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Maximum Likelihood Multi-innovation Stochastic Gradient Estimation for Multivariate Equation-error Systems

机译:多元方程式误差系统的最大似然多创新随机梯度估计

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摘要

This paper focuses on the parameter estimation problems of multivariate equation-error systems. A multi-innovation generalized extended stochastic gradient algorithm is presented as a comparison. Based on the maximum likelihood principle and the coupling identification concept, the multivariate equation-error system is decomposed into several regressive identification subsystems, each of which has only a parameter vector, and a coupled subsystem maximum likelihood multi-innovation stochastic gradient identification algorithm is developed for estimating the parameter vectors of these subsystems. The simulation results show that the coupled subsystem maximum likelihood multi-innovation stochastic gradient algorithm can generate more accurate parameter estimates and has faster convergence rates compared with the multi-innovation generalized extended stochastic gradient algorithm.
机译:本文侧重于多变量方程式错误系统的参数估计问题。 呈现多创新的广义延长随机梯度算法作为比较。 基于最大似然原理和耦合识别概念,多变量方程误差系统被分解成几个回归识别子系统,每个回归识别子系统具有仅具有参数向量,并且开发了耦合子系统最大似然多创新随机梯度识别算法 用于估计这些子系统的参数向量。 仿真结果表明,与多创新广义扩展随机梯度算法相比,耦合子系统最大似然多创新随机梯度算法可以产生更准确的参数估计,并具有更快的收敛速率。

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