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Robust Hurwitz-Schur stability conditions of polytopes of 2-D polynomials

机译:鲁布斯飓风 - 舒尔斯 - 舒尔稳定性条件2-D多项式的多项式

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The characteristic polynomials of polytopes of recursive continuous-discrete systems are polytopes of bivariate (2-D) polynomials. Since the root domain of bivariate polynomials is in 2-D complex space, to be different from that of 1-D polynomials, the analysis for robust stability of polytopes of 2-D polynomials is much more complicated than 1-D case. To solve the problem of stability test of polytopes of recursive continuous-discrete Systems, we establish necessary and sufficient conditions of robust Hurwitz-Schur stability of polytopes of bivariate polynomials. We show that the robust Hurwitz-Schur stability of a polytope of 2-D polynomials can be determined by testing the stability of the edges of the polytope. An example has been given to demonstrate the applicability of our new approach.
机译:递归连续离散系统的多粒子的特征多项式是双变量(2-D)多项式的多粒子。由于双变量多项式的根结构域位于二维复杂空间中,因此与1-D多项式的空间不同,因此对2-D多项式的多项式的鲁棒稳定性的分析比1-DICA好更复杂。为了解决递归连续离散系统多拓的稳定性试验的问题,我们为双变型多项式的多项式稳健的稳定性和充分条件的稳定性。我们表明,通过测试多晶硅的边缘的稳定性,可以确定多种多项式的多孔渗的稳健呼吸舒适稳定性。已经提供了一个例子来证明我们新方法的适用性。

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