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Application of the Multi-Scale-Finite-Volume Method to the Simulation of Incompressible Flows with Immersed Boundaries

机译:多尺度有限体积法在浸入边界的不可压缩流动模拟中的应用

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A second-order accurate numerical procedure is presented for the solution of the incompressible Navier-Stokes equations with immersed boundaries in the formulation proposed by Peller et al. [5]. In particular we derive exact constraints for the pressure at immersed solid walls and show that the resulting Poisson equation is formally identical to the elliptic problems governing flows in porous media. An efficient iterative procedure for the computation of the pressure is then obtained by adapting the iterative-multi-scale-finite-volume procedure by Hajibeygi et al. [2].
机译:提出了二阶准确的数值程序,用于施用佩勒等提出的制剂中具有浸入边界的不可压缩的Navier-Stokes方程。 [5]。特别地,我们从浸渍的固体壁上推出了压力的精确约束,并表明所得到的泊松方程与多孔介质中流动的椭圆问题同样地相同。然后通过调整Hajibeygi等人的迭代多尺度有限体积手术来获得用于计算压力的有效迭代过程。 [2]。

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