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首页> 外文期刊>Aquacultural Engineering: An International Journal >Aquaculture Net Drag Force and Added Mass
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Aquaculture Net Drag Force and Added Mass

机译:水产养殖网阻力和附加质量

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The hydrodynamic loads on plane net samples of differing mesh geometry are measured in steady and oscillating flows. The steady loads on plane nets are also numerically simulated. The net is modeled as an inter-connected system of lumped masses and springs. The loads are computed for each twine segment and applied to the lumped masses at the segment ends. The equations of motion are formulated for the coupled dynamics of the masses and solved numerically. Drag data from the experiments is compared with analytical and numerical models and existing empirical formulae. Results for steady flows indicate that drag coefficients for nets and cylinders, as a function of the Reynolds number, have identical trends with consistent offsets. It is concluded that the drag coefficient for nets is equivalent to the drag coefficient for cylinders (and spheres for knotted nets) modified by a function of net solidity. For unsteady flows, the drag and added mass are extracted from the total wave force by applying a vector approach. It is shown that drag and added mass coefficients are not well quantified by conventional non-dimensional parameters (i.e. Keulegan-Carpenter and Reynolds numbers). The unsteady drag coefficient is presented as a function of wave particle velocity, wave period and net porosity. It is proposed that the added mass coefficient be expressed by an assumption of an effective thickness--conceptually the width of water affected by the net, which is a function of wave frequency and net solidity.
机译:在稳定的流量和振荡的流量中测量了不同网格几何形状的平面网样本上的流体动力载荷。平面网络上的稳态载荷也进行了数值模拟。该网络被建模为集总质量和弹簧的互连系统。计算每个麻线段的载荷,并将其施加到段末端的集总质量。为质量的耦合动力学制定了运动方程,并对其进行了数值求解。将实验中的阻力数据与分析和数值模型以及现有的经验公式进行比较。稳定流动的结果表明,网罩和圆柱体的阻力系数是雷诺数的函数,具有相同的趋势和一致的偏移量。得出的结论是,网的阻力系数等效于通过网的固体性函数修改的圆柱体(和打结网的球体)的阻力系数。对于非恒定流,通过应用矢量方法从总波浪力中提取阻力和附加质量。结果表明,阻力和附加质量系数不能通过常规的无量纲参数(即Keulegan-Carpenter和Reynolds数)很好地量化。非稳态阻力系数表示为波粒速度,波周期和净孔隙度的函数。建议通过有效厚度的假设来表示增加的质量系数,即在概念上受网影响的水的宽度,这是波浪频率和网固度的函数。

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