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Discrete-Time Super-Twisting Observer With Implicit Euler Method

机译:具有隐式欧拉方法的离散时间超级扭曲观察者

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This brief proposes a new discrete-time realization of the super-twisting algorithm based observer. While keeping the property of chattering suppression, the estimation precision of the proposed realization scheme is consistent with the continuous-time super-twisting algorithm (STA), that is, in the absence of noises, the estimation errors satisfy the standard asymptotical accuracy level, i.e., vertical bar e(1)vertical bar similar to mu(1)h(2) and vertical bar e(2)vertical bar similar to mu(2)h with sampling time h and two positive constants mu(1) and mu(2). Comparing to the conventional explicit Euler method, the proposed scheme is more exact in the term of smaller constants mu(1) and mu(2). The superiority of the proposed scheme is demonstrated through an example of typical buck converter circuit system.
机译:本简述提出了基于超扭曲算法的观察者的新的离散时间实现。在保持抖动抑制的性质的同时,所提出的实现方案的估计精度与连续时间超扭曲算法(STA)一致,即在没有噪声的情况下,估计误差满足标准的渐近精度水平,即,垂直条e(1)垂直杆类似于Mu(1)H(2)和垂直条E(2)垂直杆,其类似于Mu(2)H,采样时间H和两个正常数Mu(1)和μ (2)。与传统的显式欧拉方法相比,所提出的方案在较小的常数MU(1)和MU(2)中更精确。通过典型的降压转换器电路系统的示例来证明所提出的方案的优越性。

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