Fundamental group of Galois covers of degree 6 surfaces
From MaRDI portal
Publication:6082705
DOI10.1142/s1793525321500412arXiv2012.03279MaRDI QIDQ6082705
Cheng Gong, Meirav Amram, Wan-Yuan Xu, Uriel Sinichkin, Michael Yoshpe, Sheng-Li Tan
Publication date: 30 October 2023
Published in: Journal of Topology and Analysis (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/2012.03279
Braid groups; Artin groups (20F36) Structure of families (Picard-Lefschetz, monodromy, etc.) (14D05) Fibrations, degenerations in algebraic geometry (14D06) Families, moduli, classification: algebraic theory (14J10) Coverings of curves, fundamental group (14H30)
Related Items (1)
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Simply-connected algebraic surfaces of positive index
- On the moduli spaces of surfaces of general type. Appendix: Letter of E. Bombieri written to the author
- Braid monodromy factorization for a non-prime \(K3\) surface branch curve
- The regeneration of a 5-point
- Degenerations and fundamental groups related to some special toric varieties
- Global moduli for surfaces of general type
- Projective degenerations of \(K3\) surfaces, Gaussian maps, and Fano threefolds
- Higher degree Galois covers of \(\mathbb {CP}^1 \times T\)
- Fundamental groups of complements of plane curves and symplectic invariants
- Calculating the fundamental group of Galois cover of the (2,3)-embedding of \(\mathbb{CP}^1 \times T\)
- On the \(K^2\) of degenerations of surfaces and the multiple point formula
- Classification of Fundamental Groups of Galois Covers of Surfaces of Small Degree Degenerating to Nice Plane Arrangements
- Fundamental groups of Galois closures of generic projections
- THE FUNDAMENTAL GROUP OF GALOIS COVER OF THE SURFACE 𝕋 × 𝕋
- Coxeter covers of the symmetric groups
- Fundamental groups of Galois covers of degree 5 surfaces
- The fundamental groups of Galois covers of planar Zappatic deformations of type Ek
This page was built for publication: Fundamental group of Galois covers of degree 6 surfaces