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Fourier spectral method for periodic fractional conservation laws with smooth solutions

机译:具有光滑解的周期分数守恒律的傅里叶谱方法

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In this work, a Fourier spectral method for a periodic fractional conservation law with smooth solutions is analyzed. The equation is discretized in space by the standard Fourier-Galerkin spectral method and in time by fourth-order integrating factor-Runge-Kutta method. The error estimates of the space semi-discrete scheme is rigorously established. The numerical results further conˉrm the spectral accuracy in space and fourth-order convergence in time.
机译:在这项工作中,分析了具有光滑解的周期分数守恒律的傅立叶谱方法。该方程通过标准傅里叶-加勒金谱方法在空间上离散,而在时间上通过四阶积分因子-Runge-Kutta方法离散。严格建立了空间半离散方案的误差估计。数值结果进一步证实了空间中的光谱精度和时间上的四阶收敛性。

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