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Flatness based control and tracking control based on nonlinearity measures

机译:基于平面度的控制和基于非线性度量的跟踪控制

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This paper deals with the derivation and the simulation of flatness based control and tracking control for a ball in tube system. Flatness based control is a control loop with a two-degree-of-freedom structure in terms of a feedforward (precontrol) and a feedback control path. Tracking control is characterized as a control loop in terms of a feedback control path only where the state vector needs to be measured or estimated. The control laws for both methods are computed for the nonlinear and the linearized system. The reference trajectory for the flat system output, the ball position, is defined as a polynomial transition between two stationary setpoints. The control quality of the closed-loop system is evaluated with the given reference trajectory in a simulation study. The disturbance rejection of the ball in tube system is examined by an external force impulse. In the literature nonlinearity measures are defined in order to answer the question how nonlinear a nonlinear system is. The nonlinearity measure gives therefore a decision if it is a mildly or a highly nonlinear system. The introduced nonlinearity measure is valid for nonlinear input-affine systems represented as a state space model and is calculated for the ball in tube system.
机译:本文针对球管系统中基于平面度的控制和跟踪控制进行了推导和仿真。基于平坦度的控制是一种具有前馈(预控制)和反馈控制路径的两自由度结构的控制环。就反馈控制路径而言,仅在需要测量或估计状态矢量的情况下,跟踪控制的特征就是控制回路。针对非线性和线性化系统计算两种方法的控制律。平面系统输出的参考轨迹(球的位置)定义为两个固定设定值之间的多项式转换。在仿真研究中,以给定的参考轨迹评估闭环系统的控制质量。球管系统中的干扰抑制通过外力脉冲来检查。在文献中定义了非线性度量,以回答非线性系统如何非线性的问题。因此,非线性度量可确定是轻度还是高度非线性系统。引入的非线性度量对于表示为状态空间模型的非线性输入仿射系统是有效的,并且是针对球管系统计算的。

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