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Application of an extended Kalman filter in a feedback control of a generalized nonlinear bacterial growth system

机译:扩展卡尔曼滤波器在广义非线性细菌生长系统的反馈控制中的应用

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In previous work by T.W. Wang et al. (1987) the robust multivariable linear quadratic Gaussian/loop transfer recovery (LQG/LTR) control design methodology was used in designing for the control of the linearized version of a generalized nonlinear bacterial growth system. Here, the effect of applying an extended Kalman filter (EKF) in conjunction with the same linear feedback regulator in the control of similarly modeled continuous generalized nonlinear bacterial growth system is investigated. Presented results show that: (1) the tracking ability of the EKF system is improved in the absence of plant-model mismatch; and (2) in the presence of the same set of perturbations, the closed EKF loop system is again maintained stable, provided the same values of noise covariances are used as those in the previous LQG/LTR design. However, if the relative ratio of the process and measurement noise covariances is changed, then the same set of perturbation can destabilize the closed system. The robustness property of the EKF closed-loop system depends partly on the choice of the noise covariances. The proper tuning of the EKF by selecting an appropriate set of noise covariances to yield a robust final control design is addressed, but is not resolved.
机译:在以前的工作中由T.W. Wang等人。 (1987)稳健的多变量线性二次高斯/环路转移恢复(LQG / LTR)控制设计方法用于控制通用非线性细菌生长系统的线性化版本的控制。这里,研究了在控制类似建模的连续广义非线性细菌生长系统中与相同的线性反馈调节器一起应用扩展卡尔曼滤波器(EKF)的效果。结果表明:(1)在没有植物模型不匹配的情况下改善了EKF系统的跟踪能力; (2)在相同的扰动集中,闭合的EKF环路系统再次保持稳定,提供了相同的噪声协方差值作为先前的LQG / LTR设计中的值。但是,如果改变过程和测量噪声的相对比率,则相同的扰动集可以使闭合系统变得破坏。 EKF闭环系统的稳健性属性部分取决于噪声协方差的选择。通过选择适当的一组噪声CoviRACE来产生强大的最终控制设计来正确调整EKF,但未解决。

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