertainty quantification of the inverse solution. Extensive simulation study is used to demonstrate the performance comparison of the proposed method with the popular competitors for several test-function based computer simulators and a real-life rainfall-runoff measurement model.