activity
19952004
most citedPoncelet theorems

30 citations · 77 across the 7 of their papers we have counts for

collaborators

7 papers

math.AG2004★ 7 cited

Cusps and Codes

Wolf P. Barth, Slawomir Rams

We study a construction, which produces surfaces with cusps. For example we obtain surfaces of degree six with 18, 24 or 27 three-divisible cusps. For sextic surfac…

math.AG2003★ 1 cited

Polyhedral Groups and Pencils of K3-Surfaces with Maximal Picard Number

Wolf Barth, Alessandra Sarti

A K3-surface is a (smooth) surface which is simply connected and has trivial canonical bundle. In these notes we investigate three particular pencils of K3-surfaces with maximal Pi…

math.AG2001★ 7 cited

Equations of low-degree Projective Surfaces with three-divisible Sets of Cusps

Wolf P. Barth, Slawomir Rams

Let Y be a surface with only finitely many singularities all of which are cusps. A set of cusps on Y is called three-divisible, if there is a cyclic global triple cover of Y branch…

math.AG1999★ 2 cited

Even Sets of Lines on Quartic Surfaces

Wolf P. Barth

An effective divisor D on a smooth (compact complex) surface X is called even, if its class is divisible by 2. D may be assumed reduced w.l.o.g. Then D being ev…

math.AG1998★ 2 cited

On the Classification of K3-Surfaces with Nine Cusps

W. Barth

By a K3-surface with nine cusps I mean a compact complex surface with nine isolated double points , but otherwise smooth, such that its minimal desingularisation is a K3-surfa…

alg-geom1997★ 28 cited

K3 Surfaces with Nine Cusps

W. Barth

By a K3-surface with nine cusps I mean a surface with nine isolated double points A_2, but otherwise smooth, such that its minimal desingularisation is a K3-surface. It is shown, t…