Arithmetic invariant theory II: Pure inner forms and obstructions to the existence of orbits

DOI10.1007/978-3-319-23443-4_5zbMath1377.11046OpenAlexW2416686223MaRDI QIDQ2813590

Manjul Bhargava, Gross, Benedict H., Xiaoheng Wang

Publication date: 24 June 2016

Published in: Representations of Reductive Groups (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1007/978-3-319-23443-4_5

zbMATH Keywords

Galois cohomologyrepresentation theory

Mathematics Subject Classification ID

Geometric invariant theory (14L24) Galois cohomology of linear algebraic groups (11E72)

Related Items (10)

A positive proportion of cubic curves over Q admit linear determinantal representations ⋮ Unnamed Item ⋮ 2-Selmer groups of even hyperelliptic curves over function fields ⋮ Most binary forms come from a pencil of quadrics ⋮ On the topology of relative and geometric orbits for actions of algebraic groups over complete fields ⋮ The local-global principle for symmetric determinantal representations of smooth plane curves in characteristic two ⋮ On base sizes for algebraic groups ⋮ GENERALIZED EXPLICIT DESCENT AND ITS APPLICATION TO CURVES OF GENUS 3 ⋮ On the symmetric determinantal representations of the Fermat curves of prime degree ⋮ Generalized Jacobians and explicit descents

Cites Work

• Unnamed Item
• Unnamed Item
• Fourier transform and the global Gan-Gross-Prasad conjecture for unitary groups
• Binary forms and orders of algebraic number fields
• 2-descent on the Jacobians of hyperelliptic curves
• Higher composition laws. II: On cubic analogues of Gauss composition
• Higher composition laws. I: A new view on Gauss composition, and quadratic generalizations
• Arithmetic invariant theory

This page was built for publication: Arithmetic invariant theory II: Pure inner forms and obstructions to the existence of orbits