Moduli of p-covers of curves
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Publication:3924317
DOI10.1080/00927878008822511zbMath0471.14011OpenAlexW2084779966MaRDI QIDQ3924317
Publication date: 1980
Published in: Communications in Algebra (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1080/00927878008822511
Coverings of curves, fundamental group (14H30) Coverings in algebraic geometry (14E20) Fine and coarse moduli spaces (14D22)
Related Items (31)
Abhyankar's conjecture on Galois groups over curves ⋮ Bounding ramification by covers and curves ⋮ The wild McKay correspondence via motivic integration ⋮ Automata and finite order elements in the Nottingham group ⋮ Some calculations of spaces \(R^i f_\ast G\) over curves ⋮ Automorphisms of Harbater-Katz-Gabber curves ⋮ A cohomological treatise of HKG-covers with applications to the Nottingham group ⋮ Moduli of formal torsors. II ⋮ 𝑝-group Galois covers of curves in characteristic 𝑝 ⋮ Explicit resolution of weak wild quotient singularities on arithmetic surfaces ⋮ Moduli of formal torsors ⋮ On a theorem of Garuti ⋮ On the inertia conjecture and its generalizations ⋮ The \(p\)-rank stratification of Artin-Schreier curves ⋮ On the compositum of wildly ramified extensions ⋮ A generating set for the canonical ideal of HKG-curves ⋮ Embedding problems and open subgroups ⋮ Automorphisms of curves and Weierstrass semigroups for Harbater–Katz–Gabber covers ⋮ Essential dimension of finite groups in prime characteristic ⋮ Cyclic extensions and the local lifting problem ⋮ The Oort conjecture on lifting covers of curves ⋮ Some results about equivariant deformations of stable curves ⋮ Killing wild ramification ⋮ Formal orbifolds and orbifold bundles in positive characteristic ⋮ Artin-Schreier root stacks ⋮ Abhyankar’s conjectures in Galois theory: Current status and future directions ⋮ The wild McKay correspondence for cyclic groups of prime power order ⋮ Embedding problems with local conditions ⋮ Local-to-global extensions of representations of fundamental groups ⋮ Mock covers and Galois extensions ⋮ The -cyclic McKay correspondence via motivic integration
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