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HIGH-ORDER NONLINEAR GALERKIN METHODS
作者姓名:何银年  李开泰
作者单位:Research Center for Applied Mathematics,Xi'an Jiaoton University,Xi'an,710049 PRC.,Research Center for Applied Mathematics,Xi'an Jiaoton University,Xi'an,710049 PRC.
摘    要:The nonlinear Galerkin methods are numerical schemes well adapted to the long-term integration of nonlinear evolution partial differential equations. In this paper, a class of high-order nonlinear Galerkin methods are provided. Moreover, convergence results with high-order spectral accuracy are derived for the schemes introduced.


HIGH-ORDER NONLINEAR GALERKIN METHODS
He Ying-nian Research Center for Applied Mathematics,Xi'an Jiaoton University,Xi'an, PRC.Li Kai-tai Research Center for Applied Mathematics,Xi'an Jiaoton University,Xi'an, PRC..HIGH-ORDER NONLINEAR GALERKIN METHODS[J].Numerical Mathematics A Journal of Chinese Universities English Series,1993(2).
Authors:He Ying-nian Research Center for Applied Mathematics  Xi'an Jiaoton University  Xi'an  PRCLi Kai-tai Research Center for Applied Mathematics  Xi'an Jiaoton University  Xi'an  PRC
Institution:He Ying-nian Research Center for Applied Mathematics,Xi'an Jiaoton University,Xi'an,710049 PRC.Li Kai-tai Research Center for Applied Mathematics,Xi'an Jiaoton University,Xi'an,710049 PRC.
Abstract:The nonlinear Galerkin methods are numerical schemes well adapted to the long-term integration of nonlinear evolution partial differential equations. In this paper, a class of high-order nonlinear Galerkin methods are provided. Moreover, convergence results with high-order spectral accuracy are derived for the schemes introduced.
Keywords:Nonlinear Galerkin Method  Nonlinear Evolution Equation
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