波浪与带窄缝箱体系统作用的非线性数值模拟
[Abstract]:In order to make effective use of ocean space resources, the super-large floating body has been applied in ocean engineering. In order to facilitate manufacturing, transportation and installation, large floating structures are composed of a number of modules, each module is not seamlessly connected, most of them have a narrow slot relative to the feature length of the module. In addition, when all kinds of ships carry out joint operations at sea, there will also be gaps between the hulls. The water body in the crevice will have resonance phenomenon under the action of some frequency waves, which will induce great wave climbing and load, which will bring great influence on the safety of the ocean structure. The intense water movement in the slit also affects the reflected wave height in front of the structure and the transmission wave height through the structure. The environment of the actual sea area is very complex, besides the common regular waves, extreme waves may also appear. In order to study this kind of wave conveniently and effectively, it can be approximated as solitary wave with only a single wave peak and infinitely large period. Solitary waves contain astonishing energy and great destructive power, which cause great harm to the safety of marine structures. Therefore, it is very important to study the interaction between regular wave and solitary wave with narrow slot box system. Based on the potential flow theory, a fully nonlinear two-dimensional numerical flume model is established by using the high-order boundary element method to simulate the interaction between waves and a fixed box system with a narrow slot. The source wave generation method is used to generate regular waves, and the push plate method is used to generate isolated waves. The free surface satisfies the fully nonlinear boundary conditions of kinematics and dynamics of free water surface, and the artificial damping is arranged in the narrow slot to simulate the viscous dissipation caused by vortex shedding and flow separation. The particle of instantaneous free surface fluid is tracked by mixed Euler-Lagrangian method, and the wave surface rise and free surface velocity potential of the next step are updated by the fourth-order Runge-Kutta method. The acceleration method is used to solve the partial derivative of the velocity potential on the surface of the structure to the time, and the wave force acting on the wet surface of the body is obtained by integrating the hydrodynamic pressure on the wet surface of the instantaneous object. In this paper, the interaction between regular wave and two-box and three-box system with narrow slot is simulated firstly, and the corresponding resonance frequency and wave height in the narrow slot are analyzed emphatically, as well as the stress of the box body. Aiming at the interaction between solitary wave and vertical wall, the climbing of solitary wave on the vertical wall and the horizontal wave force applied on the vertical wall are calculated. The results are compared with the published experimental results and numerical results. The model is proved to be correct in simulating the interaction between regular wave and narrow slot box system and the interaction between solitary wave and structure. Then, the influence of box number on the resonance frequency, resonance wave height, wave height of structure side and back wave side, and wave force of box body in the narrow slot between boxes is considered. The influence of box number on water resonance frequency, resonance wave height, wave height of structure side and back wave side and wave force are considered. Whether the super-large floating body has holes or not and the influence of the number of pores on the hydrodynamic force of the system; Finally, the interaction between double solitary wave and double box with narrow slot is simulated. The effects of box size, incident wave height and two-wave time interval on the wave height and force on both sides of the structure are studied emphatically.
【学位授予单位】:大连理工大学
【学位级别】:硕士
【学位授予年份】:2015
【分类号】:P752;P731.2
【共引文献】
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