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20112022
most citedClassifications of elliptic fibrations of a singular K3 surface

1 citations · 1 across the 7 of their papers we have counts for

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7 papers

math.AG2022

Isogenies between surfaces of the Apéry-Fermi pencil

Marie José Bertin, Odile Lecacheux

Elliptic fibrations of surfaces belonging to the Apéry-Fermi pencil () may have or -torsion sections defining on automorphisms of order or . Fir…

math.AG2021

Transcendental lattices of certain singular K3 surfaces

Marie José Bertin, Odile Lecacheux

We compute the transcendental lattices of the singular K3 surfaces belonging to three pencils of K3 surfaces, namely the Apéry-Fermi pencil with transcendental lattice $U\oplus \la…

math.AG2020

Some observations about isogenies between surfaces

Marie José Bertin, Odile Lecacheux

Even if there are too many elliptic fibrations to investigate and describe on the singular surface of discriminant 72 and belonging to the Apéry-Fermi pencil ,…

math.AG2018

Apéry-Fermi pencil of -surfaces and their -isogenies

Marie José Bertin, Odile Lecacheux

Given a generic surface of the Apéry-Fermi pencil, we use the Kneser-Nishiyama technique to determine all its non isomorphic elliptic fibrations. These computations lead…

math.AG2016

Automorphisms of certain Niemeier lattices and Elliptic Fibrations

Marie José Bertin, Odile Lecacheux

Nishiyama introduced a lattice theoretic classification of the elliptic fibrations on a surface. In a previous paper we used his method to exhibit elliptic fibrations, up…

math.AG2015★ 1 cited

Classifications of elliptic fibrations of a singular K3 surface

Marie José Bertin, Alice Garbagnati, Ruthi Hortsch +4

We classify, up to automorphisms, the elliptic fibrations on the singular K3 surface whose transcendental lattice is isometric to .