most citedBirationality of the tangent map for minimal rational curves

5 citations · 6 across the 6 of their papers we have counts for

collaborators

7 papers

math.AG2004

A bound on the number of curves of a given degree through a general point of a projective variety

Jun-Muk Hwang

Let be an irreducible projective variety of dimension in a projective space and let be a point of . Denote by the space of curves of degree

math.AG2004

On the volumes of complex hyperbolic manifolds with cusps

Jun-Muk Hwang

We study the problem of bounding the number of cusps of a complex hyperbolic manifold in terms of its volume. Applying algebro-geometric methods using Mumford's work on toroidal co…

math.AG20041 cited

Rigidity of surjective holomorphic maps to Calabi-Yau manifolds

Jun-Muk Hwang

We prove that the space of surjective holomorphic maps from a compact complex manifold to a compact Kähler manifold with trivial canonical class and finite fundamental group is dis…

math.AG2004

Geometry of chains of minimal rational curves

Jun-Muk Hwang, Stefan Kebekus

Chains of minimal degree rational curves have been used as an important tool in the study of Fano manifolds. Their own geometric properties, however, have not been studied much. Th…

math.DG2003

Characterization of Hermitian symmetric spaces by fundamental forms

Jun-Muk Hwang, Keizo Yamaguchi

We show that an equivariantly embedded Hermitian symmetric space in a projective space, which contains neither a projective space nor a hyperquadric as a component, is characterize…

math.AG2003

Holomorphic maps onto varieties of non-negative Kodaira dimension

Jun-Muk Hwang, Stefan Kebekus, Thomas Peternell

A classical result in complex geometry says that the automorphism group of a manifold of general type is discrete. It is more generally true that there are only finitely many surje…