Regularity for the harmonic-Einstein equation
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Publication:452042
DOI10.1016/j.aim.2012.05.015zbMath1260.53056arXiv1111.6505OpenAlexW2086266807MaRDI QIDQ452042
Publication date: 19 September 2012
Published in: Advances in Mathematics (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1111.6505
Applications of global differential geometry to the sciences (53C80) Applications of local differential geometry to the sciences (53B50)
Related Items (2)
Calabi flow on toric varieties with bounded Sobolev constant. I ⋮ Regularity and compactness of harmonic-Einstein equations
Cites Work
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- Moduli spaces of critical Riemannian metrics with \(L^{\frac{n}{2}}\) norm curvature bounds
- Obstruction-flat asymptotically locally Euclidean metrics
- On Calabi's conjecture for complex surfaces with positive first Chern class
- The isolated point singularity problem for the coupled Yang-Mills equations in higher dimensions
- A compactness result for Kähler Ricci solitons
- Lipschitz convergence of Riemannian manifolds
- The existence of minimal immersions of 2-spheres
- Finite propagation speed, kernel estimates for functions of the Laplace operator, and the geometry of complete Riemannian manifolds
- The \(L^ 2\) structure of moduli spaces of Einstein metrics on 4- manifolds
- Bach-flat asymptotically locally Euclidean metrics
- On a construction of coordinates at infinity on manifolds with fast curvature decay and maximal volume growth
- On the long-time behavior of type-III Ricci flow solutions
- Moduli spaces of critical Riemannian metrics in dimension four
- Ricci Curvature Bounds and Einstein Metrics on Compact Manifolds
- Another Report on Harmonic Maps
- Some isoperimetric inequalities and eigenvalue estimates
- Some regularity theorems in riemannian geometry
- A Report on Harmonic Maps
- A convergence theorem for Einstein metrics and the ALE spaces
- Removable singularities in Yang-Mills fields
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