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On Robust Performance Analysis of Linear Systems with Polytopic Uncertainties Affected by Random Disturbances

机译:受随机干扰影响的多线性不确定线性系统的鲁棒性能分析。

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In this paper, linear discrete-time systems with polytopic uncertainties affected by random external disturbances are under consideration. The input disturbance is supposed to be a stochastic signal with known mean anisotropy which stands for “spectral color” of the signal. The anisotropic norm of the system indicates its stochastic gain from the input disturbance with the same mean anisotropy level to the output of the system. The problem is to find conditions which allow to check whether the uncertain system is stable and to estimate its performance index subject to input disturbance for all possible uncertainties. In order to solve this problem, Lyapunov functions technique and matrix inequalities approach are used to obtain the numerically effective procedure. To illustrate the efficiency of the proposed conditions, a numerical example is considered.
机译:在本文中,正在考虑具有不受外部随机干扰影响的多面体不确定性的线性离散时间系统。输入扰动被认为是具有已知平均各向异性的随机信号,代表信号的“光谱颜色”。系统的各向异性范数指示其从具有相同平均各向异性水平的输入扰动到系统输出的随机增益。问题是找到条件,以检查不确定性系统是否稳定,并针对所有可能的不确定性在输入干扰的作用下估算其性能指标。为了解决这个问题,使用了Lyapunov函数技术和矩阵不等式方法来获得数值有效的程序。为了说明所提出条件的效率,考虑了一个数值示例。

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