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A SPECTRAL VISCOSITY METHOD BASED ON HERMITEFUNCTIONS FOR NONLINEAR CONSERVATION LAWS

机译:基于遗传函数的非线性守恒定律的光谱黏度方法

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摘要

We consider the approximation by a spectral method of the solution of the Cauchyproblem for a scalar conservation law in one dimension posed in the whole real line. We analyze a.spectral viscosity method in which the orthogonal basis considered is the one of Hermite functions.We prove the convergence of the approximate solution to the unique entropy solution of the problemby using compensated compactness arguments.
机译:我们考虑通过谱方法逼近整个实线中一维标量守恒定律的柯西问题的解。我们分析了一种以正交基为Hermite函数的谱粘度方法。通过使用补偿的紧致性参数,证明了近似解对问题唯一熵解的收敛性。

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