Triangular Witt groups Part II: From usual to derived

By Paul Balmer. 2001

64 citations recorded by the source corpus.

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

View Paper: https://www.semanticscholar.org/paper/aa8ab1ae8e9cbb3f944a372a71459f89145b97bd

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

In Geometry and Topology

1. M. Schlichting
2. Paul Balmer
3. C. Walter
4. Jean Fasel
5. Gonçalo Tabuada
6. A. Elagin
7. Dmitri Orlov
8. P. Seidel

In Mathematical Physics

1. M. Schlichting
2. Paul Balmer
3. C. Walter
4. Jean Fasel
5. Gonçalo Tabuada
6. A. Elagin
7. Dmitri Orlov
8. P. Seidel

Citations in the corpus

• Hermitian K -theory of exact categories (2010, methodology): “We recall the classical definitions of Witt and Grothendieck-Witt groups of an exact category with duality (for Grothendieck-Witt groups, see [Qui71, §5.1], [Kne77, §4], [QSS79, pp.280, 281]; and for Witt groups, see furthermore [Knu91, VIII §1], [ Bal01 ]).”
• TRIANGULAR WITT GROUPS. PART I : THE 12-TERM LOCALIZATION EXACT SEQUENCE. (2000, unknown): “Typeset by AMS-TEX 1”
• Witt Cohomology, Mayer–Vietoris, Homotopy Invariance and the Gersten Conjecture (2001, methodology): “E(X). In short, this duality is the total derived functor of HomOX (−, OX) .M ore details can be found in [1, 2 ].”
• A Gersten–Witt spectral sequence for regular schemes (2002, background): “4 was proven in [3] for semisaturated exact categories.”