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PRACTICAL ISSUES IN DISTRIBUTED PARAMETER ESTIMATION: GRADIENT COMPUTATION AND OPTIMAL EXPERIMENT DESIGN

机译:分布参数估计中的实际问题:梯度计算和最佳实验设计

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Parameter estimation in distributed parameter systems is usually accomplished by minimizing an output least square criterion, which is defined implicitly through the solution of the model equations. This paper addresses itself to the numerical procedure used to compute the criterion gradient with respect to the unknown parameters. Several methods ranging from the straigthforward finite difference approximations to the more involved adjoint variable method are described and their relative merits are highligthed. An experiment design procedure based on the sensitivity matrix is presented. The methods for gradient computation and experiment design have been succesfully applied to several test examples and are illustrated in this paper by a convective-diffusion problem.
机译:分布参数系统中的参数估计通常是通过最小化输出最小二乘准则来完成的,该准则是通过模型方程式的求解隐式定义的。本文针对用于计算相对于未知参数的标准梯度的数值过程进行了介绍。描述了几种方法,从straigthforward有限差分近似到更复杂的伴随变量方法,它们的相对优点得到了高度重视。提出了基于灵敏度矩阵的实验设计程序。梯度计算和实验设计的方法已成功地应用于几个测试示例,并通过对流扩散问题对此进行了说明。

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