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- Analysis of Robust Eigenvalue--Clustering in a Ring for Linear Uncertain Discrete Time-Delay Systems
- Robust D-Stability Analysis of Linear Uncertain Discrete Time-Delay Systems
- Robust D-Stability of Singularly Perturbed Discrete-Delay Systems
- Robust Regional Eigenvalue-Clustering Analysis for Linear Perturbed Discrete Time-Delay Systems
- Robust D-Stability Analysis for Discrete-Time Time Delay Systems Via Stability Radii
- Robust Stability of Discrete Time-Delay Systems under Structured Perturbations
- Robust Stability of Linear Uncertain Discrete-Time Time-Delay Systems by the Pole-Assignment
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題 名 | Analysis of Robust Eigenvalue--Clustering in a Ring for Linear Uncertain Discrete Time-Delay Systems=線性擾動離散時延系統特徵值叢集於環形區域之強健性分析 |
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作 者 | 謝振輝; 周至宏; | 書刊名 | 建國學報 |
卷 期 | 18(上) 民88.06 |
頁 次 | 頁365-374 |
分類號 | 448.51 |
關鍵詞 | 離散時延系統; 強健環形區域特徵值叢集分析; Discrete time-delay systems; Robustness of eigenvalue-clustering in a ring; |
語 文 | 英文(English) |
中文摘要 | 在本研究中,假設線性離散時延系統之標稱系統的所有特徵值均位於某特定之環 形區域內,當線性離散時延系統之標稱系統遭受結構性參數擾動時,文中提出一充份條件使 得其特徵值仍能維持在同一特定的環形區域內。對於特徵值叢集於一圓形區域之情況及不包 括時間延遲之情況,文中所提之充份條件,在數學上證明比現有文獻上所提出之準則均較不 保守。 |
英文摘要 | In this paper, under the assumption that all the eigenvalues of the linear nominal discrete time-delay system lie within a specified ring region, a sufficient condition is proposed to preserve the assumed property when the structured parameter perturbations are added into the linear nominal discrete time-delay system. For the case of eigenvalue-clustering in a circular region, and for the case of not including time delays, the presented sufficient condition is mathematically proved to be less conservative than those reported recently in the literature. |
本系統中英文摘要資訊取自各篇刊載內容。