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Robust ripple-free tracking and regulation under uncertainties of physical parameters for ramp-exponential signals

机译:物理参数不确定性下的鲁棒无波动跟踪和调节

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In asymptotic tracking of a continuous-time plant using digital control, the undesirable ripple which may arise between sampling instants may become unacceptable, and should be avoided; this is achieved if a continuous-time internal model of reference signals is included in the forward path of the feedback control system. In this paper, a method for obtaining such a continuous-time internal model for sinusoidal-exponential reference signals and disturbance functions containing a linear function of time as a factor, is derived for the case when the only uncertainties about the description of the plant concern the values of some "physical" parameters. Such a method allows the control requirements to be robustly satisfied, at least in a neighbourhood of the nominal "physical" parameters of the plant to be controlled and, in particular, a continuous-time null steady-state error response to be guaranteed for all the values of the physical parameters in such a neighbourhood of the nominal ones-together with a ripple-free dead-beat error convergence at the nominal parameters. This can be obtained under conditions which are weaker than the Davison one, and are expressed in terms of the description of the original continuous-time plant.
机译:在使用数字控制对连续时间工厂进行渐近跟踪时,采样时刻之间可能会出现不希望出现的纹波,这是不可接受的,应避免;如果参考信号的连续时间内部模型包含在反馈控制系统的前向路径中,则可以实现此目的。在本文中,针对仅关于设备描述存在不确定性的情况,推导了一种获得正弦指数参考信号和包含时间线性函数的干扰函数的连续时间内部模型的方法。一些“物理”参数的值。这种方法允许至少在要控制的工厂的标称“物理”参数附近可靠地满足控制要求,尤其是要确保对所有设备的连续时间空稳态误差响应物理参数的值在标称值附近,并且在标称参数处具有无脉动的无差拍误差收敛。这可以在比戴维森条件弱的条件下获得,并以原始连续时间工厂的描述表示。

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