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Decoupling of Measurable Signals via Self-Bounded Controlled Invariant Subspaces: Minimal Unassignable Dynamics of Feedforward Units for Prestabilized Systems

机译:通过有界的控制不变子空间对可测量信号进行解耦:用于预稳定系统的前馈单元的最小不可分配动力学

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摘要

A dynamic feedforward scheme allows measurable signal decoupling to be solved independently of other problems simultaneously present in the design of a control system like, e.g., stabilization, robustness, insensitivity to disturbances. The synthesis procedure, based on the properties of self-bounded controlled invariant subspaces, ensures the minimal complexity of the feedforward unit, in terms of minimal unassignable dynamics and minimal dynamic order, in the case of left-invertible systems and, on some specific conditions, also in the case of non-left-invertible systems. The output dynamic feedback set up to guarantee stability (or, more generally, robustness or insensitivity properties) does not affect the complexity of the feedforward unit, since the peculiar layout where the feedback unit receives an additional input from the precompensator preserves, in the extended system, exactly the same set of unassignable internal eigenvalues of the minimal self-bounded controlled invariant subspace as that defined for the original system. The overall control structure turns out to be a two-degree-of-freedom controller completely devised in the geometric context
机译:动态前馈方案允许独立于控制系统设计中同时存在的其他问题(例如,稳定,鲁棒性,对干扰不敏感)独立地解决可测量的信号去耦。基于自边界受控不变子空间的性质,综合程序可确保前馈单元的最小复杂性(在最小不可分配动力学和最小动态次序方面)(对于左不可逆系统),并且在某些特定条件下,对于非左不可逆系统也是如此。为保证稳定性(或更一般而言,鲁棒性或不敏感特性)而设置的输出动态反馈不会影响前馈单元的复杂性,因为反馈单元从预补偿器接收额外输入的特殊布局得以保留。系统中,最小自限控制不变子空间的完全相同的不可分配内部特征值集与原始系统定义的一样。整个控制结构被证明是完全在几何环境中设计的两自由度控制器

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