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Numerical computation of triangular cavity flows by a Lagrange-Galerkin scheme with a locally linearized velocity

机译:用局部线性速度的Lagrange-Galerkin方案对三角腔流动进行数值计算

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摘要

We show numerical results of triangular cavity flow problems solved by a Lagrange. Galerkin scheme free from numerical quadrature. The scheme has recently developed by us, where a locally linearized velocity and the backward Euler approximation are used in finding the position of fluid particle at the previous time step. Since the scheme can be implemented exactly as it is, the theoretical stability and convergence results are assured, while the conventional Lagrange-Galerkin schemes may encounter the instability caused by numerical quadrature errors. The scheme is employed to solve cavity flow problems in triangular domains, where we obtain two branches of stationary solutions.
机译:我们显示了由Lagrange解决的三角腔流动问题的数值结果。无数值正交的Galerkin方案。我们最近开发了该方案,其中使用局部线性化速度和后向Euler近似来找到前一时间步长处的流体粒子位置。由于该方案可以完全按原样实施,因此可以保证理论上的稳定性和收敛性,而常规的Lagrange-Galerkin方案可能会遇到由数字正交误差引起的不稳定性。该方案用于解决三角区域中的腔体流动问题,在三角区域中我们获得了两个固定解分支。

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