The projective bundle theorem for Ij -cohomology
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Publication:4923123
DOI10.1017/is013002015jkt217zbMath1272.14019OpenAlexW2317633865MaRDI QIDQ4923123
Publication date: 5 June 2013
Published in: Journal of K-Theory (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1017/is013002015jkt217
Other algebro-geometric (co)homologies (e.g., intersection, equivariant, Lawson, Deligne (co)homologies) (14F43) Algebraic cycles (14C25) Hermitian (K)-theory, relations with (K)-theory of rings (19G38)
Related Items (17)
EULER CLASSES: SIX-FUNCTORS FORMALISM, DUALITIES, INTEGRALITY AND LINEAR SUBSPACES OF COMPLETE INTERSECTIONS ⋮ Euler class groups and 2-torsion elements ⋮ Witt groups of Spinor varieties ⋮ Chow-Witt rings of Grassmannians ⋮ MOTIVIC EULER CHARACTERISTICS AND WITT-VALUED CHARACTERISTIC CLASSES ⋮ Equivariant Chow-Witt groups and moduli stacks of elliptic curves ⋮ Quaternionic projective bundle theorem and Gysin triangle in MW-motivic cohomology ⋮ OBSTRUCTIONS TO ALGEBRAIZING TOPOLOGICAL VECTOR BUNDLES ⋮ Lectures on Chow-Witt groups ⋮ Chow-Witt rings of split quadrics ⋮ Lectures on quadratic enumerative geometry ⋮ Oriented Schubert calculus in Chow–Witt rings of Grassmannians ⋮ Projective bundle theorem in MW-motivic cohomology ⋮ The real cycle class map ⋮ 𝔸1-contractibility of affine modifications ⋮ \(\mathbb{A}^1\)-homotopy theory and contractible varieties: a survey ⋮ Real cohomology and the powers of the fundamental ideal in the Witt ring
Cites Work
- A graded Gersten-Witt complex for schemes with a dualizing complex and the Chow group
- An exact sequence for \(K^M_*/2\) with applications to quadratic forms
- The excess intersection formula for Grothendieck-Witt groups
- Oriented cohomology theories of algebraic varieties
- On the powers of the fundamental ideal of a Witt ring
- Reduced power operations in motivic cohomology
- Motivic cohomology with \(\mathbb Z/2\)-coefficients
- A zero theorem for the transfer of coherent Witt groups
- Products of degenerate quadratic forms
- NON-INJECTIVITY OF THE MAP FROM THE WITT GROUP OF A VARIETY TO THE WITT GROUP OF ITS FUNCTION FIELD
- A Gersten–Witt spectral sequence for regular schemes
- Steenrod operations in Chow theory
- Koszul complexes and symmetric forms over the punctured affine space
- Witt cohomology, Mayer-Vietoris, homotopy invariance and the Gersten conjecture
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