• 제목/요약/키워드: Nyquist diagram stability

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주파수응답함수(FRF)를 이용한 자기 애자의 손상평가 (Damage Evaluation of Porcelain Insulators Using the Frequency Response Function)

  • 최인혁;손주암;오태근;윤영근
    • 한국전기전자재료학회논문지
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    • 제32권2호
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    • pp.122-128
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    • 2019
  • Porcelain insulators have been used mainly for power line fixing and electrical insulation in transmission towers. Porcelain insulators have generally a 30 years desired life, but over 50% exceed their life expectancy. Since the damage to porcelain insulators is usually accompanied by enormous loss of human resource material, their efficient maintenance has emerged as an important issue. In this regard, this study applied a frequency response function (FRF) for integrity assessment of the insulator. The characteristics of the FRF according to damage types were identified and analyzed by the change in natural frequencies, curve shape, attenuation, and Nyquist diagram stability. The results showed significant differences in the FRF according to damage types, which can be used as basic data for the effective integrity assessment of porcelain insulators.

제한된 부채꼴에서의 비선형 개념을 이용한 퍼지 논리제어기의 안정성 해석 (Stability analysis of fuzzy logic controller using the concept of sector bound nonlinearity)

  • 김인익;박상배;이균경
    • 제어로봇시스템학회:학술대회논문집
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    • 제어로봇시스템학회 1991년도 한국자동제어학술회의논문집(국내학술편); KOEX, Seoul; 22-24 Oct. 1991
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    • pp.573-578
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    • 1991
  • A stability analysis technique has been proposed for linear SISO system associated with fuzzy logic controller. An analysis technique using the concept of well-known sector bound nonlinearity and its graphical interpretation, i.e., the circle criterion, is presented. Thus the use of classical Nyquist locus and the BODE diagram is brought into the picture. The aim of this present note is to represent a graphical approach based on sector bound nonlinearity and circle criterion for assessing the performance(degree of stability) of the linear SISO system associated with fuzzy logic controller. The degree of stability of the system is defined in terms of its gain and phase margins as defined in Section 3.

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