Bo Peng

most citedYau Type Gradient Estimates For

Δ u + a u (lo g u)^{p} + b u = 0

On Riemannian Manifolds

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

collaborators

3 papers

math.DG2020★ 2 cited

Yau Type Gradient Estimates For $Δ u + a u (lo g u)^{p} + b u = 0$ On Riemannian Manifolds

Bo Peng, Youde Wang, Guodong Wei

In this paper, we consider the gradient estimates of the positive solutions to the following equation defined on a complete Riemannian manifold $(M, g)$ $$Δu + au(\log u)^{p}+bu=0,…

math.DG2020

Gradient Estimates For $Δ u + a u^{p + 1} = 0$ And Liouville Theorems

Bo Peng, Youde Wang, Guodong Wei

In this short note, we use a unified method to consider the gradient estimates of the positive solution to the following nonlinear elliptic equation $Δ u + a u^{p + 1} = 0$ defined on a…

math.MG2020★ 1 cited

The layer number of grids

Gergely Ambrus, Alexander Hsu, Bo Peng +1

The peeling process is defined as follows: starting with a finite point set $X \subset R^{d}$ , we repeatedly remove the set of vertices of the convex hull of the current set…

Yau Type Gradient Estimates For Δu+au(logu)p+bu=0 On Riemannian Manifolds

Gradient Estimates For Δu+aup+1=0 And Liouville Theorems

The layer number of grids

Yau Type Gradient Estimates For $Δ u + a u (lo g u)^{p} + b u = 0$ On Riemannian Manifolds

Gradient Estimates For $Δ u + a u^{p + 1} = 0$ And Liouville Theorems