研究会 (2004 年 11 月 24 日)


日時: 11/24(水) 14:00〜17:00

場所: 九州工業大学天神サテライトキャンパス Kyutech プラザ
      http://www.ims.co.jp/shop/shop/11_04.html
      http://www.kyutech.ac.jp/plaza/

講演 1. Network Based Control Systems
        (Professor Tongwen Chen, University of Alberta, Edmonton, Canada)
     2. State-dependent scaling: a novel avenue to stability
        of nonlinear interconnected systems
        (Professor Hiroshi Ito, Kyushu Institute of Technology)

懇親会: TRATTORIA HANASAKI (17:30〜19:30, アクロス B2F)

参加者: Prof. Chen, 松尾(大分大), 佐藤(佐賀大),
            延山, 伊藤,市原,R.Sakthivel(伊藤研 PD), 瀬部(以上九工大)



講演概要: 1. Network Based Control Systems With the explosive growth in computing and networking technology, there has been an increasing reliance on distributed computing and process operations based on computer networks. As an example, the process industry is moving towards sensor and control systems that are accessed over networks rather than hardwired. In a network distributed control system, the system elements such as actuators, sensors, and controllers are typically spatially isolated from one another, operating in an asynchronous manner, and communicating over a wide area via both wired and wireless links. Such distributed digital control systems present new challenges for control engineers and designers because of the interactions between control and communication components; network imposed constraints such as communication delays, packet dropout, and limited bandwidth must be considered in control analysis and synthesis. In this talk, we will examine issues in networked control systems (NCS), survey briefly existing research results, discuss our new research on system identification with packet dropout (data loss) and stability analysis of an NCS with a simple data transmission strategy, and finally, outline some future research in this area. 2. State-dependent scaling: a novel avenue to stability of nonlinear interconnected systems The problems of global stability and performance of nonlinear interconnected systems are addressed in this talk. The state-dependent scaling problem is introduced as a unified mathematical formulation whose solutions explicitly provide Lyapunov functions proving stability and dissipative properties of feedback and cascade nonlinear systems. The purpose is to establish stability of systems having more general and stronger nonlinearity than systems covered by existing classical and modern stability criteria such as the L_2 small-gain theorem, the passivity theorems, the circle and Popov criteria and the input-to-state stable(ISS) small-gain theorem. A unique idea of ``state-dependent scaling of supply rates'' is introduced for achieving this goal. The talk explains not only the formal applicability to general systems, but also demonstrates the effectiveness and practical usefulness in establishing stability involving nonlinearities stronger than systems covered by existing stability theorems. Another advantage of the state-dependent scaling approach is that popular classical stability criteria and the ISS small-gain theorem can be extracted from a single stability criterion as special cases.

Last modified: Thu Aug 4 09:10:42 JST 2005