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A semi-analytical high-order translating-pulsating source method for forward-speed ship motions

机译:舰船正向运动的半解析高阶平移-脉动源方法

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摘要

This paper presents a semi-analytical high-order translating and pulsating Green's function method for the hydrodynamic calculations of ships advancing in waves. In this method, the boundary integral equation (BIE) for the radiation and diffraction problems is discretized by using 9-node bi-quadratic curvilinear elements. The translating-pulsating Green's function used in the BIE is decomposed into Rankine source G(S) and Froude-dependent component G(F). For the panel integrals related to Rankine source, the element geometry and velocity potential are described by the same interpolation functions, and the traditional Gauss quadrature is employed to calculate the influence coefficients. But when it comes to the Froude-dependent component (which is highly oscillatory in the horizontal direction), we take a different integral strategy: the 9-node element is divided into four quadrilateral elements, and a semi-analytical scheme is established to calculate the integral over each quadrilateral element. In this scheme, an analytical expression is derived for the integral along the horizontal direction, while Gauss quadrature is used for the integral computation along the vertical direction. Based on the semi-analytical method, the integrals of G(F). and its x-derivative over a unit square are calculated. Numerical results show that present method is of good convergence and accuracy as compared with other existing results.Then this semi-analytical high-order method is applied to solve the forward-speed ship motions in waves. The hydrodynamic coefficients, wave-exciting forces and motion responses of a mathematical ship model (modified Wigley hull) are first calculated. The computed results are compared with the experimental data and other numerical results of constant panel method (CPM) and traditional high-order boundary method (HOBEM) based on Gauss quadrature. Numerical results show that the present semi-analytical high-order method appears to be more stable than the traditional HOBEM and more accurate than the CPM. Further investigation is conducted on the wave-induced motions of a Navy surface combatant model DTMB 5512 and a full formed ship modified KVLCC2. Comparisons between the numerical results and experimental data indicate that the present semi-analytical high-order method can produce satisfactory predictions for the practical ships.
机译:本文提出了一种半解析高阶平移和脉动格林函数方法,用于波浪航行船舶的水动力计算。在这种方法中,通过使用9节点双二次曲线元素来离散辐射和衍射问题的边界积分方程(BIE)。 BIE中使用的翻译脉冲格林函数被分解为朗肯源G(S)和依赖于Froude的分量G(F)。对于与兰金源有关的面板积分,用相同的插值函数描述单元的几何形状和速度势,并使用传统的高斯求积法来计算影响系数。但是,当涉及Froude依赖的分量(在水平方向上高度振荡)时,我们采取了不同的积分策略:将9节点元素划分为四个四边形元素,并建立了一个半解析方案来计算每个四边形元素的积分。在该方案中,对于水平方向的积分导出解析表达式,而对垂直方向的积分计算则使用高斯求积。基于半解析法,对G(F)进行积分。计算其在一个单位平方上的x导数。数值结果表明,该方法与其他现有方法相比具有较好的收敛性和准确性。然后,将该半解析高阶方法用于求解船舶在波浪中的前向运动。首先计算数学船模型(改进的Wigley船体)的流体力学系数,激波力和运动响应。将计算结果与基于高斯求积法的恒定面板方法(CPM)和传统高阶边界方法(HOBEM)的实验数据和其他数值结果进行比较。数值结果表明,目前的半解析高阶方法似乎比传统的HOBEM方法更稳定,并且比CPM更准确。海军陆战队型号DTMB 5512和完整型舰艇KVLCC2的波致运动进行了进一步研究。数值结果与实验数据的比较表明,目前的半解析高阶方法可以为实际舰船提供令人满意的预测。

著录项

  • 来源
    《Ocean Engineering》 |2019年第15期|627-644|共18页
  • 作者单位

    Shanghai Jiao Tong Univ, Sch Naval Architecture Ocean & Civil Engn, Collaborat Innovat Ctr Adv Ship & Deep Sea Explor, State Key Lab Ocean Engn, Shanghai 200240, Peoples R China;

    Shanghai Jiao Tong Univ, Sch Naval Architecture Ocean & Civil Engn, Collaborat Innovat Ctr Adv Ship & Deep Sea Explor, State Key Lab Ocean Engn, Shanghai 200240, Peoples R China;

    Shanghai Jiao Tong Univ, Sch Naval Architecture Ocean & Civil Engn, Collaborat Innovat Ctr Adv Ship & Deep Sea Explor, State Key Lab Ocean Engn, Shanghai 200240, Peoples R China;

    Shanghai Jiao Tong Univ, Sch Naval Architecture Ocean & Civil Engn, Collaborat Innovat Ctr Adv Ship & Deep Sea Explor, State Key Lab Ocean Engn, Shanghai 200240, Peoples R China;

  • 收录信息
  • 原文格式 PDF
  • 正文语种 eng
  • 中图分类
  • 关键词

    Semi-analytical HOBEM; Translating-pulsating Green's function; Forward speed; Seakeeping;

    机译:半解析HOBEM;脉动格林函数;前进速度;航海;

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