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A solid criterion based on strict LMI without invoking equality constraint for stabilization of continuous singular systems

机译:基于严格LMI的实心标准,而不为连续奇异系统稳定的平等约束

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摘要

The paper considers the stabilization issue of linear continuous singular systems by dealing with strict linear matrix inequalities (LMIs) without invoking equality constraint and proposes a complete and effective solved LMIs formulation. The criterion is necessary and sufficient condition and can be directly solved the feasible solutions with LMI toolbox and is much more tractable and reliable in numerical simulation than existing results, which involve positive semi-definite LMIs with equality constraints. The most important property of the criterion proposed in the paper is that it can overcome the drawbacks of the invalidity caused by the singularity of Omega = PET + SQ for stabilization of singular systems. Two counterexamples are presented to avoid the disadvantages of the existing condition of stabilization of continuous singular systems. (C) 2017 ISA. Published by Elsevier Ltd. All rights reserved.
机译:本文通过处理严格的线性基质不等式(LMI)而不调用平等约束,提出了完全有效的溶解的LMIS制剂,考虑了线性连续奇异系统的稳定问题。 标准是必要的,并且可以直接解决LMI工具箱的可行解决方案,并且在数值模拟中比现有结果更具易行且可靠,这涉及具有平等约束的正半定立体LMIS。 本文提出的标准最重要的属性是它可以克服欧米茄奇异性引起的无效性的缺点= PET + Sq用于稳定单数系统。 提出了两次反应物以避免连续奇异系统稳定条件的缺点。 (c)2017 ISA。 elsevier有限公司出版。保留所有权利。

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