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2-D Algebraic test for robust stability of time-delay systems with interval parameters

机译:具有间隔参数的时滞系统的鲁棒稳定性的二维代数测试

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摘要

The robust stability test of time-delay systems with interval parameters can be concluded into the robust stability of the interval quasipolynomials. It has been revealed that the robust stability of the quasipolynomials depends on that of their edge polynomials. This paper transforms the interval quasipolynomials into two-dimensional (2-D) interval polynomials (2-D s-z hybrid polynomials), proves that the robust stability of interval 2-D polynomials are sufficient for the stability of given quasipolynomials. Thus, the stability test of interval quasipolynomials can be completed in 2-D s-z domain instead of classical 1-D s domain. The 2-D s-z hybrid polynomials should have different forms under the time delay properties of given quasipolynomials. The stability test proposed by the paper constructs an edge test set from Kharitonov vertex polynomials to reduce the number of testing edge polynomials. The 2-D algebraic tests are provided for the stability test of vertex 2-D polynomials and edge 2-D polynomials family. To verify the results of the paper to be correct and valid, the simulations based on proposed results and comparison with other presented results are given.
机译:具有区间参数的时滞系统的鲁棒稳定性测试可以归结为区间拟多项式的鲁棒稳定性。已经发现,拟多项式的鲁棒稳定性取决于其边缘多项式的鲁棒稳定性。本文将区间拟多项式转换为二维(2-D)区间多项式(2-D s-z混合多项式),证明了区间2-D多项式的鲁棒稳定性足以满足给定拟多项式的稳定性。因此,间隔拟多项式的稳定性测试可以在2-D s-z域而不是经典的1-D s域中完成。在给定的拟多项式的时间延迟特性下,二维s-z混合多项式应具有不同的形式。本文提出的稳定性测试从Kharitonov顶点多项式构造边缘测试集,以减少测试边缘多项式的数量。提供了2-D代数测试,用于测试顶点2-D多项式和边缘2-D多项式族的稳定性。为了验证本文结果的正确性和有效性,给出了基于建议结果并与其他结果进行比较的仿真结果。

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