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Encapsulating the role of solution response space roughness on global optimal solution: application in identification of unknown groundwater pollution sources

机译:封装了溶液响应空间粗糙度对全局最优解的作用:在识别未知地下水污染源中的应用

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摘要

A major challenge of any optimization problem is to find the global optimum solution. In a multi-dimensional solution space which is highly non-linear, often the optimization algorithm gets trapped around some local optima. Optimal Identification of unknown groundwater pollution sources poses similar challenges. Optimization based methodology is often applied to identify the unknown source characteristics such as location and flux release history over time, in a polluted aquifer. Optimization based models for identification of these characteristics of unknown ground-water pollution sources rely on comparing the simulated effects of candidate solutions to the observed effects in terms of pollutant concentration at specified sparse spatiotemporal locations. The optimization model minimizes the difference between the observed pollutant concentration measurements and simulated pollutant concentration measurements. This essentially constitutes the objective function of the optimization model. However, the mathematical formulation of the objective function can significantly affect the accuracy of the results by altering the response contour of the solution space. In this study, two separate mathematical formulations of the objective function are compared for accuracy, by incorporating different scenarios of unknown groundwater pollution source identification problem. Simulated Annealing (SA) is used as the solution algorithm for the optimization model. Different mathematical formulation s of the objective function for minimizing the difference between the observed and simulated pollutant concentration measurements show different levels of accuracy in source identification results. These evaluation results demonstrate the impact of objective function formulation on the optimal identification, and provide a basis for choosing an appropriate mathematical formulation for unknown pollution source identification in contaminated aquifers.
机译:任何优化问题的主要挑战是找到全局最优解。在高度非线性的多维解决方案空间中,优化算法通常会陷入一些局部最优值的周围。对未知地下水污染源的最佳识别提出了类似的挑战。在污染的含水层中,基于优化的方法通常用于识别未知源特征,例如位置和通量随时间的释放历史。基于优化的模型来识别未知地下水污染源的这些特征,取决于将候选解决方案的模拟效果与在指定的稀疏时空位置的污染物浓度方面的观测效果进行比较。优化模型使观察到的污染物浓度测量值与模拟污染物浓度测量值之间的差异最小化。这基本上构成了优化模型的目标函数。但是,目标函数的数学公式可通过更改解空间的响应轮廓来显着影响结果的准确性。在这项研究中,通过合并未知地下水污染源识别问题的不同情况,比较了目标函数的两个单独的数学公式的准确性。模拟退火(SA)用作优化模型的求解算法。目标函数的不同数学公式可最大程度地减少观测到的污染物浓度测量值与模拟污染物浓度测量值之间的差异,从而在源识别结果中显示出不同的准确度。这些评估结果证明了目标函数公式对最佳识别的影响,并为选择合适的数学公式确定受污染含水层中的未知污染源提供了基础。

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    Prakash, Om; Datta, Bithin;

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  • 年度 2014
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