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Analysis of optimum grid determination of water quality model with 3-D hydrodynamic model using environmental fluid dynamics code (EFDC)

机译:使用环境流体动力学代码(EFDC)的3-D水动力学模型对水质模型的最佳网格确定进行分析

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This study analyzes guidelines to select optimum number of grids to represent behavior of a given water system appropriately. The EFDC model was chosen as a 3-D hydrodynamic and water quality model and salt was chosen as a surrogate variable of pollutant. The model is applied to an artificial canal that receives salt water from coastal area and fresh water from a river from respective gate according to previously developed gate operation rule. Grids are subdivided in vertical and horizontal (longitudinal) directions, respectively until no significant changes are found in salinity concentrations. The optimum grid size was determined by comparing errors in average salt concentrations between a test grid systems against the most complicated grid system. MSE (mean squared error) and MAE (mean absolute error) are used to compare errors. The CFL (Courant-Friedrichs-Lewy) number was used to determine the optimum number of grid systems for the study site though it can be used when explicit numerical method is applied only. This study suggests errors seem acceptable when both MSE and MAE are less than unity approximately.
机译:这项研究分析了指南,以选择最佳数量的网格来适当地代表给定水系统的行为。 EFDC模型被选作3-D水动力和水质模型,盐被选作污染物的替代变量。该模型应用于人工运河,该运河根据先前制定的闸门操作规则从沿海地区接收盐水,并从各个闸门接收来自河流的淡水。网格分别沿垂直和水平(纵向)方向细分,直到盐度浓度没有明显变化为止。最佳网格尺寸是通过比较测试网格系统与最复杂网格系统之间的平均盐浓度误差确定的。 MSE(均方误差)和MAE(均绝对误差)用于比较误差。尽管仅在使用显式数值方法时才可以使用CFL(Courant-Friedrichs-Lewy)号来确定研究地点的最佳网格系统数。这项研究表明,当MSE和MAE都小于约1时,错误似乎可以接受。

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