On energy minimizing mappings between and into singular spaces
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Publication:1900907
DOI10.1215/S0012-7094-95-07903-4zbMath0855.58015OpenAlexW1505091120MaRDI QIDQ1900907
Publication date: 25 October 1995
Published in: Duke Mathematical Journal (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1215/s0012-7094-95-07903-4
Hölder continuityharmonic mapsenergy densitysingular spaceenergy minimizing mapRiemannian simplicial complex
Related Items (18)
Fixed point and rigidity theorems for harmonic maps into NPC spaces ⋮ Regularity of \(p\)-harmonic mappings into NPC spaces ⋮ Convergence of harmonic maps between Alexandrov spaces ⋮ Singularities of harmonic maps ⋮ Lipschitz continuity of harmonic maps between Alexandrov spaces ⋮ Regularity of harmonic maps from polyhedra to CAT(1) spaces ⋮ Improvements of upper curvature bounds ⋮ Riemannian polyhedra and Liouville-type theorems for harmonic maps ⋮ Regularity of quasi-\(n\)-harmonic mappings into NPC spaces ⋮ Harmonic maps from Riemannian polyhedra to geodesic spaces with curvature bounded from above ⋮ Higgs bundles over cell complexes and representations of finitely presented groups ⋮ A Bochner formula for harmonic maps into non-positively curved metric spaces ⋮ Quantitative gradient estimates for harmonic maps into singular spaces ⋮ Harmonic maps between Alexandrov spaces ⋮ Local uniformization and free boundary regularity of minimal singular surfaces ⋮ Polyhedra as domains of harmonic maps ⋮ Harmonic mappings between singular metric spaces ⋮ The parameterized Steiner problem and the singular Plateau problem via energy
Cites Work
- \(L^ p\) and mean value properties of subharmonic functions on Riemannian manifolds
- A regularity theory for harmonic maps
- Harmonic maps into singular spaces and \(p\)-adic superrigidity for lattices in groups of rank one
- Weakly Differentiable Functions
- A.D. Alexandrov spaces with curvature bounded below
- Sign and geometric meaning of curvature
- On Homotopic Harmonic Maps
- Harmonic Mappings of Riemannian Manifolds
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