SMALL ENERGY COMPACTNESS FOR APPROXIMATE HARMONIC MAPPINGS
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Publication:3096982
DOI10.1142/S0219199711004427zbMath1245.58008MaRDI QIDQ3096982
Publication date: 15 November 2011
Published in: Communications in Contemporary Mathematics (Search for Journal in Brave)
Related Items (12)
Some remarks on Wente's inequality and the Lorentz-Sobolev space ⋮ Global estimates and energy identities for elliptic systems with antisymmetric potentials ⋮ Bubble tree for approximate harmonic maps ⋮ Energy identity for approximate harmonic maps from surfaces to general targets ⋮ The qualitative behavior for approximate Dirac-harmonic maps into stationary Lorentzian manifolds ⋮ The qualitative behavior at the free boundary for approximate harmonic maps from surfaces ⋮ No neck for approximate harmonic maps to the sphere ⋮ No neck for Dirac-harmonic maps ⋮ Energy identity and necklessness for a sequence of Sacks-Uhlenbeck maps to a sphere ⋮ Energy identity and necklessness for \(\alpha\)-Dirac-harmonic maps into a sphere ⋮ Decay estimates for Rivière’s equation, with applications to regularity and compactness ⋮ Continuity of almost harmonic maps with the perturbation term in a critical space
Cites Work
- Bubble tree convergence for harmonic maps
- The existence of minimal immersions of 2-spheres
- Harmonic and quasi-harmonic spheres. II.
- Repulsion and quantization in almost-harmonic maps, and asymptotic of the harmonic map flow
- On singularities of the heat flow for harmonic maps from surfaces into spheres
- Energy identity for a class of approximate harmonic maps from surfaces
- Conservation laws for conformally invariant variational problems
- A primer on hardy spaces, and some remarks on a theorem of evans and müller
- Bubbling of the heat flows for harmonic maps from surfaces
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