A balanced proper modification of P3.
A better proof of the Goldman-Parker conjecture.
A Cartan-type result for invariant distances and one-dimensional holomorphic retracts.
We derive conditions under which a holomorphic mapping of a taut Riemann surface must be an automorphism. This is an analogue involving invariant distances of a result of H. Cartan. Using similar methods we prove an existence result for 1-dimensional holomorphic retracts in a taut complex manifold.
A Characterization of Complex Manifolds Biholomorphic to a Circular Domain.
A Class of Compact Complex Manifolds with Negative Tangent Bundles.
A collar neighborhood theorem for a complex manifold
A compendium of pseudoholomorphic beasts in .
A construction of hyperbolic hypersurface of P... ( C ).
A Direct Extension Method for CR Structures.
A Duality Theorem for Complex Manifolds.
A Generalization of Kodaira's Embedding Theorem.
A generalization of Pick's theorem and its applications to intrinsic metrics
A Generalization of Schwarz Lemma.
A generalized Bloch' s theorem and the hyperbolicity of the complement of an ample divisor in an Abelian variety.
A Geometric Algebraicity Property for Moduli Spaces of Compact Kähler Manifolds with h 2, 0 = 1.
A Grothendieck-Riemann-Roch Formula for Maps of Complex Manifolds.
A new class of almost complex structures on tangent bundle of a Riemannian manifold
In this paper, the standard almost complex structure on the tangent bunle of a Riemannian manifold will be generalized. We will generalize the standard one to the new ones such that the induced -tensor on the tangent bundle using these structures and Liouville -form will be a Riemannian metric. Moreover, under the integrability condition, the curvature operator of the base manifold will be classified.
A new proof of the Riemann-Poincaré uniformization theorem.
A note on the holomorphic invariants of Tian-Zhu.
A note on the Kobayashi pseudodistance and the tautness of holomorphic fiber bundles
We show a relation between the Kobayashi pseudodistance of a holomorphic fiber bundle and the Kobayashi pseudodistance of its base. Moreover, we prove that a holomorphic fiber bundle is taut iff both the fiber and the base are taut.