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math.AGDec 1, 2014
29
citations (OpenAlex)
authors
  • Baptiste Calmès
  • Jean Fasel
institutions
  • Université d'Artois
arXiv abstractPDF
paper

Finite Chow-Witt correspondences

arXiv:1412.2989

Abstract

We introduce the category of finite Chow-Witt correspondences over a perfect field k of characteristic not 2. We then use them to define bigraded generalized motivic cohomology groups of a smooth scheme over k and begin the study of their relationship with ordinary motivic cohomology groups.

This is an extended version of the first part of the previous version. Comments are still welcome

References in corpus (1)

  • A cohomological classification of vector bundles on smooth affine threefolds

Cited by in corpus (14)

  • Fundamental classes in motivic homotopy theory
  • Motivic and Real Etale Stable Homotopy Theory
  • On the effectivity of spectra representing motivic cohomology theories
  • A^1-Euler classes: six functors formalisms, dualities, integrality and linear subspaces of complete intersections
  • Aspects of enumerative geometry with quadratic forms
  • On the rational motivic homotopy category
  • Motivic Tambara Functors
  • The unit map of the algebraic special linear cobordism spectrum
  • Effective Grothendieck-Witt motives of smooth varieties
  • Cancellation theorem for Grothendieck-Witt-correspondences and Witt-correspondences
  • Two cohomology theories for structured spaces
  • The homomorphism of presheaves K∗MW​→πs∗,∗​ over a base
  • General Motivic Cohomology and Symplectic Orientation
  • Zariski-local framed A1-homotopy theory
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