activity
20092024
most citedNon-natural non-symplectic involutions on symplectic manifolds of K3^{[2]}-type

15 citations · 54 across the 13 of their papers we have counts for

collaborators

13 papers

math.AG2024

Finite symplectic automorphism groups of supersingular K3 surfaces

Hisanori Ohashi, Matthias Schütt

We give a complete classification of finite groups acting symplectically on supersingular K3 surfaces of Artin invariant one. Using work of Dolgachev and Keum, this provides the fu…

math.AG2017★ 2 cited

On automorphisms of Enriques surfaces and their entropy

Yuya Matsumoto, Hisanori Ohashi, Sławomir Rams

Consider an arbitrary automorphism of an Enriques surface with its lift to the covering K3 surface. We prove a bound of the order of the lift acting on the anti-invariant cohomolog…

math.AG2015

The automorphism groups of Enriques surfaces covered by symmetric quartic surfaces

Shigeru Mukai, Hisanori Ohashi

Let be the (minimal) Enriques surface obtained from the symmetric quartic surface in with , by taking quotient…

math.AG2015★ 3 cited

Bi-canonical representations of finite automorphisms acting on Enriques surfaces

Hisanori Ohashi

We classify the bi-canonical representations of finite automorphisms on Enriques surfaces. There are three types of non-trivial cases and examples are given explicitly by Horikawa…

math.AG2015★ 12 cited

Gorenstein -homology projective planes

DongSeon Hwang, JongHae Keum, Hisanori Ohashi

We present the complete list of all singularity types on Gorenstein -homology projective planes, i.e., normal projective surfaces of second Betti number one with at wor…

math.AG2014★ 11 cited

Finite groups of automorphisms of Enriques surfaces and the Mathieu group

Shigeru Mukai, Hisanori Ohashi

An action of a group on an Enriques surface is called Mathieu if it acts on trivially and every element of order 2, 4 has Lefschetz number 4. A finite group …