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The Control Systems Handbook最新文献

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Geometric Theory of Linear Systems 线性系统的几何理论
Pub Date : 2010-12-08 DOI: 10.1201/B10384-7
F. Hamano
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引用次数: 3
Multivariable Poles, Zeros, and Pole-Zero Cancellations 多变量极点,零和极点-零消去
Pub Date : 2010-12-08 DOI: 10.1201/B10384-13
J. Raisch, B. Francis
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引用次数: 5
Linear Quadratic Regulator Control 线性二次型调节器控制
Pub Date : 2010-12-08 DOI: 10.1201/B10384-21
L. Lublin, M. Athans
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引用次数: 16
Polynomial and Matrix Fraction Descriptions 多项式和矩阵分数描述
Pub Date : 2010-12-08 DOI: 10.1201/B10384-8
D. Delchamps
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引用次数: 0
7 Minimum-Variance Self-Tuning 最小方差自调整
Pub Date : 2010-12-08 DOI: 10.1201/B10384-78
W. Levine
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引用次数: 0
Nonlinear Output Regulation 非线性输出调节
Pub Date : 2010-12-08 DOI: 10.1201/B10384-57
A. Isidori, L. Marconi
A classical problem in control theory is to impose, via feedback, a prescribed steady-state response to every external command in a given family. This may include, for instance, the problem of having the output of a controlled plant asymptotically track any prescribed reference signal in a certain class of functions of time, as well as the problem of having this output asymptotically reject any undesired disturbance in a certain class of disturbances. In both cases, the issue is to force a suitably defined tracking error to zero, as time tends to infinity, for every reference output and every undesired disturbance ranging over prescribed families of functions of time. Generally speaking, the problem can be cast as follows. Consider a finite-dimensional, time-invariant, nonlinear system modeled by equations of the form
控制理论中的一个经典问题是,通过反馈,对给定家族中的每个外部命令施加规定的稳态响应。这可能包括,例如,让一个受控装置的输出在某一类时间函数中渐近跟踪任何规定的参考信号的问题,以及让这个输出在某一类干扰中渐近拒绝任何不希望的干扰的问题。在这两种情况下,问题是迫使适当定义的跟踪误差为零,因为时间趋于无穷大,对于每个参考输出和每个不希望的干扰范围超过规定的时间函数族。一般来说,这个问题可以表述如下。考虑一个有限维的,定常的,非线性的系统,由如下的方程建模
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引用次数: 50
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The Control Systems Handbook
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