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MR 1658959 [KN88] Ryoichi Kobayashi, Isao Naruki,Holomorphic conformal structures, uniformization of complex surfaces, Math · 1988

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Log-Conformal Projective Manifolds

math.AG · 2026-04-17 · unverdicted · novelty 5.0

For projective pairs with nondegenerate log conformal tensors, if the log canonical class is not nef then the pair is a quadric, projective space with hyperplane, or has an isotropic fibration; if numerically zero then under holonomy assumptions it is a toroidal compactification of a semi-abelian.

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  • Log-Conformal Projective Manifolds math.AG · 2026-04-17 · unverdicted · none · ref 5

    For projective pairs with nondegenerate log conformal tensors, if the log canonical class is not nef then the pair is a quadric, projective space with hyperplane, or has an isotropic fibration; if numerically zero then under holonomy assumptions it is a toroidal compactification of a semi-abelian.