• Title/Summary/Keyword: 부유체식 해상부두

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부유체식 Container Yard 접안선박의 계류안전성 분석에 관한 연구

  • Kim, Seung-Yeon;Park, Seong-Hyeon;Kim, Cheol-Seung;Lee, Sang-Do
    • Proceedings of the Korean Institute of Navigation and Port Research Conference
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    • 2013.06a
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    • pp.47-49
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    • 2013
  • 항만 확장 시 기존의 매립 방식은 건설비용 및 환경 파괴 등의 문제가 발생함으로써, 부유체식 구조물을 이용한 해상 부두의 활용이 국내외에서 주목받고 있다. 이와 관련하여 본 연구에서는 선박의 계류안전성평가에 대한 개념을 정립하고 이를 부유체식 Container Yard에 적용하기 위한 자연환경, 선박 및 부두 모델링을 수행하였다. 본 연구 자료를 토대로 향후 부유체식 Container Yard에 접안한 선박의 환경외력 및 계류삭의 장력 평가, 방충재와 계선주에 작용하는 반력 및 견인력 평가, 부두의 운동에 따른 안전성을 파악하고, 해상 부두로서의 적용 가능성을 검토하여 안전한 부두의 설계 기준 및 활용 방안을 마련하고자 한다.

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Wave Response Analysis for Pontoon-type Pier: Very Large Floating Structure (폰툰형 초대형 부유체식 부두의 파랑응답해석)

  • Lee, Sang-Do;Park, Sung-Hyeon;Kong, Gil-Young
    • Journal of the Korean Society of Marine Environment & Safety
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    • v.22 no.1
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    • pp.82-89
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    • 2016
  • In this study, we proposed a pier of pontoon-type, "Very Large Floating Structure" (VLFS), with the length of 500m, breadth of 200 m and height of 2 m in Yeosu domestic port. Since this structure ought to endure wave loads for long periods at sea, it is essential to analyze the wave response characteristics. Direct-method is used to analyze the fluid-structure problem and the coupled motion of equation is used to obtain response results. The structural part is calculated by using finite element method (FEM) and the fluid part is analyzed by using boundary element method (BEM). Dynamic responses caused by the elastic deformation and rigid motion of structure are analyzed by numerical calculation. To investigate response characteristics of the pier in regular waves, several factors such as the wavelength, water depth, wave direction and flexural rigidity of structure are considered. As a result, wave response of pier changed at the point of $L/{\lambda}$ 1.5 and represented the torsional phenomenon according to the various incident waves. And the responses showed increasing tendency as the water depths increase at the incident point in case of $L/{\lambda}=8.0$ and peak point of vertical displacement amplitude moved from side to side as the flexural rigidity of structure changes.