• Title/Summary/Keyword: 출력 궤환 제어

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Power System Stabilizer by Nonlinear Observer Backstepping Output Feedback (Nonlinear Observer Backstepping 출력 궤환 제어에 의한 전력계통안정화장치)

  • Lee, Sang-Seung;Li, Shan-Ying;Park, Jong-Keun;Moon, Sung-Il;Yoon, Yong-Tae
    • Proceedings of the KIEE Conference
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    • 2004.11b
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    • pp.237-239
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    • 2004
  • 이 논문에서는 Nonlinear Observer Backstepping 출력 궤환 제어에 의한 비선형 전력계통안정화장치(NPSS)를 개발하였다. 이 기법은 출력단자의 측정만으로 매우 강한 전력계통의 고유한 특징인 강한 비선형을 처리할 수 있는 바람직한 제어기를 구성할 수가 있다. 첫 번째로 비선형 관측기를 통하여 측정할 수 없는 부분의 상태들을 대신할 수 있는 출력 궤환 관측기를 구성하는 것이다. 두 번째로 이렇게 구성된 관측기에 매번 상태를 반영할 수 있는 backstepping 제어기를 적응하는 것이다. 시뮬레이션을 통한 제안된 제어기의 효과는 비 제어시, 기존의 Lead-Lag PSS, 그리고 제안된 Nonlinear Observer backstepping 출력 궤환 제어에 기준한 비선형 PSS를 비교 검토하였다.

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Adaptive Output-feedback Neural Control of uncertain pure-feedback nonlinear systems (불확실한 pure-feedback 비선형 계통에 대한 출력 궤환 적응 신경망 제어기)

  • Park, Jang-Hyun;Kim, Seong-Hwan;Jang, Young-Hak;Ryoo, Young-Jae
    • Journal of the Korean Institute of Intelligent Systems
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    • v.23 no.6
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    • pp.494-499
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    • 2013
  • Based on the state-feedback adaptive neuro-control algorithm for a SISO nonaffine pure-feedback nonlinear system proposed in [15], an output-feedback controller is proposed in this paper. The output-feedback adaptive neural-net controller for the considered nonlinear system has not been previously proposed in any other literatures yet. The proposed output-feedback controller inherits all the advantages of [15] such that it does not adopt backstepping and this results in relatively simple control and adapting laws. Only one neural network is required for the proposed adaptive controller. The proposed neural-net control scheme expands the applicable class of nonlinear systems.

Design of Output Feedback Controller for Polynomial Fuzzy Large-Scale System : Sum-of-Square Approach (다항식 퍼지 대규모 시스템의 출력 궤환 제어기 설계 : 제곱합 접근 방법)

  • Kim, Han-Sol;Joo, Young-Hoon;Park, Jin-Bae
    • Journal of the Korean Institute of Intelligent Systems
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    • v.21 no.5
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    • pp.549-554
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    • 2011
  • This paper presents the stabilization method for polynomial fuzzy large-scale system by using output feedback controller. Each sub system of the large-scale system is transformed into polynomial fuzzy model, and then output feedback controller is designed to stabilize the large-scale system. Stabilization condition is derived as sum-of-square (SOS) condition by applying the polynomial Lyapunov function. This condition can be easily solved by SOSTOOLS which is the third party of the MATLAB. From these solutions, output feedback controller gain can be obtained by SOS condition. Finally, a simulation example is presented to illustrate the effectiveness and the suitability of the proposed method.

Decentralized fuzzy output feedback controller for nonlinear interconnected system with time delay (시간 지연이 있는 비선형 상호 결합 시스템의 분산 퍼지 출력 궤환 제어기 설계)

  • Gu, Geun-Beom;Ju, Yeong-Hun;Park, Jin-Bae
    • Proceedings of the Korean Institute of Intelligent Systems Conference
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    • 2008.04a
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    • pp.377-380
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    • 2008
  • 본 논문은 시간 지연을 가지는 비선형 상호 결합 시스템에 대한 분산 퍼지 출력 궤환 제어기를 제시한다. Takagi-Sugeno (T-S) 퍼지 모델링을 통하여 비선형 상호 결합 시스템을 퍼지 모델로 표현한다. 상호 결합 시스템의 하위 퍼지 시스템을 안정화 시킬수 있는 분산 출력 궤한 제어기를 설계한다. 폐루프 하위 시스템들의 안정도 조건을 선형 행렬 부등식으로 나태내고, 부등식을 이용하여 제어기의 이득값을 구한다. 모의실험을 통하여 시간 지연이 있는 비선형 상호 결합 시스템에 대한 분산 퍼지 출력 궤한 제어기의 효용성을 평가한다.

