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Reducing Uncertainties in Neural Network Jacobians and Improving Accuracy of Neural Network Emulations with NN Ensemble Approaches

机译:减少神经网络Jacobian的不确定性并使用NN集成方法提高神经网络仿真的准确性

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A new application of the NN ensemble technique to improve the accuracy and stability of the calculation of NN emulation Jacobians is presented. The term "emulation" is defined to distinguish NN emulations from other NN models. It was shown that, for NN emulations, the introduced ensemble technique can be successfully applied to significantly reduce uncertainties in NN emulation Jacobias to reach the accuracy sufficient for the use in data assimilation systems. An NN ensemble approach is also applied to improve the accuracy of NN emulations themselves. Two ensembles linear, conservative and nonlinear (uses an additional averaging NN to calculate the ensemble average) were introduced and compared. The ensemble approaches: (a) significantly reduce the systematic and random error in NN emulation Jacobian, (b) significantly reduces the magnitudes of the extreme outliers and, (c) in general, significantly reduces the number of larger errors, (d) nonlinear ensemble is able to account for nonlinear correlations between ensemble members and improves significantly the accuracy of the NN emulation as compared with the linear conservative ensemble in terms of systematic (bias), random, and lager errors.
机译:提出了神经网络集成技术在提高神经网络仿真雅可比算子的准确性和稳定性方面的新应用。定义术语“仿真”是为了将NN仿真与其他NN模型区分开。结果表明,对于NN仿真,引入的集成技术可以成功地应用于显着减少NN仿真Jacobias的不确定性,从而达到足以用于数据同化系统的精度。 NN集成方法也可用于提高NN仿真本身的准确性。引入并比较了线性,保守和非线性两个合奏(使用附加的平均NN来计算集合平均)。集成方法:(a)显着减少NN仿真Jacobian中的系统误差和随机误差,(b)显着降低极端离群值的幅度,(c)通常,显着减少较大误差的数量,(d)非线性集成能够解决集成成员之间的非线性相关性,并且与线性保守集成相比,在系统(偏差),随机和较大误差方面,NN仿真的准确性显着提高。

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    《》||P.4587-4594|共8页
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    Krasnopolsky V.;

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