Lihe Wang

most citedInhomogeneous Hopf-Oleĭnik Lemma and Applications. Part IV: Sharp Krylov Boundary Gradient Type Estimates for Solutions to Fully Nonlinear Differential Inequalities with unbounded coefficients and

C^{1, D ini}

boundary data

3 citations · 3 across the 3 of their papers we have counts for

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math.AP2023

Geometric De Giorgi Theory

Lihe Wang

We prove De Giorgi-Nash-Moser Theory using a geometric approach.

math.AP2023

Partial Regularity of Navier-Stokes Equations

Lihe Wang

We prove, with a more geometric approach, that the solutions to the Navier-Stokes equations are regular up to a set of Hausdorff dimension 1. The main tool for the proof is a new c…

math.AP2016★ 3 cited

Inhomogeneous Hopf-Oleĭnik Lemma and Applications. Part IV: Sharp Krylov Boundary Gradient Type Estimates for Solutions to Fully Nonlinear Differential Inequalities with unbounded coefficients and $C^{1, D ini}$ boundary data

J. Ederson M Braga, Diego Moreira, Lihe Wang

In this paper we provide another application of the Inhomogeneous Hopf-Ole\uınik Lemma (IHOL) proved in \cite{BM-IHOL-PartI} or \cite{Boyan-2}. As a matter of fact, we also provide…

Geometric De Giorgi Theory

Partial Regularity of Navier-Stokes Equations

Inhomogeneous Hopf-Oleĭnik Lemma and Applications. Part IV: Sharp Krylov Boundary Gradient Type Estimates for Solutions to Fully Nonlinear Differential Inequalities with unbounded coefficients and C1,Dini boundary data

Inhomogeneous Hopf-Oleĭnik Lemma and Applications. Part IV: Sharp Krylov Boundary Gradient Type Estimates for Solutions to Fully Nonlinear Differential Inequalities with unbounded coefficients and $C^{1, D ini}$ boundary data