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Convolution profiles for right inversion of multivariable non-minimum phase discrete-time systems

机译:用于多变量非最小相位离散时间系统右求逆的卷积曲线

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(T)he problem of the non-causal inversion of linear multivariable discrete-time systems is analyzed in the geometric approach framework and is solved through the computation of convolution profiles which guarantee perfect tracking under the assumption of infinite-length preaction and postaction time intervals. It is shown how the shape of the convolution profiles is related to both the relative degree and the invariant zeros of the plant. A computational setting for the convolution profiles is derived by means of the standard geometric approach tools. Feasibility constraints are also taken into account. A possible implementation scheme, based on a finite impulse response system acting on a stabilized control loop, is provided. (C) 2002 Elsevier Science Ltd. All rights reserved. [References: 23]
机译:在几何方法框架中分析了线性多变量离散时间系统的非因果反演问题,并通过计算卷积轮廓解决了该问题,该卷积轮廓在无限长的前作用和后作用时间间隔的假设下保证了完美的跟踪。它显示了卷积轮廓的形状如何与植物的相对度和不变零相关。卷积轮廓的计算设置是通过标准几何逼近工具得出的。可行性约束也要考虑在内。提供了一种基于作用在稳定控制回路上的有限脉冲响应系统的可能的实现方案。 (C)2002 Elsevier ScienceLtd。保留所有权利。 [参考:23]

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