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A second order explicit finite element scheme to multi- dimensional conservation laws and its convergence

机译:多维守恒律的二阶显式有限元格式及其收敛性

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摘要

A second order explicit finite element scheme is given for the numerical computation to multi-dimensional scalar conservation laws. L~p-convergence to entropy solutions is proved under some usual conditions. For two-dimensional problems, uniform mesh, and sufficiently smooth solutions a second order error estimate in L~2 is proved under a stronger condition, Δt≤Ch~4/3.
机译:针对多维标量守恒律的数值计算,给出了二阶显式有限元格式。在一些常规条件下证明了L〜p收敛到熵解。对于二维问题,均匀网格和足够光滑的解,在更强的条件下(Δt≤Ch〜4/3)证明了L〜2中的二阶误差估计。

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