Effect of Ice and Snow on the Dynamics of~Transmission Line Conductors

  • Pierre Van Dyke
  • Dave Havard
  • Andrè Laneville

Keywords

Fatigue Vortex Europe Vorticity Azimuth 

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References

  1. Berg A, Smart TJ, Halsan K, Papailiou KO, Schmidt J, Smart J, Hearnshaw D (August 1992) Results of questionnaire on interphase spacers. CIGRÉ SC22 WG11, Electra vol 143Google Scholar
  2. Brika D, Laneville A (1993) Vortex-induced vibrations of a long flexible circular cylinder. Journal of fluid mechanics, vol 250: 481–508CrossRefGoogle Scholar
  3. Brokenshire RE (1979) Experimental study of the loads imposed on welded steel support structures by galloping 345 kV bundled conductors. IEEE Paper A79-551-3, IEEE PES Summer Meeting, VancouverGoogle Scholar
  4. Brooks NPH (1960) Experimental Investigation of the Aeroelastic Instability of Bluff Two-Dimensional Cylinders. M.A.Sc. Thesis, University of British Columbia, JulyGoogle Scholar
  5. Chadha J (1974) Adynamic model investigation of conductor galloping. IEEEPaper no C74 059-2Google Scholar
  6. Chadha J, Jaster W (1975) Influence of turbulence on the galloping instability of iced conductors. IEEE Trans. Power Apparatus & Systems vol PAS-94, no 5, September/October 1975: 1489–1499CrossRefGoogle Scholar
  7. Chan JK, Shah AH, Popplewell N (1992). Modelling of Conductor Galloping. Report CEA R&D. Project 321 T 672Google Scholar
  8. Davis DA, Richards DJW, Scriven RA (1963) Investigation of conductor oscillation on the 275 kV crossing over the rivers Severn and Wye. Proceedings IEE, vol 110, no 1: 205–218Google Scholar
  9. Den Hartog JP (1932) Transmission line vibration due to sleet. AIEE Transactions, vol 51: 1074–1076Google Scholar
  10. De Tourreil C, Kuffel E (1998) Comportement des isolateurs composites rigides à socle soumis à des charges mÉcaniques dynamiques. Canadian Electrical Association, Report no 004D877, DecemberGoogle Scholar
  11. Edwards AT, Madeyski A (August 1956) A Progress Report on the Investigation of Galloping Transmission Line Conductors. AIEE Trans, vol 75, part 3: 666–686Google Scholar
  12. Fekr MR, McClure G(1996) Numerical modeling of the dynamic response of ice shedding on electrical transmission lines. In: Proc 7th International Workshop on Atmospheric Icing of Structures, Chicoutimi: 49–54Google Scholar
  13. Fekr MR, McClure G, Hartmann D (1998) Investigation of transmission line failure due to ice shedding effects using dynamic analysis. In: Proc 8th International Workshop on Atmospheric Icing of Structures: 11–16Google Scholar
  14. Gartshore IS (1973) The effects of free stream turbulence on the drag of rectangular two-dimensional prisms. Boundary Layer Wind Tunnel Laboratory 4–73, University of Western OntarioGoogle Scholar
  15. Gibbon RR, Juul PH, White HB, Wijker WJ (1984) Damage to overhead lines caused by conductor galloping. ELECTRA no 94: 71–76Google Scholar
  16. Halsan KA, Havard DG, Fikke SM, Gerezgiher A (1998) Galloping Studies at Statnett Using Remote Monitoring. CIGRE SC22, WG11 meeting.Graz, Austria, Paper no 22–98Google Scholar
  17. Hardy C, Van Dyke P (January 1995) Field Observations on Wind-Induced Conductor Motions. Journal of Fluids and Structures, vol 9, no 1: 43–60Google Scholar
  18. Havard DG (1996) Fifteen years field trials of galloping controls for overhead power lines. In: Proc 7th International Workshop on Atmospheric Icing of Structures, ChicoutimiGoogle Scholar
  19. Havard DG (1998)Analysis of galloping conductor field data. 8th International Workshop on Atmospheric Icing of Structures, ReykjavikGoogle Scholar
  20. Havard DG (2003) Dynamic Loads On Transmission Line Structures During Galloping – Field Data and Elastic Analysis. 5th International Symposium on Cable Dynamics, Santa MargheritaGoogle Scholar
  21. Havard DG, Nigol O (January 1978) Control of torsionally induced conductor galloping with detuning pendulums. IEEE Paper no A78: 125–127Google Scholar
