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A robust sharp interface based immersed boundary framework for moving body problems with applications to laminar incompressible flows

机译:基于稳健的尖锐界面的浸入边界框架,用于移动身体问题与应用到层流不可压缩流动

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This study presents a robust, sharp interface immersed boundary (IBM) framework for moving body problems. The in-house solver makes use of a density-based finite volume framework for solving unsteady, 3D Favre averaged Navier Stokes equation in a generalized curvilinear coordinate system. The immersed boundary formulation is capable of handling arbitrarily complex three-dimensional bodies. The sharp interface approach allows for the exact imposition of boundary conditions at the immersed surface by reconstructing the flow field along its local normal. The implemented reconstruction schemes maintain second-order accuracy. The study focuses on issues of mass conservation and spurious temporal oscillations (pressure as well as force) that the sharp interface IBM approach typically faces when encountering moving body problems. A ghost node-based field extension technique provides an efficient way to improve mass conservation and as a result, reduces not only spurious oscillations but also increases temporal accuracy. Flow past both bluff body (triangular, circular and spherical), as well as streamlined body (airfoil), is presented here as validation studies. The ability of the present formulation to deal with moving body problems in the laminar incompressible flow regime is demonstrated by presenting cases that involve motions such as pitching and in-line oscillation. The predictions are found to be in good agreement with the published results and measurements as well. (C) 2019 Elsevier Ltd. All rights reserved.
机译:本研究提出了一种沉浸式边界(IBM)框架的强大,锐利的界面,用于移动身体问题。内部求解器利用基于密度的有限体积框架来解决非稳定性的,3D Favre平均Navier Stokes方程在广义曲线坐标系中。浸没边界配方能够处理任意复杂的三维体。尖锐的界面方法允许通过沿其局部正常重建流场来精确地施加浸没表面处的边界条件。实施的重建计划保持二阶准确性。该研究侧重于大规模保护和虚假时间振荡的问题(压力以及力量),即尖锐接口IBM方法通常在遇到移动身体问题时面临。基于Ghost节点的字段扩展技术提供了提高质量保护的有效方法,因此不仅减少了杂散振荡,而且增加了时间精度。流过凹槽体(三角形,圆形和球形),以及精简的身体(翼型),在这里作为验证研究呈现。通过呈现涉及诸如俯仰和在线振荡的运动的病例证明了本制剂在层流不可压缩的流动状态下处理移动体问题的能力。发现预测与公布的结果和测量吻合良好。 (c)2019 Elsevier Ltd.保留所有权利。

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