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Lattice BGK simulations of flow in a symmetric bifurcation

机译:对称分叉流的格子BGK模拟

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Surgical planning as a treatment for vascular diseases requires fast blood flow simulations that are efficient in handling changing geometry. It is, for example, necessary to try different paths of a planned bypass and study the resulting hemodynamic flow fields before deciding the final geometrical solution. With the aid of a real time interactive simulation environment that uses an efficient flow solver, this allows flexible treatment planning. In this article, we demonstrate that the lattice Boltzmann method can be an alternative robust computational fluid dynamics technique for such kind of applications. Steady flow in a 2D symmetric bifurcation is studied and the obtained flow fields and stress tensor components are compared to those obtained by a Navier-Stokes (NS) solver. We also demonstrate that the method is fully adaptive to interactively changing geometry. (C) 2003 Elsevier B.V. All rights reserved.
机译:作为血管疾病治疗方法的手术计划需要快速的血流模拟,以有效处理不断变化的几何形状。例如,在决定最终的几何解决方案之前,有必要尝试计划旁路的不同路径并研究最终的血液动力学流场。借助使用高效流量求解器的实时交互式仿真环境,可以灵活地制定治疗计划。在本文中,我们证明了格子Boltzmann方法可以作为此类应用程序的另一种健壮的计算流体动力学技术。研究了二维对称分叉中的稳态流动,并将获得的流场和应力张量分量与Navier-Stokes(NS)求解器获得的流场和应力张量分量进行了比较。我们还证明了该方法完全适用于交互式更改几何形状。 (C)2003 Elsevier B.V.保留所有权利。

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