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A weighted total least squares estimator for multivariable systems with nearly maximum likelihood properties

机译:具有几乎最大似然性质的多变量系统的加权总最小二乘估计

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The aim of the present paper is to develop a parametric estimator for linear time-invariant multivariable systems with nearly maximum likelihood properties. The estimator is based on the total least squares (TLS) method. It can be seen as an "optimally" weighted iterative generalized total least squares (GTLS) estimator, combining the nice asymptotic properties of the maximum likelihood (ML) method with the global minimization property of the GTLS estimator. The main difference with, for instance, the IQML method and the method of Sanathanan and Koerner is that it generates consistent estimates in each iteration step.
机译:本文的目的是为具有几乎最大似然性质的线性时不变多变量系统开发一个参数估计器。估算器基于总最小二乘法(TLS)方法。可以将其视为“最佳”加权迭代广义总最小二乘(GTLS)估计器,将最大似然(ML)方法的良好渐近属性与GTLS估计器的全局最小化属性相结合。例如,与IQML方法以及Sanathanan和Koerner方法的主要区别在于,它在每个迭代步骤中生成一致的估计。

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