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      다국어 초록 (Multilingual Abstract)

      Power system frequency is the main index of power quality indicating an abnormal state and disturbances of systems. The nominal frequency is deviated by sudden change in generation and load or faults. Power system is used as frequency relay to detection for off-nominal frequency operation and connecting a generator to an electrical system, and V/F relay to detection for an over-excitation condition. Under these circumstances, power system should maintain the nominal frequency. And frequency and frequency deviation should accurately measure and quickly estimate by frequency measurement device. The well-known classical method, frequency estimation technique based on the DFT, could be produce the gain error in accuracy. To meet the requirements for high accuracy, recently Wavelet transforms and analysis are receiving new attention. The Wavelet analysis is possible to calculate the time-frequency analysis which is easy to obtain frequency information of signals. However, it is difficult to apply in real-time implementation because of heavy computation burdens. Nowadays, the computational methods using the Wavelet function and transformation techniques have been searched on these fields.
      In this paper, we apply the Recursive Discrete Wavelet Transform (RDWT) for the frequency estimation. In order to evaluate performance of the proposed technique, the user-defined arbitrary waveforms are used.
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      Power system frequency is the main index of power quality indicating an abnormal state and disturbances of systems. The nominal frequency is deviated by sudden change in generation and load or faults. Power system is used as frequency relay to detecti...

      Power system frequency is the main index of power quality indicating an abnormal state and disturbances of systems. The nominal frequency is deviated by sudden change in generation and load or faults. Power system is used as frequency relay to detection for off-nominal frequency operation and connecting a generator to an electrical system, and V/F relay to detection for an over-excitation condition. Under these circumstances, power system should maintain the nominal frequency. And frequency and frequency deviation should accurately measure and quickly estimate by frequency measurement device. The well-known classical method, frequency estimation technique based on the DFT, could be produce the gain error in accuracy. To meet the requirements for high accuracy, recently Wavelet transforms and analysis are receiving new attention. The Wavelet analysis is possible to calculate the time-frequency analysis which is easy to obtain frequency information of signals. However, it is difficult to apply in real-time implementation because of heavy computation burdens. Nowadays, the computational methods using the Wavelet function and transformation techniques have been searched on these fields.
      In this paper, we apply the Recursive Discrete Wavelet Transform (RDWT) for the frequency estimation. In order to evaluate performance of the proposed technique, the user-defined arbitrary waveforms are used.

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      목차 (Table of Contents)

      • Abstract
      • 1. 서론
      • 2. RDWT에 의한 주파수 추정 기법
      • 3. 사례연구
      • 4. 결론
      • Abstract
      • 1. 서론
      • 2. RDWT에 의한 주파수 추정 기법
      • 3. 사례연구
      • 4. 결론
      • 감사의 글
      • 참고문헌
      • 저자소개
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      참고문헌 (Reference)

      1 남 순 열, "코사인 필터와 사인 필터의 이득차를 이용한 주파수 측정" 대한전기학회 55 (55): 249-254, 2006

      2 Oinis Charri, "WAVELETS : A New Tools for the Resonant Grounded Power Distribution System Relaying" 11 (11): 1301-1308, 1996

      3 J. Ren, "Use of Recursive Wavelet Transform for Estimating Power System Frequency and Phasors" 2010

      4 L. L. Lai, "Real Time Frequency and Harmonic Evaluation Using Artificial Networks" 14 (14): 52-57, 1999

      5 Young-Hwan Mun, "Korean-area power system monitoring system (K-WAMS)" 44-46, 2009

      6 IEEE Power System Relaying Committee, "IEEE Guide for Abnormal Frequency Protection for Power Generating Plants(C37.106-2003)" 1-41, 2003

      7 I. Kamwa, "Fast Adaptive Schemes for Tracking Voltage Phasor and Local frequency in Power Transmission and Distribution Systems" 930-936, 1991

      8 Chul Won Park, "Development of Prototype Multifunction IED for Internal Fault Protection of Large Generator" 1-44, 2010

      9 Chul Won Park, "Development of Network Based Frequency Monitoring and Fault Prediction System for Wide Area Intelligent Relaying" 2008 Energy R&D projects, 2 year report 1-74, 2010

      10 A. M. Gaouda, "DSP Wavelet- Based Tool for Monitoring Transformer Inrush Currents and Internal Faults" 25 (25): 1258-1267, 2010

