arXiv Analytics

Sign in

arXiv:0805.2277 [math.AG]AbstractReferencesReviewsResources

Fundamental groups of symmetric sextics. II

Alex Degtyarev

Published 2008-05-15Version 1

We study the moduli spaces and compute the fundamental groups of plane sextics of torus type with the set of inner singularities $2\bold{A}_8$ or $\bold{A}_{17}$. We also compute the fundamental groups of a number of other sextics, both of and not of torus type. The groups found are simplest possible, i.e., $\Bbb{Z}_2*\Bbb{Z}_3$ and $\Bbb{Z}_6$, respectively.

Journal: Proc. London Math. Soc., 99:2 (2009), 353--385
Categories: math.AG
Subjects: 14H30, 14H45
Related articles: Most relevant | Search more
arXiv:0803.3219 [math.AG] (Published 2008-03-21, updated 2008-07-13)
Fundamental groups of symmetric sextics
arXiv:1307.4837 [math.AG] (Published 2013-07-18)
On the fundamental groups of non-generic $\mathbb{R}$-join-type curves
arXiv:1207.1250 [math.AG] (Published 2012-07-05, updated 2013-01-02)
On plane sextics with double singular points

Links

Toolbox