대한조선학회논문집 (Journal of the Society of Naval Architects of Korea)

  • 제54권6호
  • /
  • Pages.461-469
  • /
  • 2017
  • /
  • 1225-1143(pISSN)
  • /
  • 2287-7355(eISSN)
대한조선학회 (The Society of Naval Architects of Korea)
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조파판 수중운동의 근사해석과 조파기 설계에 응용

Simplified Analytic Solution of Submerged Wave Board Motion and Its Application on the Design of Wave Generator

  • 권종오 (충남대학교 선박해양공학과) ;
  • 김효철 (서울대학교 조선해양공학과.서울대학교 공학연구원) ;
  • 류재문 (충남대학교 선박해양공학과) ;
  • 오정근 (군산대학교 조선해양공학과)
  • Kwon, Jongoh (Department of Naval Architecture and Ocean Engineering, Chungnam National University) ;
  • Kim, Hyochul (Department of Naval Architecture and Ocean Engineering, Seoul National University.Institute of Engineering Research) ;
  • Lew, Jae-Moon (Department of Naval Architecture and Ocean Engineering, Chungnam National University) ;
  • Oh, Jungkeun (Department of Naval Architecture and Ocean Engineering, Kunsan National University)
  • 투고 : 2017.05.16
  • 심사 : 2017.10.31
  • 발행 : 2017.12.20
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초록

A segment of the wave board has been expressed as a submerged line segment in the two dimensional wave flume. The lower end of the line segment could be extended to the bottom of the wave flume and the other opposite upper end of the board could be extended to the free surface. It is assumed that the motion of the wave board could be defined by the sinusoidal motion in horizontal direction on either end of the wave board. When the amplitude of sinusoidal motion of the wave board on lower and upper end are equal, the wave board motion could express the horizontally oscillating submerged segment of piston type wave generator. The submerged segment of flap type wave generator also could be expressed by taking the motion amplitude differently for the either end of the board. The pivot point of the segment motion could play a role of hinge point of the flap type wave generator. Simplified analytic solution of oscillating submerged wave board segment in water of finite depth has been derived through the first order perturbation method at two dimensional domain. The case study of the analytic solution has been carried out and it is found out that the solution could be utilized for the design of wave generator with arbitrary shape by linear superposition.

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참고문헌

  1. Dean, R. G. & Dalrymple, R. A., 1991. Water wave mechanics for engineers and scientists. Advanced Series on Ocean Engineering - Volume 2, World Scientific; USA.
  2. Hughes, S. A., 1993. Physical model and laboratory Techniques in Coastal Engineering. Advanced Series on Ocean Engineering - Volume 7, World Scientific; USA.
  3. Hyun, J. M., 1976. Theory for hinged wavemakers of finite draft in water of constant depth. Journal of Hydronautics, 10(1), pp 2-7. https://doi.org/10.2514/3.63046
  4. Khalilabadi, M.R. & Bidokhti, A.A., 2012. Design and construction of an optimum wave flume. Journal of Applied Fluid Mechanics, 5(3), pp.99-103.
  5. Krogstad, H.E. & Arntsen, O.A., 2000. LINEAR wave theory part a regular waves, lecture note. Norwegian University of Science And Technology: Trondheim, Norway
  6. Kwon, J.O. Kim, H. Lew,J.M. & Oh, J.K., 2017. Analytic solution of oscillating submerged vertical board segment by perturbation method and its characteristics. The Society of Naval Architects of Korea, Korea Towing Tank Conference Spring Meeting, Inha University, May 11, 2017.
  7. Liao, S.W. & Roddier, D., 1998. Simulation of breaking waves-theory and experiments. Society of Naval Architects and Marine Engineers, Student Paper Presented at the SNAME Northern California Section meeting, University of California at Berkeley, April 8, 1998.
  8. Takezawa, S., 1980. Waves of the wave basin for the offshore structure experiments( in Japanese). Journal of the Society of Naval Architects of Japan, 613, pp.376-387.