Nam Le Tran

most citedBernstein type theorem for entire weighted minimal graphs in

G^{n} \times R

21 citations · 21 across the 3 of their papers we have counts for

collaborators

3 papers

math.DG2017

Zero $f$ -mean curvature surfaces of revolution in the Lorentzian product $G^{2} \times R_{1}$

Doan The Hieu, Tran Le Nam

We classify (spacelike or timelike) surfaces of revolution with zero $f$ -mean curvature in $G^{2} \times R_{1},$ the Lorentz-Minkowski 3-space $R_{1}^{3}$ endowed with the Gau…

math.DG2013

The classification of constant weighted curvature curves in the plane with a log-linear density

Doan The Hieu, Tran Le Nam

In this paper, we classify the class of constant weighted curvature curves in the plane with a log-linear density, or in other words, classify all traveling curved fronts with a co…

math.DG2013★ 21 cited

Bernstein type theorem for entire weighted minimal graphs in $G^{n} \times R$

Doan The Hieu, Tran Le Nam

Based on a calibration argument, we prove a Bernstein type theorem for entire minimal graphs over Gauss space $G^{n}$ by a simple proof.

Zero f-mean curvature surfaces of revolution in the Lorentzian product G2×R1​

The classification of constant weighted curvature curves in the plane with a log-linear density

Bernstein type theorem for entire weighted minimal graphs in Gn×R

Zero $f$ -mean curvature surfaces of revolution in the Lorentzian product $G^{2} \times R_{1}$

Bernstein type theorem for entire weighted minimal graphs in $G^{n} \times R$