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Estimation of sensitivity coefficients of nonlinear model input parameters which have a multinormal distribution

机译:具有多正态分布的非线性模型输入参数的灵敏度系数估计

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摘要

This paper considers the estimation of sensitivity coefficients based on sequential random sampling when the input parameters of a nonlinear model are correlated and have a multinormal distribution. Due to the difficulties in generating sequential random samples for correlated model inputs and the properties of response surface models, sampling-based (simulation- and experiment-based) methods could not be used to estimate sensitivity coefficients of correlated model inputs. For this reason, an algorithm based on multi-expressions of multinormal distribution has been developed and used to generate sequential random samples for estimation of sensitivity coefficients. The multi-expression approach has very high accuracy in generating multinormal random samples. The estimated sensitivity coefficients based on sequential random samples changed when sample size changed. Most estimates converged with a sample size of 5000. Model structure mainly determined the speed of convergence. Both correlation among input parameters and model structure influenced the estimates of sensitivity coefficients. The sensitivity coefficients were compared to global partial derivatives that were computed using numerical integration.
机译:当非线性模型的输入参数相关并且具有多正态分布时,本文考虑基于顺序随机抽样的灵敏度系数估计。由于难以为相关模型输入生成顺序随机样本以及响应曲面模型的特性,因此无法使用基于采样(基于模拟和实验)的方法来估计相关模型输入的灵敏度系数。由于这个原因,已经开发了一种基于多正态分布的多表达式的算法,并将其用于生成顺序随机样本以估计灵敏度系数。多重表达方法在生成多重正态随机样本时具有很高的准确性。当样本大小更改时,基于顺序随机样本的估计灵敏度系数也会更改。大多数估计会收敛到5000个样本量。模型结构主要决定了收敛速度。输入参数之间的相关性和模型结构都影响灵敏度系数的估计。将灵敏度系数与使用数值积分计算的整体偏导数进行比较。

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