  22. Havard DG, Pohlman JC (February 1984) Five years’ field trials of detuning pendulums for galloping control. IEEE, Los Angeles, Trans. PAS: 318–327Google Scholar
  23. Hillier R, Cherry RJ (1981) The effect of stream turbulence on separation bubbles. Journal of Wind Engineering and Industrial Aerodynamics, vol 8: 49–58CrossRefGoogle Scholar
  24. Hoerner SF (1965) Fluid dynamic drag. published by the author, New York, 415 pGoogle Scholar
  25. Irvine HM, Caughay TK (1974) The linear theory of free vibrations of a suspended cable. In: Proc Roy Soc London Series A, 341: 299–315Google Scholar
  26. Jamaladdine A, Beauchemin R, Rousselet J, McClure G (1996) Weight-dropping simulation of ice-shedding effects on an overhead transmission line model. In: Proc 7th International Workshop on Atmospheric Icing of Structures, Chicoutimi: 44–48Google Scholar
  27. Keutgen R (1999) Galloping Phenomena. A Finite Element Approach. Ph.D.Thesis. Collection des publications de la FacultÉ des Sciences. AppliquÉes de l’UniversitÉ de Liège. no. 191: 1–202Google Scholar
  28. Kiessling F, Nefzger P, Nolasco JF, Kaintzyk U (2003) Overhead Power Lines – Planning, design, construction, Power Systems. Springer: 321–348Google Scholar
  29. Laneville A (May 1973) Effects of turbulence on wind induced vibrations of bluff cylinders. Ph.D. Thesis, University of British Columbia, 129 pGoogle Scholar
  30. Laneville A, Parkinson GV (1971) Effects of turbulence on galloping bluff cylinders. Presented at the 3rd International Conference on Winds Effects on Buildings and Structures, TokyoGoogle Scholar
  31. Laneville A, Gartshore IS, Parkinson GV (1975) An explanation of some effects of turbulence on bluff bodies. In: Proc 4th Int’l Conference on Buildings and Structures, London, Cambridge Univ. Press: 333–342Google Scholar
  32. Lilien JL, Havard DG (April 2000) Galloping Data Base on Single and Bundle Conductors Prediction of Maximum Amplitudes. IEEE Trans on Power Delivery, vol 15, no 2: 670–674Google Scholar
  33. Lilien JL (convenor), Van Dyke P (secretary), Asselin JM, Farzaneh M, Halsan K, Havard DG, Hearnshaw D, Laneville A, Mito M, Rawlins CB, St-Louis M, Sunkle D, Vinogradov A (2007) State of the art of conductor galloping. CigrÉ TFB2.11.06, Électra, technical brochure no 322, 140 pGoogle Scholar
  34. Loudon D (1999)Vibration control of fjord crossings in Norway. In: Proc 3rd International Symposium on Cable Dynamics: 183–187Google Scholar
  35. Manukata M, Yoshida Y, Ishii H (1963) Determination of spacer intervals in quadruple conductor transmission lines. Sumitomo Electric Technical Review, no 1Google Scholar
  36. Matsubayashi Y (1963) Theoretical considerations of the twisting phenomenon of the bundle conductor type transmission line. Sumitomo Electric Technical Review, no 3Google Scholar
  37. Matsuura Y, Suzuki Y, Arakawa K, Tanaka K (1990) Technical aspects on long-term performance of suspension insulators and its laboratory evaluation methods. Canadian Electrical Association Symposium on Insulators, Power System Planning and Operating Section, Engineering and Operating Division, Montreal: 14–25Google Scholar
  38. Miner MA (1945) Cumulative damage in fatigue. Journal of Applied Mechanics, vol 12: A159–A164Google Scholar
  39. Morgan VT, Swift DA (1964) Jump height of overhead line conductors after the sudden release of ice loads. Proc IEE, vol 111, no 10: 1736–1746Google Scholar
  40. Morishita S, Tsujimoto K, Yasui M, Mori N, Inoue T, Shimojima K, Naito K (1984) Galloping phenomena of large bundle conductors – Experimental results of the field test lines. In: Proc Cigre, 1984 Session, Paris, Paper no 22–04Google Scholar
  41. Nakamura Y (1980) Galloping of Bundled Power Line Conductors. Journ Sound & Vibration, vol 73, no 3: 363–377MATHGoogle Scholar
  42. Nakamura Y,Tomonari Y (1977) Galloping of rectangular prisms in a smooth and in a turbulent flow. Journal of Sound and Vibration, vol 52, issue 2: 233–241Google Scholar
