论文标题
改进的Leray-Lions问题混合高级离散问题的误差估计值
Improved error estimates for Hybrid High-Order discretizations of Leray-Lions problems
论文作者
论文摘要
我们得出了对W^（1，p）中设定的Leray-Lions问题的混合高阶（HHO）离散的新颖误差估计，p在（1,2]中。具体来说，我们证明，我们证明，根据问题的退化，取决于（k+1）（k+1）（p-1）（k+1）和（k+1）的融合率可能会有所不同。由完整的数值实验面板说明。
We derive novel error estimates for Hybrid High-Order (HHO) discretizations of Leray-Lions problems set in W^(1,p) with p in (1,2]. Specifically, we prove that, depending on the degeneracy of the problem, the convergence rate may vary between (k+1)(p-1) and (k+1), with k denoting the degree of the HHO approximation. These regime-dependent error estimates are illustrated by a complete panel of numerical experiments.
