activity
19932026
most citedThe Fundamental Group of Some Siegel Modular Threefolds

8 citations · 10 across the 7 of their papers we have counts for

collaborators

7 papers

math.AG2026

Degenerations of generalized Kummer varieties

Lars H. Halle, Klaus Hulek, Ziyu Zhang

We present a method to construct explicit degenerations of higher-dimensional generalized Kummer varieties. We start with a simple degeneration of abelian sur…

math.AG2010

Moduli spaces of polarised symplectic O'Grady varieties and Borcherds products

V. Gritsenko, K. Hulek, G. K. Sankaran

We study moduli spaces of O'Grady's ten-dimensional irreducible symplectic manifolds. These moduli spaces are covers of modular varieties of dimension 21, namely quotients of hermi…

alg-geom1997

Commutator coverings of Siegel threefolds

V. Gritsenko, K. Hulek

We investigate the existence and non-existence of modular forms of low weight with a character with respect to the paramodular group and discuss the resulting geometric conse…

alg-geom1995★ 2 cited

Rational surfaces in P^4 containing a plane curve

Fabrizio Catanese, Klaus Hulek

The families of smooth rational surfaces in $\PP^4$ have been classified in degree . All known rational surfaces in $\PP^4$ can be represented as blow-ups of the plane $\PP…

alg-geom1994

Degenerations of abelian surfaces and Hodge structures

K. Hulek, J. Spandaw

In this paper the authors consider a certain toroidal compactification of the moduli space of degenerations of (1,p)-polarized abelian surfaces with (canonical) level structure. Us…

alg-geom1994★ 8 cited

The Fundamental Group of Some Siegel Modular Threefolds

K. Hulek, G. K. Sankaran

Let A be the moduli space of (1,p)-polarised abelian surfaces with a level structure, for p an odd prime. Let X be a desingularisation of any algebraic compactification of A. Then…

alg-geom1993

Very ample linear systems on abelian varieties

O. Debarre, K. Hulek, J. Spandaw

Let be a polarized complex abelian variety of dimension where is a polarization of type . For genberic we prove the following: (1) If $d \ge g+…