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Optimization of measurements for inverse problem

机译:逆问题测量的优化

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摘要

A new method for obtaining he optimal experimental/measurement procedure for general estimation problems is proposed. TRhis approach is based on the framework of the Kalman filter technique. The eigen values of a posteriori estimate error covariance matrix depend on measurement conditions, such as geometries of specimens, structure of experimental sets, locations of measurements and types of measurements. The optimal measurement condition is obtained byminimizing the maximum eigen value of a posteriori estimate error covariance matrix. Candidates of measurement condition are firstly put up, and cominational optimization method is carried out. Some examples are presented to demonstrate that the present method could be utilized effectively for designing estimations system.
机译:提出了一种新方法,用于获得一般估计问题的最优实验/测量程序。 TRHIS方法基于卡尔曼滤波技术的框架。后验估计误差协方差矩阵的特征值取决于测量条件,例如样本的几何形状,实验组结构,测量的位置和测量类型。通过澄清后验估计误差协方差矩阵的最大特征值获得最佳测量条件。首先提出了测量条件的候选,并进行了分集优化方法。提出了一些示例以证明本方法可以有效地用于设计估计系统。

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