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Numerical simulation of planing hull in regular waves.

机译:规则波浪中滑行船体的数值模拟。

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摘要

The problem of predicting the motions of planing craft is extremely difficult. The planing hull motions in waves lead to strong non-linearities that cannot be depicted well by linear analysis of motion. A non-linear mathematical model (3 degree of freedom program) has been developed for predicting the vertical motions of a planing hull in regular head waves. Since the model is nonlinear, the computations are made in the time domain. The model has its origins in the non-linear strip theory developed by Zarnick (1978). The model can input variable deadrise angles to account for hull geometry. It is assumed that the wavelengths are large in comparison to the boat length and the wave slopes are small. Wave input is restricted to monochromatic linear deep water waves. The thrust and the friction drag forces are assumed to act through the centre of gravity. The hull is divided into a series of two-dimensional wedges. The forces and moments acting on the craft are calculated by modelling wedge impact and integrating the result along the length of the hull. This model can also predict the vertical accelerations which are important design criteria for planing hulls.;The numerical model is verified with the experimental model test results of Fridsma (1969), Chiu & Fujino (1989), and Katayama et al. (2000). The model has shown promising results in predicting the heave and pitch motions in semi-planing and planing regions of speed. For the very high speed vessels and to predict the vertical accelerations, the model still needs to include exact slamming forces.;Experimental investigations have been carried out with a 10° deadrise wedge varying the drop heights and the mass of the wedge. These factors have been found to have negligible influence in predicting the maximum pressure coefficient. The analytical prediction method developed by Chuang (1973) is found to be an accurate tool for determining maximum slamming pressures. Follow up experiments could be performed varying the deadrise of the wedge and doing some oblique drop tests to further verify Chuang's (1973) prediction method. Then this method could be implemented in the numerical simulation of planing hulls.
机译:预测刨船运动的问题非常困难。波浪中滑行的船体运动会导致强烈的非线性,而非线性不能通过运动的线性分析很好地描述。已经开发了非线性数学模型(3自由度程序),用于预测规则船首波中滑行船体的垂直运动。由于模型是非线性的,因此在时域进行计算。该模型起源于Zarnick(1978)提出的非线性带状理论。该模型可以输入可变的死角来说明船体的几何形状。假设与船形长度相比,波长较大,并且波斜率较小。波浪输入仅限于单色线性深水波。推力和摩擦阻力被假定为通过重心起作用。船体分为一系列的二维楔形。通过对楔形碰撞进行建模并对结果沿船体长度进行积分,可以计算作用在飞船上的力和力矩。该模型还可以预测垂直加速度,这是滑行船体的重要设计标准。数值模型由Fridsma(1969),Chiu&Fujino(1989)和Katayama等人的实验模型测试结果验证。 (2000)。该模型在预测速度的半平面和平面区域的升沉和俯仰运动方面显示出令人鼓舞的结果。对于非常高速的船只并要预测垂直加速度,该模型仍需要包括精确的砰击力。;已经进行了实验研究,其中使用10°静升楔来改变下落高度和楔的质量。已经发现这些因素对预测最大压力系数的影响可忽略不计。发现由Chuang(1973)开发的分析预测方法是确定最大砰击压力的准确工具。可以进行后续实验,以改变楔子的死角并进行一些斜降试验,以进一步验证Chuang(1973)的预测方法。然后该方法可以在平面船体的数值模拟中实现。

著录项

  • 作者

    Sayeed, Tanvir Mehedi.;

  • 作者单位

    Memorial University of Newfoundland (Canada).;

  • 授予单位 Memorial University of Newfoundland (Canada).;
  • 学科 Naval engineering.
  • 学位 M.Eng.
  • 年度 2010
  • 页码 91 p.
  • 总页数 91
  • 原文格式 PDF
  • 正文语种 eng
  • 中图分类 普通生物学;
  • 关键词

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