Existence of nongeometric pro-\(p\) Galois sections of hyperbolic curves
From MaRDI portal
Publication:616615
zbMath1222.14057MaRDI QIDQ616615
Publication date: 11 January 2011
Published in: Publications of the Research Institute for Mathematical Sciences, Kyoto University (Search for Journal in Brave)
Arithmetic ground fields for curves (14H25) Coverings of curves, fundamental group (14H30) [https://portal.mardi4nfdi.de/w/index.php?title=+Special%3ASearch&search=%22Curves+of+arbitrary+genus+or+genus+%28%0D%0Ae+1%29+over+global+fields%22&go=Go Curves of arbitrary genus or genus ( e 1) over global fields (11G30)]
Related Items (14)
Arithmetic of \(p\)-adic curves and sections of geometrically abelian fundamental groups ⋮ On the kernels of the pro-\(l\) outer Galois representations associated to hyperbolic curves over number fields ⋮ Arithmetic deformation theory via arithmetic fundamental groups and non-Archimedean theta-functions, notes on the work of Shinichi Mochizuki ⋮ Further examples of non-geometric sections of arithmetic fundamental groups ⋮ Two-step nilpotent extensions are not anabelian ⋮ Topics in the Grothendieck conjecture for hyperbolic polycurves of dimension \(2\) ⋮ The cuspidalisation of sections of arithmetic fundamental groups ⋮ 2-nilpotent real section conjecture ⋮ Arithmetic in the fundamental group of a \(p\)-adic curve. On the \(p\)-adic section conjecture for curves ⋮ On the existence of non-geometric sections of arithmetic fundamental groups ⋮ The cuspidalisation of sections of arithmetic fundamental groups. II ⋮ Heidelberg Lectures on Fundamental Groups ⋮ On Monodromically Full Points of Configuration Spaces of Hyperbolic Curves ⋮ On 3-Nilpotent Obstructions to π1 Sections for $$ \mathbb{P}^{1}_\mathbb{Q}$$−{0,1, $$\infty$$}
This page was built for publication: Existence of nongeometric pro-\(p\) Galois sections of hyperbolic curves
