전기학회논문지 (The Transactions of The Korean Institute of Electrical Engineers)

  • 제58권3호
  • /
  • Pages.548-558
  • /
  • 2009
  • /
  • 1975-8359(pISSN)
  • /
  • 2287-4364(eISSN)
대한전기학회 (The Korean Institute of Electrical Engineers)
권호 표지

NURB 곡선을 이용한 가스절연 원통형 관로 내에서의 전계 최적화

Electric Field Optimization using the NURB curve in a Gas-Insulated Switchgear

  • 한인수 (한국철도기술연구원 차세대고속철도기술개발사업단) ;
  • 김응식 (호서대학교 안전보건학과) ;
  • 민석원 (순천향대학교 전기통신학과) ;
  • 이준호 (호서대학교 전기공학부) ;
  • 박종근 (서울대학교 전기공학부) ;
  • 이태형 (한국철도기술연구원 차세대고속철도기술개발사업단) ;
  • 박춘수 (한국철도기술연구원 차세대고속철도기술개발사업단)
  • 발행 : 2009.03.01
PDF 다운로드
⟨ 이전 논문 다음 논문 ⟩

초록

This paper attempts to develop an algorithm which optimizes the electric field through the so-called NURB(Non-Uniform Rational B-spline) curve in order to improve the insulation capacity. In particular, the NURB curve is a kind of interpolation curve that can be expressed by a few variables. The electric field of a conductor is computed by Charge Simulation Method(CSM) while that of a spacer by Surface Charge Method(SCM); this mixed calculation method is adopted for the electric field optimization. For calculation of the initial and optimal shapes, the Gauss-Newton method, which is quite easy to formulate and has slightly faster convergence rate than other optimization techniques, was used. The tangential electric field, the total electric field, and the product of the tangential electric field and area (Area Effect) were chosen as the optimization objective function by the average value of electric field for the determined initial shape.

키워드

참고문헌

  1. Mazen Abdel-Salam, et aI., High Voltage Engineering, New York : Marcel Dekker 2000, Ch. 10, pp. 291-334
  2. 宅間 外, '高電壓 大電流 工學', 日本 電氣 學會 1990. pp.8
  3. K. D. Srivastgava and M. M. Morcos, 'A Review of Some Critical Aspects of Insulation Design of GIS/GIL Systems', 2001 IEEE/PES Transmission and Distribution Conference and Exposition, Vol. 2, No. 28, pp. 787-792, November 2001 https://doi.org/10.1109/TDC.2001.971338
  4. R. Feynmann, R. B. Leighton and M. L. Sands, Lectures on Physics Volume II, Addison-Wesley, 1989, Ch. 10. pp. 10-1-10-7
  5. Reitz, Milford and Christy, Foundations of Electromagnetic Theory, Addison-Wesley, 1993, Ch. 4, pp. 97-126
  6. M. E. Morten, Geometric Modeling, John Wiley & Sons., pp. 30-150
  7. L. Piegl, Modifying the shape of rational B-splines. Part I : curves, ibid, Vol. 21, No.8, 1989, pp. 509-518 https://doi.org/10.1016/0010-4485(89)90059-6
  8. Bruce R. Dewey, Computer Graphics for Engineers, HARPER & ROW, PUBLISHERS, NEW YORK, 1988, pp. 131-172
  9. 森正, '曲線과 曲面', 敎育出版, pp. 21-27
  10. 최병규, Surface Modeling for CAD/CAM, 한국과학기술원, 1990, pp. 95-126
  11. M. S. Bazarra, Hanif D. Sherali and C. M. Shetty, Nonlinear Programming : Theory and Algorithms, John Wiley & Sons, Inc., 1993, Ch. 8, pp. 265-355
  12. Mordecai Avriel, Nonlinear Programming : Analysis and Methods, Prentice Hall, 1976, Ch. 10, pp. 288-318
  13. W. H. Press, et aI., Numerical Recipes in C, Cambridge Univ. Press, 1997, Ch. 10, pp. 394-444
  14. R. L. Burden, J. D. Faires and A. C. Reynolds, Numerical Analysis, Pridle, Weber & Schmidt, pp. 101-107
  15. B. Mazurek and J. D. Cross, 'An Energy Explanation of the Area Effect in Electrical Breakdown in Vacuum', IEEE Trans. on Electrical Insulation, Vol. EI-22, No.3, pp. 341-346 https://doi.org/10.1109/TEI.1987.299000
  16. J. D. Cross and M. Mazurek, 'Effect of Area on Surface Flashover Voltage in Vacuum', IEEE Trans. on Electrical Insulation, Vol. 23, No.1, pp. 43-45, February 1988 https://doi.org/10.1109/14.2330
  17. K. Kato, X. Han and H. Okubo, 'Insulation Optimization by Electrode Contour Modification based on Breakdown Area/Volume Effects', IEEE Trans. on DEI, Vol. 8, No.2, pp. 162-167, April 2001 https://doi.org/10.1109/94.919913
  18. J. Takagi, 'On the Field at a Tip of a Conductor or Dielectric', Waseda Denkikogakkai Zasshi (J. Waseda Elect. Eng. Dept.), pp. 69-77, 1939 (in Japanese)