activity
19992005
most citedThe Alternating Groups and K3 Surfaces

1 citations · 2 across the 4 of their papers we have counts for

collaborators

11 papers

math.AG20051 cited

The Alternating Groups and K3 Surfaces

D. -Q. Zhang

In this note, we consider all possible extensions G of a non-trivial perfect group H acting faithfully on a K3 surface X. The pair (X, G) is proved to be uniquely determined by G i…

math.AG20051 cited

A Nonvanishing Theorem for Q-divisors

Jungkai Alfred Chen, Meng Chen, De-Qi Zhang

We prove a non-vanishing theorem of the cohomology H^0 of the adjoint divisor K_X + L' where L' is the round up of a nef and big Q-divisor L.

math.AG2003

Equivariant classification of Gorenstein open log del Pezzo surfaces with finite group actions

Masayoshi Miyanishi, De-Qi Zhang

We classify equivariantly Gorenstein log del Pezzo surfaces with boundaries at infinity and with finite group actions such that the quotient surface modulo the finite group has Pic…

math.AG2003

The determination of integral closures and geometric applications

Sheng-Li Tan, De-Qi Zhang

We express explicitly the integral closures of some ring extensions; this is done for all Bring-Jerrard extensions of any degree as well as for all general extensions of degree < 6…

math.AG2001

On Gorenstein Surfaces Dominated by P^2

R. V. Gurjar, C. R. Pradeep, D. -Q. Zhang

In this paper we prove that a normal Gorenstein surface dominated by the projective plane P^2 is isomorphic to a quotient P^2/G, where G is a finite group of automorphisms of P^2 (…

math.AG2001

Fundamental groups of open K3 surfaces, Enriques surfaces and Fano 3-folds

J. Keum, D. -Q. Zhang

We investigate when the fundamental group of the smooth part of a K3 surface or Enriques surface with Du Val singularities, is finite. As a corollary we give an effective upper bou…