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Schur stability of polytopes of bivariate polynomials

机译:二元多项式的多项式的Schur稳定性

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摘要

Necessary and sufficient conditions for Schur stability of polytopes of bivariate polynomials have been established. Based on a simplification, the two-dimensional (2-D) analysis for stability of polytopes of 2-D polynomials is turned into that of polytopes of one-dimensional (1-D) polynomials with complex variable coefficients. We reveal that the uncertain coefficients of the 2-D polytopes possess a linear affine property, and then show that the stability of a polytope of bivariate polynomials can be guaranteed by that of finite edge polynomials of the polytope. An algorithm for the stability test of edge polynomials is provided
机译:已经建立了双变量多项式的多表位的Schur稳定性的充要条件。基于简化,将二维多项式的多项式的稳定性的二维(2-D)分析变成具有复变系数的一维(1-D)多项式的多项式的稳定性。我们揭示了二维多面体的不确定系数具有线性仿射性质,然后表明多变量多项式的有限边多项式的稳定性可以保证双变量多项式的多面体的稳定性。提供了边缘多项式稳定性测试的算法

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