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Necessary and sufficient conditions for robust stability of a continuous system-the continuous dependency case illustrated via multilinear dependency

机译:连续系统鲁棒稳定性的充要条件-通过多线性相关性说明连续相关性的情况

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摘要

It is noted that problems of testing robust stability of linear systems with structured uncertainty are formulated, from the mathematical viewpoint, as methods for testing the nonvanishing of a polynomial whose coefficients are functions of interval (uncertain) parameters, in a certain domain in the complex plane. In the present work, a recently derived theorem is reformulated (with new direct proof) to be pertinent in particular to such problems, where the domain is the closed right-half complex plane. Applying this reformulated theorem to the two-parameter multilinear dependency case, the author obtains explicit necessary and sufficient conditions.
机译:应当指出,从数学的观点来看,具有结构不确定性的线性系统的鲁棒稳定性的测试问题是作为复数的某个域中检验其系数为区间(不确定)参数的多项式的不消失的方法而提出的。飞机。在当前的工作中,最近推导的定理被重新公式化(使用新的直接证明),以特别地与这类问题相关,其中域是闭合的右半复平面。将该重新构造的定理应用于两参数多线性相依情况,作者获得了明确的充要条件。

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