Push-forwards for Witt groups of schemes

DOI10.4171/CMH/230zbMath1226.19003arXiv0806.0571OpenAlexW2069138241MaRDI QIDQ633010

Jens Hornbostel, Baptiste Calmès

Publication date: 31 March 2011

Published in: Commentarii Mathematici Helvetici (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/0806.0571

zbMATH Keywords

quadratic formstransferGrothendieck dualitypush-forwardWitt groups of schemes

Mathematics Subject Classification ID

Algebraic theory of quadratic forms; Witt groups and rings (11E81) Witt groups of rings (19G12) Grothendieck groups (category-theoretic aspects) (18F30) (K)-theory of schemes (19E08) Hermitian (K)-theory, relations with (K)-theory of rings (19G38) Symmetric monoidal categories (19D23)

Related Items (11)

EULER CLASSES: SIX-FUNCTORS FORMALISM, DUALITIES, INTEGRALITY AND LINEAR SUBSPACES OF COMPLETE INTERSECTIONS ⋮ Fundamental classes in motivic homotopy theory ⋮ On the push-forwards for motivic cohomology theories with invertible stable Hopf element ⋮ Witt groups of Grassmann varieties ⋮ Witt groups of Spinor varieties ⋮ Motivic Gauss-Bonnet formulas ⋮ Aspects of enumerative geometry with quadratic forms ⋮ Lectures on quadratic enumerative geometry ⋮ Oriented Schubert calculus in Chow–Witt rings of Grassmannians ⋮ The excess intersection formula for Grothendieck-Witt groups ⋮ Quaternionic Grassmannians and Borel classes in algebraic geometry

This page was built for publication: Push-forwards for Witt groups of schemes