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PI adaptive LS-SVR control scheme with disturbance rejection for a class of uncertain nonlinear systems

机译:一类不确定非线性系统的具有扰动抑制的PI自适应LS-SVR控制方案

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Developing controller for uncertain nonlinear systems in the presence of disturbances is an important and still challenging problem. Adaptive control method asserts to adapt system parameters against uncertainties, if only uncertainties change sufficiently slowly. Alternatively, if uncertainties stay in known bounds, robust control approaches claim to ensure system stability. In this paper, a Proportional-Integral (PI) indirect adaptive Least Squares Support Vectors Regression (LS-SVR) control scheme for a class of uncertain nonlinear system in the presence of large and fast disturbances is proposed. The LS-SVR is used to approximate the nonlinear uncertainty which must be bounded, whereas in comparison to robust control methodologies no requirement needs for bounds to be known. The asymptotic stability of the control scheme is proved by using Lyapunov synthesis. The simulation study is performed on a second-order inverted pendulum system in the presence of fast against slow and large against small disturbances to demonstrate the effectiveness of the proposed control scheme.
机译:在存在干扰的情况下为不确定的非线性系统开发控制器是一个重要且仍具有挑战性的问题。如果只有不确定性变化得足够缓慢,自适应控制方法就可以使系统参数适应不确定性。可替代地,如果不确定性停留在已知范围内,则鲁棒控制方法要求确保系统稳定性。提出了一种存在大,快速扰动的一类不确定非线性系统的比例积分(PI)间接自适应最小二乘支持向量回归(LS-SVR)控制方案。 LS-SVR用于逼近必须限制的非线性不确定性,而与鲁棒控制方法相比,不需要知道限制的要求。利用Lyapunov合成证明了控制方案的渐近稳定性。仿真研究是在存在快速反慢速和大反小扰动的情况下对二阶倒立摆系统进行的,以证明所提出的控制方案的有效性。

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