most citedFamilies over curves with a strictly maximal Higgs field

7 citations

5 papers

math.AG20036 cited

Complex multiplication, Griffiths-Yukawa couplings, and rigidity for families of hypersurfaces

Kang Zuo, Eckart Viehweg

Let M(d,n) be the moduli stack of hypersurfaces of degree d > n in the complex projective n-space, and let M(d,n;1) be the sub-stack, parameterizing hypersurfaces obtained as a d f…

math.AG2003

Irregular manifolds with a canonical linear system, composite with a pencil

Jin-Xing Cai, Eckart Viehweg

Let X be a complex projective n-dimensional manifold of general type, whose canonical system is composite with a pencil. If the Albanese map is generically finite, but not surjecti…

math.AG20037 cited

Families over curves with a strictly maximal Higgs field

Eckart Viehweg, Kang Zuo

We study certain rigid Shimura curves in the moduli scheme of polarized minimal n-folds of Kodaira dimension zero. Those are characterized by some numerical condition on the Delign…

math.AG20022 cited

Discreteness of minimal models of Kodaira dimension zero and subvarieties of moduli stacks

Eckart Viehweg, Kang Zuo

We extend some of the results obtained for subvarieties of the moduli stack of canonically polarized manifolds in "Base spaces of non-isotrivial families of smooth minimal models"…

math.AG20024 cited

A characterization of certain Shimura curves in the moduli stack of abelian varieties

Eckart Viehweg, Kang Zuo

Let f:X-->Y be a semi-stable family of complex abelian varieties over a curve Y of genus q, and smooth over the complement of s points. If F(1,0) denotes the non-flat (1,0) part of…