activity
20132020
most citedHeat flow of extrinsic biharmonic maps from a four dimensional manifold with boundary

51 citations · 66 across the 17 of their papers we have counts for

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Showing 2018Show all

5 papers · 1 filter

math.DG2018★ 1 cited

The qualitative behavior at the free boundary for approximate harmonic maps from surfaces

Juergen Jost, Lei Liu, Miaomiao Zhu

Let be a sequence of maps from a compact Riemann surface with smooth boundary to a general compact Riemannian manifold with free boundary on a smooth submanifold…

math.DG2018

Energy identity for a class of approximate Dirac-harmonic maps from surfaces with boundary

Juergen Jost, Lei Liu, Miaomiao Zhu

For a sequence of coupled fields from a compact Riemann surface with smooth boundary to a general compact Riemannian manifold with uniformly bounded energy and…

math.DG2018★ 3 cited

A global weak solution to the Lorentzian harmonic map flow

Xiaoli Han, Lei Liu, Liang Zhao

We investigate a parabolic-elliptic system which is related to a harmonic map from a compact Riemann surface with a smooth boundary into a Lorentzian manifold with a warped product…

math.SP2018★ 1 cited

Singularity of the -th eigenvalue of high dimensional Sturm-Liouville problems

Xijun Hu, Lei Liu, Li Wu +1

It is natural to consider continuous dependence of the -th eigenvalue on -dimensional () Sturm-Liouville problems after the results on -dimensional case by Kong, W…

math.DS2018★ 1 cited

Multiplicity of closed characteristics on -symmetric compact convex hypersurfaces in

Lei Liu, Li Wu

There is a long standing conjecture that there are at least closed characteristics for any compact convex hypersurface in , and the symmetric case, i.e. $Σ…