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Meta-modeling of ADMS-Urban by dimension reduction and emulation

机译:通过降维和仿真对ADMS-Urban进行元建模

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ADMS-Urban is a non-linear, static, urban air quality model, with high-dimensional outputs. A simulation of NO2 and PM10 concentrations every hour during a full year and over an entire city can take dozens of days of computations, which greatly limits the range of methods that can be applied to the model, especially for uncertainty quantification. This work presents a method to replace the complete model, ADMS-Urban, with a meta model or surrogate model, i.e., a reasonably close approximation of ADMS-Urban whose computational cost is negligible. When the emissions are formulated as a function of the day and the hour, the complete-model inputs essentially contain a few scalar values, to describe the meteorological conditions, the background pollution and the target date. The complete-model outputs are first projected onto a reduced subspace. The relations between the projection coefficients and the low-dimensional inputs are then emulated by a fast statistical emulator, based on Kriging or radial basis functions (RBF). The mean error between the meta-model and ADMS-Urban is 22% with Kriging and 27% with RBF for NO2, and 14% with Kriging and 20% with RBF for PK10. The meta-model performs as well as ADMS-Urban when compared to the observations. Its computational cost is almost negligible to compute the concentrations at a given hour and date for an entire city: 50 ms with RBF and 150 ms with Kriging to simulate 1 h on one core, while the complete model requires 8 min on 16 cores.
机译:ADMS-Urban是一种非线性的静态城市空气质量模型,具有高维输出。全年和整个城市中每小时每小时对NO2和PM10浓度的模拟可能需要数十天的计算时间,这极大地限制了可用于该模型的方法范围,尤其是不确定性量化。这项工作提出了一种用元模型或代理模型代替完整模型ADMS-Urban的方法,即,ADMS-Urban的计算费用可忽略不计的合理近似值。当排放量是按日和小时计算的时,完整模型输入实质上包含一些标量值,以描述气象条件,背景污染和目标日期。首先将完整模型的输出投影到缩小的子空间上。然后,基于Kriging或径向基函数(RBF),由快速统计仿真器仿真投影系数和低维输入之间的关系。元模型和ADMS-Urban之间的平均误差在使用Kriging的情况下为22%,对于RBF的NO2为27%,对于K10进行的K10ing和RBF为PK10,则为14%。与观察结果相比,元模型的表现与ADMS-Urban一样好。计算整个城市在给定小时和日期的浓度时,其计算成本几乎可以忽略不计:RBF为50毫秒,Kriging为150毫秒,在一个核心上模拟1 h,而完整模型在16个核心上需要8分钟。

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