      1 남 순 열, "코사인 필터와 사인 필터의 이득차를 이용한 주파수 측정" 대한전기학회 55 (55): 249-254, 2006

      2 Oinis Charri, "WAVELETS : A New Tools for the Resonant Grounded Power Distribution System Relaying" 11 (11): 1301-1308, 1996

      3 J. Ren, "Use of Recursive Wavelet Transform for Estimating Power System Frequency and Phasors" 2010

      4 L. L. Lai, "Real Time Frequency and Harmonic Evaluation Using Artificial Networks" 14 (14): 52-57, 1999

      5 Young-Hwan Mun, "Korean-area power system monitoring system (K-WAMS)" 44-46, 2009

      6 IEEE Power System Relaying Committee, "IEEE Guide for Abnormal Frequency Protection for Power Generating Plants(C37.106-2003)" 1-41, 2003

      7 I. Kamwa, "Fast Adaptive Schemes for Tracking Voltage Phasor and Local frequency in Power Transmission and Distribution Systems" 930-936, 1991

      8 Chul Won Park, "Development of Prototype Multifunction IED for Internal Fault Protection of Large Generator" 1-44, 2010

      9 Chul Won Park, "Development of Network Based Frequency Monitoring and Fault Prediction System for Wide Area Intelligent Relaying" 2008 Energy R&D projects, 2 year report 1-74, 2010

      10 A. M. Gaouda, "DSP Wavelet- Based Tool for Monitoring Transformer Inrush Currents and Internal Faults" 25 (25): 1258-1267, 2010

      11 M. Tsuji, "Characteristic of Power Series Type Wavelet Transform for Online Frequency Estimation" IEEE 177-182, 2007

      12 T.S. Sidhu, "An Iterative Technique for Fast and Accurate Measurement of Power System Frequency" 13 (13): 109-111, 1998

      13 Chul Won Park, "Advanced Frequency Estimation Technique using Gain Compensation" 2010

      14 A.A. Girgis, "Adaptive Estimation of Power System Frequency Deviation and Its Rate of Change for Calculating Sudden Power System Overloads" 5 (5): 585-594, 1990

      15 P.J. Moore, "A new numeric technique for high speed evaluation of power system frequency" 141 (141): 529-536, 1994

      16 A.G. Phadke, "A new measurement technique for tracking voltage phasor,local system frequency,and rate of change of frequency" PAS-102 (PAS-102): 1025-1034, 1983

      17 T. Lin, "A Wavelet Approach to Real Time Estimation of Power System Frequency" 58-65, 2001

      18 Tevifik Sezi, "A New Method for Measuring Power System Frequency" IEEE 400-105, 1999

      19 D. Hart, "A New Frequency Tracking and Phasor Estimation Algorithm for Generator Protection" 12 (12): 1064-1073, 1997

      20 Zhang Chuanli, "A New Approach to Detect Transformer Inrush Current by Applying Wavelet Transform" 1040-1044, 1998

      21 Richard A.Evans, "A Manual/Automatic Synchroni zation Circuit for a 37.5-MVA Steam-Turbine-Driven Generator" 26 (26): 1081-1085, 1990

      22 K. M. El-Naggar, "A Generic Based Algorithm for Frequency Relaying Applications" 55 (55): 173-178, 2000

      23 Xiang-ning Lin, "A Fast Recursive Wavelet Based Boundary Protection Scheme" 722-727, 2005

      24 C.W. Park, "A Comparative Study of Frequency Estimation Techniques" 2009

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      연월일 이력구분 이력상세 등재구분
      2027 평가예정 재인증평가 신청대상 (재인증)
      2021-01-01 평가 등재학술지 유지 (재인증) KCI등재
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      2017-12-01 평가 등재후보로 하락 (계속평가) KCI등재후보
      2013-01-01 평가 등재 1차 FAIL (등재유지) KCI등재
      2010-01-01 평가 등재학술지 유지 (등재유지) KCI등재
      2007-01-01 평가 등재학술지 선정 (등재후보2차) KCI등재
      2006-06-22 학술지등록 한글명 : 전기학회 논문지 P권
      외국어명 : THE TRANSACTIONS OF THE KOREAN INSTITUTE OF ELECTRICAL ENGINEERS : P
      KCI등재후보
      2006-01-01 평가 등재후보 1차 PASS (등재후보1차) KCI등재후보
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      기준연도 WOS-KCI 통합IF(2년) KCIF(2년) KCIF(3년)
      2016 0.2 0.2 0.18
      KCIF(4년) KCIF(5년) 중심성지수(3년) 즉시성지수
      0.17 0.16 0.346 0.13
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