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Convergence of Adaptive Minimum Variance Algorithms via Weighting Coefficient Selection

机译:基于加权系数选择的自适应最小方差算法的收敛性

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Weighted least squares, and related stochastic approximation algorithms are studied for parameter estimation, adaptive state estimation, adaptive N-step-ahead prediction, and adaptive control, in both white and coloured noise environments. For the fundamental algorithm which is the basis for the various applications, the step size in the stochastic approximation versions and the weighting coefficient in the weighted least squares schemes are selected according to a readily calculated stability measure associated with the estimator. The selection is guided by the convergence theory. In this way, strong global convergence of the parameter estimates, state estimates, prediction or tracking errors is not only guaranteed under appropriate noise, passivity, and stability or minimum phase conditions, but also the convergence is as fast as it appears reasonable to achieve given the simplicity of the adaptive scheme. (Author)

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