On the automorphisms of some K3 surface double cover of the plane
classification
🧮 math.AG
keywords
planeautomorphismscurvedoublesexticsomesurfacecase
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In this paper we study the automorphisms group of some $K3$ surfaces which are double covers of the projective plane ramified over a smooth sextic plane curve. More precisely, we study the case of a $K3$ surface of Picard rank two such that there is a rational curve of degree $d$ which is tangent to the sextic in $d$ points.
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