Rationally isotropic quadratic spaces are locally isotropic. III

DOI10.1090/spmj/1433zbMath1383.13001OpenAlexW2526537255MaRDI QIDQ2822789

Konstantin Pimenov, I. A. Panin

Publication date: 5 October 2016

Published in: St. Petersburg Mathematical Journal (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1090/spmj/1433

zbMATH Keywords

quadratic formregular local ringGrothendieck-Serre conjectureisotropic vector

Mathematics Subject Classification ID

Regular local rings (13H05)

Related Items (4)

A purity theorem for quadratic spaces ⋮ Problems about torsors over regular rings ⋮ Purity of \(G_2\)-torsors ⋮ Grothendieck–Serre in the quasi-split unramified case

Cites Work

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• Rationally isotropic quadratic spaces are locally isotropic. II.
• Rationally isotropic quadratic spaces are locally isotropic
• A variant of a theorem by Springer
• A purity theorem for the witt group
• On Grothendieck–Serre’s conjecture concerning principal -bundles over reductive group schemes: I

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