  43. Nakamura Y, Tomonari Y (May 1981) The aerodynamic characteristics of D-section prisms in a smooth and in a turbulent flow. Aeronautical Quarterly. vol 32: 153–168Google Scholar
  44. Naudascher E, Rockwell D (1994) Flow-induced Vibrations – An Engineering Guide. A.A. Balkema Publishers, RotterdamGoogle Scholar
  45. Nigol O, Clarke GJ (1974) Conductor galloping and control based on torsional mechanism. IEEE Paper no C74 016–2Google Scholar
  46. Nigol O, Clarke GJ, Havard DG (January 1977) Torsional stability of bundle conductors. IEEE Paper no F 77 224–9Google Scholar
  47. Nigol O, Havard DG (1978) Control of torsionally induced galloping with detuning pendulums. IEEE Paper no A78 125–7Google Scholar
  48. Novak M (1969) Aeorelastic galloping of prismatic bodies. ASCE Journal of the Engineering Mechanics Division, 96: 115–142Google Scholar
  49. Novak M (1971) Galloping and vortex induced oscillations of structures. In: Proc 3rd International Conference on wind effects on buildings and structures, Tokyo, Paper IV–16: 11Google Scholar
  50. Novak M, Tanaka H (1974) Effect of turbulence on galloping instability. ASCE Journal Engineering Mechanics Division, vol 100, no EM1: 27–47Google Scholar
  51. Novak M, Davenport A, Tanaka H (1978) Vibration of towers due to galloping of iced cables. ASCE Journal of the Engineering Mechanics Division, 104: 457–473Google Scholar
  52. Palmgren A (1924) Die lebensdauer von kugellagern, Zeitschrift des vereins deutscher ingenieure. vol 68: 339–341Google Scholar
  53. Parkinson GV (1971) Wind-induced instability of structures. Philosophical Transactions for the Royal Society of London. Series A, Mathematical and Physical Sciences, vol 269, issue 1199: 395–409CrossRefGoogle Scholar
  54. Parkinson GV (1989). Phenomena and modelling of flow-induced vibrations of bluff bodies. Progress in Aerospace Sciences 26: 169–224CrossRefGoogle Scholar
  55. Parkinson GV, Smith JD (1964) The square prism as an aeroelastic non-linear oscillator. Quart Journ Mech and Applied Math, vol XVII, pt 2: 225–239CrossRefGoogle Scholar
  56. Pon CJ, Havard DG (October 1993) Control of distribution line galloping. Canadian Electrical Association, Montreal, R&D Project 196T367Google Scholar
  57. Pon CJ, Havard DG (March1994) Field trials of galloping control devices for bundle conductor lines. Canadian Electrical Association, Montreal, R&D Project 133T386Google Scholar
  58. Pon CJ, Havard DG, Edwards AT (July 1982) Performance of interphase spacers for galloping control. Ontario Hydro Research Division Report no 82-216-KGoogle Scholar
  59. Pon CJ, Havard DG, Currie IG, MacDonald R (1990) Aeolian vibration excitation of bundle conductors. Report on CEA R&D Project 177T510Google Scholar
  60. Price SJ (1975) Wake induced flutter of power transmission conductors. J Sound Vib 38(1): 125–147CrossRefGoogle Scholar
  61. Rawlins CB (1981) Analysis of conductor galloping field observations – single conductors. IEEE Transactions on Power Apparatus and Systems, vol PAS-100, no 8Google Scholar
  62. Rawlins CB (April 1988) Research on vibration of overhead ground wires. IEEE Transactions on Power Delivery, vol 3, no 2, pp 769–775Google Scholar
  63. Rawlins CB (2001) Galloping Eigenmodes in a Multispan Overhead Line Section. Proceedings of Fourth International Symposium on Cable Dynamics. Montreal (Canada). May 28–30. pp 85–92Google Scholar
  64. Rawlins CB, Hard AR, Ikegami R, Doocy ES (1979) Transmission Line Reference Book – Wind-Induced Conductor Motion. Palo Alto, California: Electric Power Research InstituteGoogle Scholar
  65. REA (1962, Rev 1982)Galloping Conductors. Design Report no 1, Rural Electrification Administration, Transmission BranchGoogle Scholar
  66. Shimizu M, Shugo M, Sato J (1998) Geometric non-linear analysis of transmission line galloping. Journal of Structural Engineering, vol 44A: 951–960 (Japanese only)Google Scholar