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A Laypunov stability condition for output feedback controller with quantized output (양자화된 출력을 갖는 출력 궤환 제어기의 리아프노프 안정성 조건)

  • Yang, Janghoon
    • Proceedings of the Korea Information Processing Society Conference
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    • 2017.11a
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    • pp.75-77
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    • 2017
  • 디지털 제어와 사물 인터넷을 통한 네트워크 기반 제어가 확산되면서 정밀 제어를 위한 양자화 오류에 대한 고려의 중요성이 증가하고 있다. 본 연구에서는 이산 시간 출력 궤환 제어 시스템에서 제어 신호 생성에 사용되는 시스템 출력 신호에 양자화 오류가 있을 때, 리아푸노프 시스템 안정성을 보장하는 조건을 선형 행렬 부등식을 통하여 제시한다.

Tracking Controller Design Using Delayed Output Feedback For Systems With Stiff Nonlinearities (심한 비선형성을 갖는 시스템의 시간지연 출력궤환을 이용한 추종제어기의 설계)

  • 나승유
    • The Journal of Korean Institute of Communications and Information Sciences
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    • v.16 no.4
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    • pp.342-349
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    • 1991
  • In this paper, a method is presented for designing a tracking and disturbance rejecting controller for a nonlinear control system in which approximate linearization is not applicable due to a s stiff nonlinearity. Only the measurable variables are used for the controller synthesis. The system is augmented by a compensator at the output side for the tracking and disturbance rejection. An output delayed feedback controller is designed for the augmented system without nonlinearity. Then the feedback parameters are adjusted by describing function method to overcome the limit cycle due to the nonlinearity.

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Optimal Output P and PI Feedback for Discrete Time Systems (리산시스템을 위한 최적출력 P&PI궤환)

  • 신현철;변증남
    • Journal of the Korean Institute of Telematics and Electronics
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    • v.17 no.6
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    • pp.38-43
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    • 1980
  • For linear discrete-time time-invariant multi-input mufti-output systems, a necessary condition which an optimal output Proportional feedback gains must satisfr is deiived. Quadratic performance index is used. The result is extended to the desi01 problem for determining optimal output proportional plus integral feedback gains. For illustration, an example problem is solved and discussed.

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Decentralized Fuzzy Output Feedback Control of Nonlinear Networked Control Systems for Wireless Sensor Network (무선 센서 네트워크를 위한 비선형 네트워크 제어 시스템의 출력 궤환 분산 퍼지 제어기 설계)

  • Joo, Young-Hoon;Ra, In-Ho;Koo, Geun-Bum;Park, Jin-Bae
    • Journal of the Korean Institute of Intelligent Systems
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    • v.19 no.3
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    • pp.323-328
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    • 2009
  • In this paper, a decentralized fuzzy output feedback controller for the nonlinear networked control system is proposed for wireless sensor network. Especially, it is assumed that the networked control system has the output packet loss and the input transmission failure. For the fuzzy control of the nonlinear subsystem, it presents Takagi-Sugeno (T-S) fuzzy model of each subsystem and it designs the decentralized fuzzy output feedback controller. The stability condition of the closed-loop system with the proposed controller is obtained by Lyapunov functional. The obtained stability condition is represented to the linear matrix inequality (LMI) form, and the control gain is obtained by LMI. An example is given to show the verification discussed throughout the paper.

Output-Feedback Input-Output Linearizing Controller for Nonlinear System Using Backward-Difference State Estimator (후방차분 상태 추정기를 이용한 비선형 계통의 입출력 궤환 선형화 제어기)

  • Kim, Seong-Hwan;Park, Jang-Hyun
    • Journal of IKEEE
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    • v.9 no.1 s.16
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    • pp.72-78
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    • 2005
  • This paper describes the design of a robust output-feedback controller for a single-input single-output nonlinear dynamical system with a full relative degree. While all the previous research works on the output-feedback control are based on dynamic observers, a new state estimator which uses the past values of the measurable system output is proposed. We name it backward-difference state estimator since the derivatives of the output are estimated simply by backward difference of the present and past values of the output. The disturbance generated due to the error between the estimated and real state variables is compensated using an additional robustifying control law whose gain is tuned adaptively. Overall control system guarantees that the tracking error is asymptotically convergent and that all signals involved are uniformly bounded. Theoretical results are illustrated through a simulation example of inverted pendulum.

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An Output Feedback $H_\infty$ Controller Design for Linear Systems with Commensurate Time Delay (커멘슈레이트 시간지연을 갖는 선형시스템의 출력궤환 $H_\infty$ 제어기 설계)

  • Yoo, Seog-Hwan
    • Journal of the Institute of Electronics Engineers of Korea SC
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    • v.37 no.4
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    • pp.1-10
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    • 2000
  • This paper deals with an H$_{\infty}$ output feedback control problem for linear systems with commensurate time delay in both state and input variables. The proposed output feedback controller also has commensurate time delay terms in the controller state. The controller can be synthesized based on the solution of the linear matrix inequalities(LMI) which can be easily solved using the convex optimization method. In order to demonstrate the efficacy of the proposed method, numerical examples are presented.

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