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1. Add to selected records Accession number: 20144300119296 Title: Some algorithms for feedback stabilization of rectangular singular system Authors: Liu, Feng1 Email author liufeng200099@vip.sina.com; Luo, Yinsheng1; Wo, Songlin1; Dai, Gaili1 Author affiliation: 1 School of Mathematics and Physics, Jiangsu University of Technology, Changzhou, China Corresponding author: Liu, Feng Source title: Chinese Control Conference, CCC Abbreviated source title: Chinese Control Conf., CCC Issue date: September 11, 2014 Publication year: 2014 Pages: 5991-5995 Article number: 6895967 Language: English ISSN: 19341768 E-ISSN: 21612927 ISBN-13: 9789881563842 Document type: Conference article (CA) Conference name: Proceedings of the 33rd Chinese Control Conference, CCC 2014 Conference date: July 28, 2014 - July 30, 2014 Conference location: Nanjing, China Conference code: 108070 Sponsor: Systems Engineering Society of China; Technical Committee on Control Theory of Chinese Association of Automation Publisher: IEEE Computer Society Abstract: Rectangular singular system is also called unsquared singular system, usually, in this system, the number of the state equations and state variables are not equal. The system often appears in system modeling when the modeling of system is not complete, part informations are not know, or the system exists part faults. In this paper, the stability of rectangular singular system is discussed. First of all, the conditions of the regularization and no pulses of the system are discussed; Secondly, transform rectangular singular system into normal squared singular system based on dynamic compensation; Finally, some algorithms for feedback stabilization of rectangular singular system are given by the subnegative definite matrix and generalized inverse of matrix, and an example is given to show effectiveness of the proposed algorithm. © 2014 TCCT, CAA. Number of references: 13 Main heading: System stability Controlled terms: Algorithms - Equations of state - Matrix algebra - Stabilization Uncontrolled terms: Feedback stability - Feedback stabilization - Generalized inverse - Model of systems - Singular system - State equations - State variables - System modeling Classification code: 723 Computer Software, Data Handling and Applications - 921 Mathematics - 921.1 Algebra - 951 Materials Science - 961 Systems Science DOI: 10.1109/ChiCC.2014.6895967 Database: Compendex Compilation and indexing terms, © 2015 Elsevier Inc. 1. Add to selected records Accession number: 20144300120337 Title: Finite-time stability for continuous-time singular Large-scale systems Authors: Wo, Songlin1 Email author wosonglin2000@aliyun.com; Han, Xiaoxin1; Liu, Feng1 Author affiliation: 1 School of Electrical and Information Engineering, Jiangsu University of Technology, Changzhou Jiangsu, China Corresponding author: Wo, Songlin Source title: Chinese Control Conference, CCC Abbreviated source title: Chinese Control Conf., CCC Issue date: September 11, 2014 Publication year: 2014 Pages: 5996-5999 Article number: 6895968 Language: English ISSN: 19341768 E-ISSN: 21612927 ISBN-13: 9789881563842 Document type: Conference article (CA) Conference name: Proceedings of the 33rd Chinese Control Conference, CCC 2014 Conference date: July 28, 2014 - July 30, 2014 Conference location: Nanjing, China Conference code: 108070 Sponsor: Systems Engineering Society of China; Technical Committee on Control Theory of Chinese Association of Automation Publisher: IEEE Computer Society Abstract: In this paper the finite-time stability (FST) problem of continuous-time singular large-scale systems (CTSLSS) is considered. The main results provided are a sufficient condition of FTS for CTSLSS and a sufficient condition of robust FTS for uncertain CTSLSS. Such sufficient conditions in the LMI formalism are attained for finite-time stability; this gives the opportunity of fitting the finite time stability problem in the general framework of the linear matrix inequality (LMI) approach. In this context an example is provided to demonstrate the application of the proposed method for CTSLSS finite-time stability problem. © 2014 TCCT, CAA. Number of references: 14 Main heading: Continuous time systems Controlled terms: Large scale systems - Linear matrix inequalities - Robustness (control systems) - Stability - System stability Uncontrolled terms: Continuous-time - Finite time stability - Linear matrix inequality approach - LMIs - robust stable Classification code: 731.1 Control Systems - 801 Chemistry - 921.1 Algebra - 931 Classical Physics; Quantum Theory; Relativity - 951 Materials Science - 961 Systems Science DOI: 10.1109/ChiCC.2014.6895968 Database: Compendex Compilation and indexing terms, © 2015 Elsevier Inc. |
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