A frequency domain hybrid Green function method for seakeeping and added resistance performance of ships advancing in waves

IF 4.2 2区 工程技术 Q1 ENGINEERING, MULTIDISCIPLINARY
Guohua Dong , Chaobang Yao , Jiawei Yu , Xiaoshuai Sun , Dakui Feng
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引用次数: 0

Abstract

A three-dimensional hybrid Green function method is proposed to investigate the seakeeping and added resistance performance of ships advancing in waves. As for the method, the whole fluid domain is divided into two subdomains by introducing a regular virtual control surface. In the inner domain, the first order Taylor Expansion Boundary Element Method (TEBEM) based on simple Green function (Rankine source) is applied. Meanwhile, three-dimensional panel method based on the translating-pulsating panel source (3DTP-PS) Green function is adopted in the outer domain, to overcome the difficulty in proposing a proper boundary condition of the control surface for the Rankine source panel method. With respect to the coupled solutions in the two subdomains, the continuous conditions of velocity potential and its normal derivative are imposed on the virtual control surface. Different treatments of linearization of the free surface and the corresponding ship hull conditions in the inner domain are discussed. Furthermore, six ship models are selected to investigate: the Wigley III, Slender Wigley, Blunt Wigley, S-60, SCb-84 and RIOS ship models (which include different ship types, such as slender, blunt, with bulbous bow, and without bulbous bow). Firstly, through the calculations of radiation and diffraction forces on two modified Wigley hulls and S-60 with block coefficient equals to 0.7, the present method is proved to have good mesh convergence, and satisfactory results can be obtained. Then, the present numerical method is applied to evaluate the hydrodynamic responses of ships sailing in head and oblique waves. Finally, the ship motions and the wave‑induced mean second order wave forces are calculated, including multiple wave directions. Good agreement between the experimental measurements and the numerical results is obtained in all cases, indicating that the present hybrid Green function method is useful and applicable. For present hybrid Green function method, TEBEM is used instead of the traditional constant panel method, which has the advantages of accuracy, and provides a new way for ship hydrodynamic calculation.

频域混合绿色函数法:船舶在波浪中前进时的适航性能和附加阻力性能
本文提出了一种三维混合格林函数方法,用于研究船舶在波浪中前进时的适航性能和附加阻力性能。该方法通过引入规则虚拟控制面将整个流体域划分为两个子域。在内域中,采用基于简单格林函数(朗肯源)的一阶泰勒膨胀边界元法(TEBEM)。同时,在外域采用了基于平移-脉动面板源(3DTP-PS)格林函数的三维面板法,以克服为朗金源面板法提出适当控制面边界条件的困难。对于两个子域中的耦合解,在虚拟控制面上施加了速度势及其法导数的连续条件。讨论了自由表面线性化的不同处理方法以及内域中相应的船体条件。此外,还选择了六种船模进行研究:Wigley III、Slender Wigley、Blunt Wigley、S-60、SCb-84 和 RIOS 船模(包括不同的船型,如细长型、钝型、带球首和无球首)。首先,通过对两艘改进型 Wigley 船体和块系数等于 0.7 的 S-60 的辐射力和衍射力的计算,证明本方法具有良好的网格收敛性,可获得令人满意的结果。然后,应用本数值方法评估了船舶在迎面波和斜波中的水动力响应。最后,计算了船舶运动和波浪引起的平均二阶波力,包括多个波浪方向。在所有情况下,实验测量结果和数值结果之间都获得了良好的一致性,表明本混合格林函数方法是有用和适用的。本混合绿函数方法采用 TEBEM 代替传统的恒定面板法,具有精度高的优点,为船舶水动力计算提供了一种新的方法。
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来源期刊
Engineering Analysis with Boundary Elements
Engineering Analysis with Boundary Elements 工程技术-工程:综合
CiteScore
5.50
自引率
18.20%
发文量
368
审稿时长
56 days
期刊介绍: This journal is specifically dedicated to the dissemination of the latest developments of new engineering analysis techniques using boundary elements and other mesh reduction methods. Boundary element (BEM) and mesh reduction methods (MRM) are very active areas of research with the techniques being applied to solve increasingly complex problems. The journal stresses the importance of these applications as well as their computational aspects, reliability and robustness. The main criteria for publication will be the originality of the work being reported, its potential usefulness and applications of the methods to new fields. In addition to regular issues, the journal publishes a series of special issues dealing with specific areas of current research. The journal has, for many years, provided a channel of communication between academics and industrial researchers working in mesh reduction methods Fields Covered: • Boundary Element Methods (BEM) • Mesh Reduction Methods (MRM) • Meshless Methods • Integral Equations • Applications of BEM/MRM in Engineering • Numerical Methods related to BEM/MRM • Computational Techniques • Combination of Different Methods • Advanced Formulations.
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