  67. Simpson A (1966) Determination of the inplane natural frequencies of multispan transmission lines by a transfer-matrix method. In: Proc IEE, vol 113, no 5: 870–878Google Scholar
  68. Simpson A (1979) Fluid-dynamic stability aspects of cables, Mechanics of wave-induced forces cylinders. T.L. Shaw (ed.) Pitman, 90pGoogle Scholar
  69. Smith JD (1962) The square prism as an aeroelastic non-linear oscillator. M.A.Sc. Thesis, University of British ColumbiaGoogle Scholar
  70. Stewart JR (1983) Ice as an influence on compact line phase spacing. In: Proc. First International Workshop on Atmospheric Icing of Structures, Hanover: 77–82Google Scholar
  71. St-Louis M, Hardy C, Bellerive JP (1993) Bundled-conductor spacers: Hydro-Quebec’s experience. Paper Presented to the Canadian Electrical Association, Transmission Section Meeting, MontrealGoogle Scholar
  72. Strouhal V (1878) On Aeolian tones. Ann of Phys, 5: 216Google Scholar
  73. Tunstall M (1989) Accretion of ice and aerodynamic coefficients. Study day on galloping, University of LiègeGoogle Scholar
  74. Tunstall M (Convenor), Obro M (Secretary), Couvreur M, Ervik M, Fukuda J, Havard DG, Hearnshaw D, Jürdens C, Kempner L, Lilien JL, Okumura T, Pohlman JC, Rawlins CB, Rhebergen B, Ruritz R, Schlyter C, Schmidt J, Shkaptsov VA, Smart T, St-Louis M, Sunkle D, Tavano F, Turna ÖF, Voyatzakis Y, Wolfs M (1995) Field observations of overhead line galloping – Galloping reportingforms. CIGRE SC22:WG11 Task Force on Galloping, Electra no 162Google Scholar
  75. Van Dyke P (2007) Galop induit en ligne expÉrimentale à l’aide de profils en D sur conducteur simple avec ou sans entretoises interphases. Ph.D. thesis, UniversitÉ de SherbrookeGoogle Scholar
  76. Van Dyke P, Laneville A (July 2004) Galloping of a single conductor covered with a D-section on a high voltage overhead test line. 5th International Colloquium on Bluff Body Aerodynamics and Applications: 377–380Google Scholar
  77. Van Dyke P, Laneville A (2005) HAWS clamp performance on a high voltage overhead test line. 6th International Symposium on Cable Dynamics Proceedings, Charleston: 205–209Google Scholar
  78. Van Dyke P, Paquette R, St-Louis M (2001) Design and test of a new Aeolian vibration damper. 4th International Symposium on Cable Dynamics, MontrÉalGoogle Scholar
  79. Wardlawm RL, Cooper KR, Scanlan RH (1973) Observations on the problem of subspan oscillation of bundled power conductors. Intern symposium vibration problems in industry, Keswick, UK Atomic Energy Authority, Paper no 323Google Scholar
  80. Wolfs M (Convenor),Sunkle D (Secretary), Diana G, Ervik M, Fujii K, Halsan K, Havard D, Hearnshaw D, Jürdens C, Kleveborn R, Lilien JL, Mikkelsen SD, Mito M, Okumura T, Papailiou K, Pohlman JC, Rawlins C, Rhebergen B, St-Louis M, Schlyter C, Schmid, J, Shkaptsov V, Smart T, Tavano F, Tunstall M, Van Dyke P, Voyatzakis Y, Wang J (2000) Review of galloping control methods. Electra no 191: 44–61Google Scholar
  81. Wang J, Lilien JL (July 1998) Overhead electrical transmission line galloping. A full multi-span 3-dof model, some applications and design recommendations. IEEE Transactions on Power Delivery, vol 13, no 3: 909–916CrossRefGoogle Scholar
  82. Washizu K, Ohya A (1978) Aeroelastic instability of rectangular cylinders in a heaving mode. Journal of Sound and Vibration, 59: 195–210CrossRefGoogle Scholar
  83. Wijker WJ, Leppers PH (1987) 25 years of galloping experience in the Netherlands. CIGRE SC22-WG11TFG Report 87-0Google Scholar
  84. Zdravkovich MM (1984) Classification of flow-induced oscillations of two parallel circular cylinders in various arrangement. Symposium on flow-induced vibration, vol 2, ASME: 1–18Google Scholar

Copyright information

© Springer Science+Business Media B.V. 2008

Authors and Affiliations

  • Pierre Van Dyke
    • 1
  • Dave Havard
  • Andrè Laneville
  1. 1.Hydro-Quèbec Research Institute – IREQ, 1800 boulLionel-Boulet Varennes (Quèbec)

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