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Hyperbolicity of negatively curved Kähler manifolds.

M.J. Kreuzmann, P.-M. Wong (1990)

Mathematische Annalen

Hyperbolicity of the Complement of Plane Curves.

Hans Grauert, Ulrike Peternell (1985)

Manuscripta mathematica

Hyperbolicity properties of quotient surfaces by freely operating arithmetic lattices

Eberhard Oeljeklaus, Christina Schmerling (2000)

Annales de l'institut Fourier

Let $D$ be a bounded symmetric domain in $ℂ^{2}$ and $Γ \subset {Aut}^{0} D$ an irreducible arithmetic lattice which operates freely on $D$ . We prove that the cusp–compactification $\overline{X}$ of $X = D / Γ$ is hyperbolic.

Hyperbolische Komplexe Räume und die Vermutung von Mordell.

Dieter Riebesehl (1981)

Mathematische Annalen

Hyper-differential operators in complex space

François Trèves (1969)

Bulletin de la Société Mathématique de France

Hyperholomorphic connections on coherent sheaves and stability

Misha Verbitsky (2011)

Open Mathematics

Let M be a hyperkähler manifold, and F a reflexive sheaf on M. Assume that F (away from its singularities) admits a connection ▿ with a curvature Θ which is invariant under the standard SU(2)-action on 2-forms. If Θ is square-integrable, such sheaf is called hyperholomorphic. Hyperholomorphic sheaves were studied at great length in [21]. Such sheaves are stable and their singular sets are hyperkähler subvarieties in M. In the present paper, we study sheaves admitting a connection with SU(2)-invariant...