Yong Luo

activity

20112026

most citedHeat flow of extrinsic biharmonic maps from a four dimensional manifold with boundary

51 citations · 163 across the 31 of their papers we have counts for

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Showing 2011Show all

3 papers · 1 filter

math.DG2011

On conformal surfaces of annulus type

Yong Luo

Let $a > b > 0$ and $f$ be a conformal map from $B_{a} ∖ B_{b} \subseteq R^{2}$ into $R^{n}$ , with $∣\nabla f ∣^{2} = 2 e^{2 u}$ . Then $(e_{1}, e_{2})$ with $e_1=e^{-u}\frac{\partial f}{\partial r…

math.AP2011★ 2 cited

Energy identity and removable singularities of maps from a Riemann surface with tension field unbounded in $L^{2}$

Yong Luo

We prove the removal singularity results for maps with bounded energy from the unit disk $B$ of $R^{2}$ centered at the origin to a closed Riemannian manifold whose tension field is…

math.DG2011

A remark on a Bernstein type theorem for entire Willmore graphs in R^3

Yong Luo, Jun Sun

In this note we prove that every two-dimensional entire Willmore graph in $R^{3}$ with square integrable mean curvature is a plane.

On conformal surfaces of annulus type

Energy identity and removable singularities of maps from a Riemann surface with tension field unbounded in L2

A remark on a Bernstein type theorem for entire Willmore graphs in R^3

Energy identity and removable singularities of maps from a Riemann surface with tension field unbounded in $L^{2}$