activity
20142025
most citedReal and complex multiplication on K3 surfaces via period integration

3 citations · 3 across the 4 of their papers we have counts for

collaborators

11 papers

math.NT2025

Explicit modularity of K3 surfaces with complex multiplication of large degree

Edgar Costa, Andreas-Stephan Elsenhans, Jörg Jahnel +1

We consider the transcendental motive of three K3 surfaces conjectured to have complex multiplication (CM). Under this assumption, we match these to explicit algebraic Hecke qu…

math.AG2023

On the component group of the algebraic monodromy group of a surface

Andreas-Stephan Elsenhans, Jörg Jahnel

We provide a lower bound for the number of components of the algebraic monodromy group in the situation of a surface over a number field . In the CM case, our bound is shar…

math.AG2018★ 3 cited

Real and complex multiplication on K3 surfaces via period integration

Andreas-Stephan Elsenhans, Jörg Jahnel

We report on a new approach, as well as some related experiments, to construct families of K3 surfaces having real or complex multiplication. The approach is based on an explicit d…

math.AG2017

On the algebraic Brauer classes on open degree four del Pezzo surfaces

Jörg Jahnel, Damaris Schindler

We study the algebraic Brauer classes on open del Pezzo surfaces of degree . I.e., on the complements of geometrically irreducible hyperplane sections of del Pezzo surfaces of d…

math.AG2017

On plane quartics with a Galois invariant Cayley octad

Andreas-Stephan Elsenhans, Jörg Jahnel

We describe a construction of plane quartics with prescribed Galois operation on the 28 bitangents, in the particular case of a Galois invariant Cayley octad. As an application, we…

math.AG2017

On plane quartics with a Galois invariant Steiner hexad

Andreas-Stephan Elsenhans, Jörg Jahnel

We describe a construction of plane quartics with prescribed Galois operation on the 28 bitangents, in the particular case of a Galois invariant Steiner hexad. As an application, w…