TRIANGULAR WITT GROUPS. PART I : THE 12-TERM LOCALIZATION EXACT SEQUENCE.

By Paul Balmer. 2000

85 citations recorded by the source corpus.

Subfields: Algebra and Number Theory, Geometry and Topology, Mathematical Physics

View Paper: https://www.semanticscholar.org/paper/73cb82c3506eed188cc37173c6b4e0dd31a956e7

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

In Algebra and Number Theory

1. C. Walter
2. Paul Balmer
3. M. Schlichting
4. A. Elagin
5. Henning Krause
6. P. Seidel
7. Dmitri Orlov

In Geometry and Topology

1. C. Walter
2. Paul Balmer
3. M. Schlichting
4. Jean Fasel
5. Greg Stevenson
6. Henning Krause
7. A. Elagin
8. A. Neeman

In Mathematical Physics

1. C. Walter
2. Paul Balmer
3. M. Schlichting
4. Jean Fasel
5. Greg Stevenson
6. Henning Krause
7. A. Elagin
8. A. Neeman

Citations in the corpus

• Witt Cohomology, Mayer–Vietoris, Homotopy Invariance and the Gersten Conjecture (2001, methodology): “This theorem is the material of [ 1 , 2], where triangulated categories with duality and the functors W n are defined, see [1, § 2]. All the categories under consideration are supposed to be Z[1/2]-categories, which means that all the Hom-groups are uniquely 2-divisible.”
• A Gersten–Witt spectral sequence for regular schemes (2002, methodology): “In particular we will prove this long exact sequence exists under slightly more general hypotheses than those given in [ 2 ].”
• Oriented Cohomology Theories of Algebraic Varieties (2003, unknown): “Witt Theory of Balmer Let (X,X − Z) → ⊕∞p=−∞W Z(X) be the Witt functor defined in [2].”