首页> 外文会议>8th IFAC Symposium on Computer Aided Control Systems Design 2000 (CACSD 2000) Salford, UK, 11-13 Septermber 2000 >An analysis of differential geometric and differential algebraic method for disturbance decoupling of nonlinear systems
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An analysis of differential geometric and differential algebraic method for disturbance decoupling of nonlinear systems

机译:非线性系统扰动解耦的微分几何和微分代数方法分析

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In the past few years two methods of nonlinear control theory which have become increasingly popular are differential geometry and differential algebra. In order to acheive higher performance and accuracy in practice, nonlinear controllers - based on these methods - may be applied in new CACSD-packages. This paper deals with the disturbance decoupling problem (DDP) which means that any undesired input no longer effects the output. Both methods are presented and an analysis shows the characteristic advantages and disadvantages of each method. The differential geometric and differential algebraic computations for the DDP-controller are demonstrated using an example syste. A simulation study demonstrates the disturbance decouplability. Copyright ~direct 2000 IFAC
机译:在过去的几年中,两种越来越流行的非线性控制理论方法是微分几何和微分代数。为了在实践中实现更高的性能和精度,基于这些方法的非线性控制器可能会应用于新的CACSD封装中。本文讨论了干扰去耦问题(DDP),这意味着任何不想要的输入都不再影响输出。介绍了这两种方法,并分析了每种方法的优点和缺点。使用示例系统演示了DDP控制器的微分几何和微分代数计算。仿真研究证明了干扰的去耦性。版权〜Direct 2000 IFAC

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