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Weighted Least-Squares Approximations to Nonlinear Hyperbolic Equations

机译:非线性双曲方程的加权最小二乘近似

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摘要

Some approximate methods for solving nonlinear hyperbolic equations are presented and analyzed The methods consist of discretizing with respect to time and solving the resulting hyperbolic equation for fixed time by least-squares finite-element methods. Stability of appropriate weighted least-squares approximations is provided. Uniform and time varying optimal grids based on the mesh redistribution approach are considered. Numerical results for the inviscid Burgers' equation are also presented.
机译:提出并分析了一些求解非线性双曲型方程的近似方法。这些方法包括关于时间离散化和通过最小二乘有限元法求解固定时间的所得双曲型方程。提供适当的加权最小二乘近似的稳定性。考虑了基于网格重新分配方法的均匀且随时间变化的最佳网格。还给出了无粘性Burgers方程的数值结果。

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