A note on ramification of the Galois representation on the fundamental group of an algebraic curve. II

DOI10.1006/jnth.1995.1095zbMath0844.14013OpenAlexW4213094360MaRDI QIDQ1898686

Takayuki Oda

Publication date: 29 August 1996

Published in: Journal of Number Theory (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1006/jnth.1995.1095

zbMATH Keywords

Galois representation of the fundamental group of an algebraic curve

Mathematics Subject Classification ID

Galois theory (11R32) Coverings of curves, fundamental group (14H30) Homotopy theory and fundamental groups in algebraic geometry (14F35) Coverings in algebraic geometry (14E20)

Related Items (15)

Local monodromy on the fundamental groups of algebraic curves along a degenerate stable curve ⋮ Quadratic Chabauty and Rational Points II: Generalised Height Functions on Selmer Varieties ⋮ Pseudo-periodic homeomorphisms and degeneration of Riemann surfaces ⋮ Finiteness theorems for potentially equivalent Galois representations: Extension of Faltings’ finiteness criteria ⋮ Comparison of Relatively Unipotent Log de Rham Fundamental Groups ⋮ A \(p\)-adic nonabelian criterion for good reduction of curves ⋮ Fundamental groups and good reduction criteria for curves over positive characteristic local fields ⋮ An effective Chabauty–Kim theorem ⋮ Ramification in the cohomology of algebraic surfaces arising from ordinary double point singularities ⋮ Good Reduction of K3 Surfaces ⋮ Good reduction criterion for \(K3\) surfaces ⋮ A variety that cannot be dominated by one that lifts ⋮ A monodromy criterion for the good reduction of \(K3\) surfaces ⋮ Prime-to-$p$ étale fundamental groups of punctured projective lines over strictly Henselian fields ⋮ A Kulikov-type classification theorem for a one parameter family of \(K3\)-surfaces over a \(p\)-adic field and a good reduction criterion

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