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Static output tracking control for non-linear polynomial time-delay systems via block-pulse functions

机译:通过块脉冲函数的非线性多项式时滞系统静态输出跟踪控制

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摘要

In this paper, a new method is introduced to design static output tracking controllers for a class of nonlinear polynomial time-delay systems.The proposed technique is based on the projection of the controlled system and the associated linear reference model that it should follow over a basis of block-pulse functions. The useful properties of these orthogonal functions such as operational matrices jointly used with the Kronecker tensor product may transform the non-linear delay differential equations into linear algebraic equations depending only on parameters of the feedback regulator.The least-squares method is then used for determination of the unknown parameters. Sufficient conditions for the practical stability of the closed-loop system are derived, and a domain of attraction is estimated. The implementation of the proposed method is illustrated on a double inverted pendulums benchmark as well as a two-degree-of- freedom mass-spring-damper system. The simulation results show the effectiveness of the developed technique.
机译:在本文中,引入了一种新方法来设计一类非线性多项式时滞系统的静态输出跟踪控制器。所提出的技术基于受控系统的投影和它应该跟随的相关线性参考模型块脉冲函数的基础。这些正交功能的有用特性,例如与克朗克克朗张量产品联合使用的操作矩阵可以根据反馈调节器的参数来将非线性延迟差动方程转换成线性代数方程。然后使用最小二乘法进行测定未知参数。推导出闭环系统的实际稳定性的充分条件,估计吸引域。所提出的方法的实施方式示出了双倒立摆型基准以及两度自由度的质量弹簧阻尼系统。仿真结果表明了开发技术的有效性。

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