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Segmentation based Boundary Domain Integral Method for the numerical solution of Navier-Stokes equations

机译:基于分割的Navier-Stokes方程数值解的边界域积分法

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This contribution deals with further development of Boundary Domain Integral algorithm for computation of laminar viscous fluid flows governed by the Navier-Stokes equations. The algorithm uses the velocity-vorticity formulation and is based on vector-potential formulation of flow kinematics. This results in an accurate determination of the boundary vorticity values, a crucial step in constructing an accurate numerical algorithm for the computation of flows in complex geometries, i.e. geometries with sharp corners. In order to lower computational costs the domain velocity computations are done by the segmentation technique using large subdomains. After the kinematics equation is resolved, the vorticity transport equation is solved using a macro-element approach. This enables us to use a macro-element based diffusion-convection fundamental solution, a key factor in assuring accuracy of the computations for high Reynolds number flows. The proposed numerical algorithm is tested on several test problems, including the standard driven cavity and backward facing step flow, together with driven cavity flow in an L shaped cavity. The comparison of computational results show that the developed algorithm is capable of an accurate resolution of the flow fields in complex geometries.
机译:该贡献涉及边界域积分算法的进一步发展,用于计算由Navier-Stokes方程管辖的层状粘性流体流量。该算法使用速度涡度配方,基于流动运动学的载体电位制定。这导致准确地确定边界涡度值,这是构建复杂几何形状中流动计算的准确数值算法的关键步骤,即具有尖角的几何形状。为了降低计算成本,域速度计算由使用大子域的分割技术完成。在基因内方程被解决之后,使用宏元素方法解决涡度传输方程。这使我们能够使用基于宏元素的扩散 - 对流基本解决方案,确保高雷诺数流量的计算精度的关键因素。在几个测试问题上测试了所提出的数值算法,包括标准从动腔和后向步骤流动,以及在L形腔中的从动腔流量。计算结果的比较表明,发达的算法能够精确地分辨复杂几何形状中的流场。

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