25 citations · 55 across the 22 of their papers we have counts for
23 papers
Asymptotic analysis for approximate harmonic maps from degenerating cylinders and applications to minimal surfaces
Jiayu Li, Lei Liu, Miaomiao Zhu
We investigate the blow-up analysis and quantitative behavior for a sequence of maps from degenerating tori or from degenerating cylinders $(S^1\…
Quantization for biharmonic maps from non-collapsed degenerating Einstein 4-manifolds
Youmin Chen, Miaomiao Zhu
For a sequence of extrinsic or intrinsic biharmonic maps from a sequence of non-collapsed degenerating closed Einstein 4-manifolds with bounded…
Energy quantization for a singular super-Liouville boundary value problem
Jürgen Jost, Chunqin Zhou, Miaomiao Zhu
In this paper, we develop the blow-up analysis and establish the energy quantization for solutions to super-Liouville type equations on Riemann surfaces with conical singularities…
Geometric analysis of the Yang-Mills-Higgs-Dirac model
Jürgen Jost, Enno Keßler, Ruijun Wu +1
The harmonic sections of the Kaluza-Klein model can be seen as a variant of harmonic maps with additional gauge symmetry. Geometrically, they are realized as sections of a fiber bu…
Harmonic maps with free boundary from degenerating bordered Riemann surfaces
Lei Liu, Chong Song, Miaomiao Zhu
We study the blow-up analysis and qualitative behavior for a sequence of harmonic maps with free boundary from degenerating bordered Riemann surfaces with uniformly bounded energy.…
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…