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Stable Routh-Padé-type approximation in model reduction of interval systems

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An interval Padé-type approximation is introduced and then Routh-Padé-type method (IRPTM) is presented to model reduction in interval systems. The denominator in reduced model is obtained from the stable Routh table, and its numerator is constructed by the interval Padé-type definition. Compared to the existing Routh-Padé method, IRPTM does not need to solve linear interval equations. Hence, we do not have to compute interval division in the process. Moreover, theoretical analysis shows that IRPTM has smaller computational cost than that of Routh-Padé method. A typical numerical example is given to illustrate our method.

interval systemmodel reductionRouth-tablePadé-type approximantRouth-Padé-type method 2000 Mathematics Subject Classification 93D05

GU Chuan-qing、YANG Jian

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Department of Mathematics, College of Sciences, Shanghai University, Shanghai 200444, P. R. China

国家自然科学基金Shanghai Leading Academic Discipline Project

10271074J50101

2010

上海大学学报(英文版)
上海大学

上海大学学报(英文版)

影响因子:0.196
ISSN:1007-6417
年,卷(期):2010.14(5)
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