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Adaptive Control 自适应控制
Pub Date : 1993-10-01 DOI: 10.5772/99
Chang Chieh Hang, Tong Heng Lee, W. K. Ho
Adaptive control is the attempt to " redesign " the controller while online, by looking at its performance and changing its dynamic in an automatic way. Adaptive control is that feedback law that looks at the process and the performance of the controller and reshapes the controller closed loop behavior autonomously. Plant Adaptation Procedure Controller u(t) y(t) y(t) u(t) Figure 1. Adaptive Control as Feedback Law Adaptive Control is made by combining 1. online parameter estimator based on current measurements and control actions 2. control law, that recalculates the controller based on those parameters There are two main modalities of adaptive control. We discussed them below. In this case, the estimated parameters refer to the plant, and the controller is designed based on those parameters. For example, an energy consumption coefficient is estimated; a linearized version of the plant is produced, which is then used in a pole placement method to calculate the gains of the final controller. The main problem is to make sure that the controller behaves well in cases when the estimation of the plant is not good, like for example, during transients. In principle, the indirect method is applicable to all types of plants.
自适应控制是试图在线“重新设计”控制器,通过观察其性能并以自动方式改变其动态。自适应控制是一种反馈律,它关注控制器的过程和性能,并自主地重塑控制器的闭环行为。植物适应程序控制器u(t) y(t) y(t) u(t)作为反馈律的自适应控制是由1。基于当前测量和控制动作的在线参数估计器自适应控制主要有两种形式。我们将在下面讨论它们。在这种情况下,估计的参数是指被控对象,并根据这些参数设计控制器。例如,估算能源消耗系数;产生一个线性化的对象,然后在极点放置方法中使用它来计算最终控制器的增益。主要的问题是要确保控制器在对对象的估计不好的情况下表现良好,比如,在瞬态期间。原则上,间接法适用于所有类型的植物。
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引用次数: 3155
Historical Introduction 历史的介绍
Pub Date : 1964-01-31 DOI: 10.4159/HARVARD.9780674493766.C2
Kevin Herbert
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引用次数: 4
Time-Domain Control 时域控制
Pub Date : 1900-01-01 DOI: 10.1017/9780511734809.005
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引用次数: 0
Nonlinear Control 非线性控制
Pub Date : 1900-01-01 DOI: 10.1017/9780511734809.012
H. Taghirad
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引用次数: 309
Networks and Complex Systems 网络与复杂系统
Pub Date : 1900-01-01 DOI: 10.1017/9780511734809.015
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引用次数: 1
Discrete-Time Systems 离散时间系统
Pub Date : 1900-01-01 DOI: 10.1017/9780511734809.006
S. Mitra
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引用次数: 0
Robust Control 鲁棒控制
Pub Date : 1900-01-01 DOI: 10.1017/9780511734809.010
M. Khammash
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引用次数: 0
Quantum Control 量子控制
Pub Date : 1900-01-01 DOI: 10.1063/1.1426801
P. Bucksbaum
Tunable lasers, sources of intense narrow-band coherent radiation, enabled the parity violation experiments in atoms in the 1970's. Ultrafast lasers are source of broadband coherent radiation. This paper reviews recent progress in experiments to control quantum dynamics in condensed phase and gas phase systems, using shaped ultrafast radiation. Many of the same techniques that have led to laser pulses in the 10-100 fsec range can also be applied to the control of quantum systems with similar dynamical time scales
可调谐激光器,强窄带相干辐射的来源,使20世纪70年代的原子宇称破坏实验成为可能。超快激光器是宽带相干辐射的来源。本文综述了近年来利用成形超快辐射控制凝聚相和气相体系量子动力学的实验进展。许多导致10-100 fsec范围内激光脉冲的相同技术也可以应用于具有类似动态时间尺度的量子系统的控制
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引用次数: 6
Discrete-State Systems 离散状态系统
Pub Date : 1900-01-01 DOI: 10.1017/9780511734809.013
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引用次数: 0
Dynamical Systems 动力系统
Pub Date : 1900-01-01 DOI: 10.4135/9781446247501.n1150
D. Nychka
Many engineering and natural systems are dynamical systems. For example a pendulum is a dynamical system. l mg 2 Figure 1. Simple pendulum. State The state of the dynamical system specifies it conditions. For a pendulum in the absence of external excitation shown in the figure, the angle and the angular velocity uniquely define the state of the dynamical system. Plots of the state variables against one another are referred to as the phase space representation. Every point in the phase space identifies a unique state of the system. For the pendulum, a plot of θ versus & θ is the phase space representation. The equation of motion of a dynamical system is given by a set of differential equations. That is) f(x x t , = & (1) where x is the state and t is time. The dynamical system is linear if the governing equation is linear. For the pendulum shown in Figure 1, the equation of motion is given as ⎩ ⎨ ⎧ θ ω − ω ζω − = ω ω = θ sin 2 2 o o & & where l g 2 o = ω (2) and the dynamical system is nonlinear. For small amplitude oscillation, and the equation of motion becomes , sin θ ≈ θ ⎩ ⎨ ⎧ θ ω − ω ζω − = ω ω = θ 2 o o 2 & & (3) The dynamical system is now linear. In Equations (2) and (3) o ω is the natural frequency and ζ is the damping coefficient. A system is said to autonomous if time does not appear explicitly in the equation of motion. The equation of motion of nonautonomous systems, however, explicitly
许多工程系统和自然系统都是动力系统。例如,钟摆就是一个动力系统。1 mg 2图1单摆。状态动力系统的状态规定了它的条件。对于图中所示的没有外部激励的摆,角度和角速度唯一地定义了动力系统的状态。状态变量相互对应的图称为相空间表示。相空间中的每个点都表示系统的唯一状态。对于摆,θ与& θ的关系图是相空间的表示。动力系统的运动方程由一组微分方程给出。即f(x x t) = &(1)其中x是状态,t是时间。如果控制方程是线性的,那么动力系统就是线性的。对于图1所示的钟摆,其运动方程为: θ ω−ω ζω−= ω ω = θ sin 22 o o & &其中l g 20 o = ω(2),动力系统为非线性。对于小振幅振荡,运动方程变为,sin θ≈θ ω - ω ζω−= ω ω = θ 2 o 2 & &(3)此时动力系统是线性的。在式(2)和(3)中,0 ω是固有频率,ζ是阻尼系数。如果时间不显式地出现在运动方程中,我们就说一个系统是自治的。然而,非自治系统的运动方程是明确的
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引用次数: 0
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Control Theory for Physicists
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