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Nonlinear Stabilization: Control Contraction Metric Approach via Sum of Square Programming Technique

机译:非线性稳定:通过方形编程技术和控制收缩度量方法

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The study in this article focuses on the stability and performance of nonlinear uncertain system. Control contraction metric (CCM)approach is the latest ongoing trend in the field of design and stability of nonlinear systems. Unlike other nonlinear stability and design approach, contraction analysis deals with stability that is defined incrementally between two arbitrary independent trajectories. In this approach, CCM is found via sum of square (SOS)programming using SOSTOOLS and semi definite programming solver SeDuMi. The said design is validated on the nonlinear model of Moore-Greitzer jet engine. The said approach ensures better overall transient performance compared to that of linear quadratic regulator (LQR)controller independent of initial conditions confirming universal stability of CCM. Also, with the increase in the degree of polynomial of contraction metric, system performance is found to be better compared to that of lower degree polynomial.
机译:本文的研究侧重于非线性不确定系统的稳定性和性能。控制收缩度量(CCM)方法是非线性系统的设计和稳定性领域的最新趋势。与其他非线性稳定性和设计方法不同,收缩分析涉及稳定性,该稳定性在两个任意独立的轨迹之间逐渐定义。在这种方法中,CCM通过使用SOSTOOLS和半明确编程求解器Sedumi的Square(SOS)编程的总和找到。上述设计验证了Moore-Greitzer Jet Engine的非线性模型。与线性二次调节器(LQR)控制器相比,所述方法确保了更好的整体瞬态性能,而与确认CCM的通用稳定性的初始条件无关。而且,随着收缩度量的多项式程度的增加,与较低程度多项式相比,发现系统性能更好。

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