Classification of degenerations and Picard lattices of Kahlerian K3 surfaces with symplectic automorphism group D_6
V. V. Nikulinab
a Steklov Mathematical Institute of Russian Academy of Sciences, Moscow
b Department of Mathematical Sciences, University of Liverpool
In our papers [Nik7] — [Nik12], we classified
degenerations and Picard lattices of Kählerian K3 surfaces with finite
symplectic automorphism groups of high order.
For remaining groups of small order: $D_6$, $C_4$, $(C_2)^2$, $C_3$, $C_2$ and $C_1$
it was not considered because each of these cases requires very long and difficult considerations and calculations.
Here we consider this classification for the dihedral group $D_6$ of the order $6$.
K3 surface, degeneration, Picard lattice, automorphism group
Citing articles on Google Scholar:
Related articles on Google Scholar:
|Number of views:|