A Gersten–Witt spectral sequence for regular schemes

By Paul Balmer, C. Walter. 2002

113 citations recorded by the source corpus.

Subfields: Geometry and Topology, Mathematical Physics

View Paper: https://www.semanticscholar.org/paper/e8aea3694a9c1d73b9bf9850428127b88734e371

How researchers see this paper

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

In Geometry and Topology

1. Jean Fasel
2. M. Schlichting
3. C. Walter
4. V. Srinivas
5. Paul Balmer
6. Ivan Panin
7. M. Levine
8. A. Asok

In Mathematical Physics

1. Jean Fasel
2. M. Schlichting
3. C. Walter
4. V. Srinivas
5. Paul Balmer
6. Ivan Panin
7. M. Levine
8. A. Asok

Citations in the corpus

• Witt Cohomology, Mayer–Vietoris, Homotopy Invariance and the Gersten Conjecture (2001, methodology): “The most general Gersten–Witt complex is established in [ 3 ], basically for all regular schemes.”
• Chow-Witt groups and Grothendieck-Witt groups of regular schemes (2009, methodology): “We want now to understand some differentials of the Gersten–Grothendieck–Witt complex in terms of the differentials of the Gersten–Witt complex [3] and in terms of the Gersten complex in K-theory [23].”
• On the motivic commutative ring spectrum BO. (2010, background): “Its spaces are (KO,KO([1]),KO([2]),KO([3]), .”