The automorphism group of a supersingular K3 surface with Artin invariant 1 in characteristic 3
arXiv:1205.6520 · doi:10.1093/imrn/rns274
Abstract
We present a finite set of generators of the automorphism group of a supersingular K3 surface with Artin invariant 1 in characteristic 3.
Example 3.3 has been corrected. The published version contains additional references and remarks
References in corpus (5)
- Elliptic fibrations on a generic Jacobian Kummer surface
- Coxeter groups, Lorentzian lattices, and K3 surfaces
- K3 surfaces with ten cusps
- Elliptic Fibrations on Supersingular K3 Surface with Artin Invariant 1 in characteristic 3
- Projective models of the supersingular K3 surface with Artin invariant 1 in characteristic 5
Cited by in corpus (10)
- On certain duality of Néron-Severi lattices of supersingular K3 surfaces
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- Automorphisms of supersingular K3 surfaces and Salem polynomials
- Dynamics on supersingular K3 surfaces
- On the supersingular K3 surface in characteristic 5 with Artin invariant 1
- The elliptic modular surface of level 4 and its reduction modulo 3
- Projective models of the supersingular K3 surface with Artin invariant 1 in characteristic 5
- On a smooth quartic surface containing 56 lines which is isomorphic as a K3 surface to the Fermat quartic
- An algorithm to compute automorphism groups of K3 surfaces and an application to singular K3 surfaces
- Holes of the Leech lattice and the projective models of K3 surfaces