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Recent Progresses on a Meshless Euler Solver for Compressible Flows

机译:用于可压缩流的无网格欧拉求解器的最新进展

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The conventional CFD solvers depend on a mesh to discretize the domain. Due to the flexible nature of meshless methods, which do not require a mesh, we re-examine several meshless solvers for possible applications to moving boundary problems. Like many mesh-dependent solvers, second order meshless solvers suffer from convergence problems for transonic and supersonic flows with shock waves. In this work we develop a convergent limiter following ideas for finite volume solvers. The meshless solver is tested with a supersonic flow in a channel and subsonic flow over an airfoil and rigid body, and machine zero convergence is achieved for both the testing cases. We plan to run more benchmark problems, and further extend the present meshless solver to handle moving boundary problems.
机译:常规CFD求解器依赖于网格来离散域。由于无网格方法的灵活性(不需要网格),我们重新检查了几种无网格求解器,以解决移动边界问题。像许多依赖于网格的解算器一样,二阶无网格解算器也遭受具有冲击波的跨音速和超音速流的收敛问题。在这项工作中,我们根据有限体积求解器的思想开发了收敛性限制器。无网格求解器通过通道中的超音速流和翼型和刚体上的亚音速流进行测试,并且在两种测试情况下均实现了机器零收敛。我们计划运行更多基准问题,并进一步扩展当前的无网格求解器以处理移动边界问题。

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