Special Kähler-Ricci potentials on compact Kähler manifolds

Special Kähler-Ricci potentials on compact Kähler manifolds

Source :

• Journal fur die reine und angewandte Mathematik (Crelles Journal) [ 0075-4102 ] ; 2006-04-25.

English descriptors

• Teeft :
  • Analogous objects, Biholomorphic, Biholomorphic isometry, Biholomorphism, Boundary conditions, Bres, Bundle projection, Codimension, Compact kahler manifold, Compact kahler manifolds, Compact manifold, Complex codimension, Complex dimension, Complex dimensions, Complex line bundle, Complex manifold, Complex submanifold, Complex vector bundle, Complex vector space, Conformally, Conformally einstein, Connection form, Constant value, Crit, Critical manifold, Critical manifolds, Critical point, Critical points, Curvature form, Curvature tensor, Derdzinski, Eigenvalue, Eld, Endpoint, Euclidean, Expy, Extremal kahler metrics, Ftmin tmax, Geodesic, Geodesic segment, Geodesic segments, Hermitian, Hessy, Holomorphic, Holomorphic line bundle, Horizontal distribution, Inversion biholomorphism, Isometry, Kahler, Kahler form, Kahler manifold, Kahler manifolds, Kahler metrics, Leibniz rule, Lemma, Lemma derdzinski, Lemma lemma, Local model, Local models, Local result, Main result, Manifold, Maschler, Metric, Metrics, Nf0g, Nonconstant, Nontrivial, Nonzero, Nonzero eigenvalue, Norm function, Normal bundle, Normal connection, Normal space, Open subset, Positive function, Present paper, Product bundle, Real number, Ricci, Ricci tensor, Riemannian, Riemannian manifold, Second part, Single point, Special case, Special potentials, Stronger assumption, Structure theorem, Submanifold, Subset, Tangent bundle, Tensor, Tmax, Tmin, Tmin tmax, Total space, Unit sphere, Variable point, Vector bundle, Vertical distribution.

Abstract

• https://api.istex.fr/ark:/67375/QT4-KMSQBG1F-C/fulltext.pdf

Affiliations:

• États-Unis
• Géorgie (États-Unis), Ohio

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