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Numerical Solution of the Viscous Flow Past a Cylinder with a Non-global Yet Spectrally Convergent Meshless Collocation Method

机译:非全局性但谱收敛的无网格配点法求解流经圆柱的粘性流

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The flow of a viscous fluid past a cylinder is a classical problem in fluid-structure interaction and a benchmark for numerical methods in computational fluid dynamics. We solve it with the recently introduced radial basis function-based partition of unity method (RBF-PUM), which is a spectrally convergent collocation meshless scheme well suited to this kind of problem. The resulting discrete system of nonlinear equations is tackled with a trust-region algorithm, whose performance is much enhanced by the analytic Jacobian which is provided alongside. Preliminary results up to Re = 60 with just 1292 nodes are shown.
机译:粘性流体流过圆柱体是流固耦合的经典问题,也是计算流体动力学数值方法的基准。我们使用最近引入的基于径向基函数的统一方法分区(RBF-PUM)来解决该问题,该方法是一种频谱收敛的并置无网格方案,非常适合此类问题。所得的非线性方程组离散系统由一个信赖域算法解决,该算法的性能通过旁边提供的解析雅可比矩阵得到了极大的提高。显示了只有1292个节点的Re = 60的初步结果。

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