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On zeros of sampled-data system with relative degree two

机译:相对二阶采样数据系统的零点

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Unstable zeros limit the achievable control performance. When a continuous-time system with relative degree greater than or equal to three is discretized using a zero-order hold, at least one of the zeros of the resulting sampled-data model is unstable for small sampling periods. Thus, attention is here focused on continuous-time systems with relative degree equal to two. This paper analyzes the zeros of the sampled-data models corresponding to the continuous-time systems mentioned above and gives approximate expressions of the zeros in the form of a power series expansions up to the fourth order term of sampling period. Meanwhile, the stability of the zeros is discussed for small sampling periods and a new stability condition is derived. It is further extension of the previous result.
机译:不稳定的零限制了可实现的控制性能。当使用零阶保持离散化一个相对次数大于或等于3的连续时间系统时,所得采样数据模型的至少零个值在小采样周期内是不稳定的。因此,这里的注意力集中在相对度等于2的连续时间系统上。本文分析了与上述连续时间系统相对应的采样数据模型的零点,并以幂级数展开的形式给出了零点的近似表达式,直到采样周期的四阶项为止。同时,讨论了零采样周期下零点的稳定性,并推导了新的稳定性条件。它是先前结果的进一步扩展。

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