Lan Tang

most citedRandom homogenization of p-Laplacian with obstacles in perforated domain

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math.AP2021

Global $W^{2, p}$ estimates for elliptic equations in the non-divergence form

Weifeng Qiu, Lan Tang

This paper is devoted to establishing global $W^{2, p}$ estimate for strong solutions to the Dirichlet problem of uniformly elliptic equations in the non-divergence form where the…

math.AP2021

Boundary homogenization of a class of obstacle problems

Jingzhi Li, Hongyu Liu, Lan Tang +1

We study homogenization of a boundary obstacle problem on $C^{1, α}$ domain $D$ for some elliptic equations with uniformly elliptic coefficient matrices $γ$ . For any $ ε\in\mathbb…

math.AP2010★ 1 cited

Random homogenization of p-Laplacian with obstacles in perforated domain

Lan Tang

In this paper,we will study the homogenization of $p$ -Laplacian with obstacles in perforated domain, where the holes are periodically distributed and have random size. And we also…

Global W2,p estimates for elliptic equations in the non-divergence form

Boundary homogenization of a class of obstacle problems

Random homogenization of p-Laplacian with obstacles in perforated domain

Global $W^{2, p}$ estimates for elliptic equations in the non-divergence form