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Applications of the nonlinear galerkin methods to some flow problems

机译:非线性Galerkin方法在某些流动问题中的应用

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A recent integrationalgorithm, the Nonlinear Galerkin Method, stemming from dynamical systems theory and developed for the long-time integration of dissipative evolution equations, is applied to the nonlinear stability problem in plane channel (Poiseuille) flow and temporally growing mixing layer. Different nonlinear Galerkin algorithms are compared with repsect to each other in terms of convergence and efficiency. The improvements with respect to classical Galerkin spectral method are shown numerically. The method seems to be promising in the context of the direct numerical simulationof the Navier-Stokes equations.
机译:最近的积分算法,非线性伽勒金方法,源于动力学系统理论,是为耗散发展方程的长期积分而开发的,它被应用于平面通道(泊瓦)流动和时间增长混合层的非线性稳定性问题。在收敛性和效率方面,将不同的非线性Galerkin算法相互比较。数字显示了相对于经典Galerkin谱方法的改进。该方法在Navier-Stokes方程的直接数值模拟的背景下似乎很有希望。

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