파랑중 유연한 그물망의 응답특성 해석
Treatment of Inclined Boundaries in a Finite Element Model for the Mild-Slope Equation
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초록
유탄성이론과 고유함수전개법에 기초하여 규칙파중 유연한 그물망의 동적거동과 파랑하중을 살펴보았다. 그물망은 일정한 잠긴깊이를 가지고 수직으로 설치되어 있으며, 상단 끝은 수면에 고정되어 있고 하단 끝은 추에 연결되어 있다. 초기장력이 충분히 크다고 가정하여 장력의 동적 성분을 무시하였다. 유연한 그물망에서의 경계조건식은 투과효과를 나타내는 Darcy의 법칙과 유연성을 나타내는 물체 경계조건식이 결합된 형태이다. 개발된 해석모델은 불투과성/투과성 수직판과 유연막 모델로 확장이 가능하다. 해석모델을 이용하여 여러 설계변수(파랑특성, 공극율, 잠긴깊이, 초기장력)들의 변화가 그물망의 파랑하중과 거동특성에 미치는 영향을 살펴보았다.
Abstract
Based on the hydroelastic theory and the matched eigenfunction expansion method(MEEM), the dynamic behavior of the porous flexible net sheet and wave forces have been investigated in monochromatic waves. The net sheet is installed vertically with the submergence depth. Top end of a net sheet is fixed and its lower end is attached by a clump weight. It is assumed that the initial tension is sufficiently large so that the effects of dynamictension variation can be neglected. The boundary condition on the porous flexible net sheet is derived based on Darcy's fine-pore model and body boundary condition. The developed analytic model can be extended to the impermeable/permeable vertical plate and the impermeable flexible membrane. The analytical model was used to study the influence of design parameters(wave characteristics, porosity, submergence depth, initial tension) on the response characteristics and wave load of the net sheet.
참고문헌 (18)
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