固体不可压缩绕流的无网格局部RBF-笛卡尔FD混合格式

A. Javed, K. Djidjeli, J. Xing, S. Cox
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引用次数: 11

摘要

采用无网格和基于网格的混合格式,提出了一种模拟固体绕流的方法。该方案结合了无网格法和基于网格法的优点,优化了计算效率。在这种方法中,在实体周围的区域中使用了一个无网格节点云。这些无网格节点具有有效适应复杂几何形状的能力。在该领域的其余部分,除了无网格云之外,还使用了传统的笛卡尔网格。因此,使用无网格节点云可以有效地处理复杂的几何形状,而在较大的区域内,通过在笛卡尔网格上使用传统的基于网格的方案来保持计算效率。利用有限差分模式下的局部径向基函数实现了无网格节点的空间离散化。传统的有限差分格式已被用于笛卡尔网格域。对混合方案进行了精度试验,建立了精度等级。通过模拟二维定常和非定常不可压缩绕圆柱形物体流动进行了数值试验。在雷诺数为10、20和40的情况下进行了定常流动,在雷诺数为100和200的情况下研究了非定常流动问题。计算了包括升力、阻力、涡脱落和涡量轮廓在内的流动参数。数值结果与文献中的计算和实验结果一致。
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A Hybrid Mesh Free Local RBF- Cartesian FD Scheme for Incompressible Flow around Solid Bodies
A method for simulating flow around the solid bodies has been presented using hybrid meshfree and mesh-based schemes. The presented scheme optimizes the computational efficiency by combining the advantages of both meshfree and mesh-based methods. In this approach, a cloud of meshfree nodes has been used in the domain around the solid body. These meshfree nodes have the ability to efficiently adapt to complex geometrical shapes. In the rest of the domain, conventional Cartesian grid has been used beyond the meshfree cloud. Complex geometrical shapes can therefore be dealt efficiently by using meshfree nodal cloud and computational efficiency is maintained through the use of conventional mesh-based scheme on Cartesian grid in the larger part of the domain. Spatial discretization of meshfree nodes has been achieved through local radial basis functions in finite difference mode (RBF-FD). Conventional finite difference scheme has been used in the Cartesian ‘meshed’ domain. Accuracy tests of the hybrid scheme have been conducted to establish the order of accuracy. Numerical tests have been performed by simulating two dimensional steady and unsteady incompressible flows around cylindrical object. Steady flow cases have been run at Reynolds numbers of 10, 20 and 40 and unsteady flow problems have been studied at Reynolds numbers of 100 and 200. Flow Parameters including lift, drag, vortex shedding, and vorticity contours are calculated. Numerical results have been found to be in good agreement with computational and experimental results available in the literature.
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