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An immersogeometric formulation for free-surface flows with application to marine engineering problems

机译:用于自由表面流动的沉浸几何公式,并应用于海洋工程问题

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摘要

An immersogeometric formulation is proposed to simulate free-surface flows around structures with complex geometry. The fluid-fluid interface (air-water interface) is handled by the level set method, while the fluid-structure interface is handled through an immersogeometric approach by immersing structures into non-boundary-fitted meshes and enforcing Dirichlet boundary conditions weakly. Residual-based variational multiscale method (RBVMS) is employed to stabilize the coupled Navier-Stokes equations of incompressible flows and level set convection equation. Other level set techniques, including redistancing and mass balancing, are also incorporated into the immersed formulation. Adaptive quadrature rule is used to better capture the geometry of the immersed structure boundary by accurately integrating the intersected background elements. Generalized-a method is adopted for time integration, which results in a two-stage predictor multi-corrector algorithm. GMRES solver preconditioned with block Jacobian matrices of individual fluid and level set subproblems is used for solving the coupled linear systems arising from the multi-corrector stage. The capability and accuracy of the proposed method are assessed by simulating three challenging marine engineering problems, which are a solitary wave impacting a stationary platform, dam break with an obstacle, and planing of a DTMB 5415 ship model. A refinement study is performed. The predictions of key quantities of interest by the proposed formulation are in good agreement with experimental results and boundary-fitted simulation results from others. The proposed formulation has great potential for wide applications in marine engineering problems. (C) 2019 Elsevier B.V. All rights reserved.
机译:提出了一种沉浸几何公式,以模拟具有复杂几何形状的结构周围的自由表面流动。流体-流体界面(空气-水界面)通过液位设置方法处理,而流体-结构界面通过沉浸几何方法处理,方法是将结构浸入非边界拟合网格中并弱执行Dirichlet边界条件。采用基于残差的变分多尺度方法(RBVMS)来稳定不可压缩流的Navier-Stokes方程和水平集对流方程的耦合。其他水平设置技术(包括重新平衡和质量平衡)也被合并到沉浸式配方中。自适应正交规则用于通过准确整合相交的背景元素来更好地捕获沉浸结构边界的几何形状。时间积分采用广义方法,产生了两阶段预测器多重校正器算法。 GMRES求解器使用单个流体的液位雅可比矩阵和水平集子问题进行预处理,用于求解由多重校正器阶段产生的耦合线性系统。通过模拟三个具有挑战性的海洋工程问题,评估了所提出方法的能力和准确性,这三个问题是:孤波撞击固定平台,带障碍物的溃坝以及DTMB 5415船舶模型的规划。进行细化研究。所提出的公式对感兴趣的关键量的预测与实验结果以及其他人的边界拟合模拟结果非常吻合。拟议的配方在海洋工程问题中具有广泛的应用潜力。 (C)2019 Elsevier B.V.保留所有权利。

著录项

  • 来源
    《Computer Methods in Applied Mechanics and Engineering》 |2020年第1期|112748.1-112748.24|共24页
  • 作者

  • 作者单位

    Univ Illinois Dept Civil & Environm Engn 205 North Mathews Ave Urbana IL 61801 USA;

    Iowa State Univ Dept Mech Engn 2043 Black Engn Ames IA 50011 USA|Ansys Inc 807 Cimas Pkwy Austin TX 78746 USA;

    Iowa State Univ Dept Mech Engn 2043 Black Engn Ames IA 50011 USA;

  • 收录信息 美国《科学引文索引》(SCI);美国《工程索引》(EI);
  • 原文格式 PDF
  • 正文语种 eng
  • 中图分类
  • 关键词

    Immersogeometric method; Level set method; Free-surface flows; Dam break; Shiphydrodynamics;

    机译:浸没几何方法;水平设置方法;自由表面流动;溃坝;船舶流体动力学;

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