Weil-étale cohomology: Difference between revisions
Jump to navigation
Jump to search
imported>Giovanni Antonio DiMatteo (link) |
imported>Joe Quick m (subpages) |
||
| Line 1: | Line 1: | ||
{{subpages}} | |||
In (date), a new [[Grothendieck topology]] was introduced by S. Lichtenbaum, defined on the category of schemes of finite type over a finite field. Its construction bears the same relation to the [[Étale morphism|étale topology]] as the [[Weil group]] does to the [[Galois group]]. | In (date), a new [[Grothendieck topology]] was introduced by S. Lichtenbaum, defined on the category of schemes of finite type over a finite field. Its construction bears the same relation to the [[Étale morphism|étale topology]] as the [[Weil group]] does to the [[Galois group]]. | ||
| Line 12: | Line 13: | ||
* Geisser, Thomas. ''Weil-Étale Cohomology over Finite Fields'' | * Geisser, Thomas. ''Weil-Étale Cohomology over Finite Fields'' | ||
* Geisser, Thomas. ''Motivic Weil-Étale Cohomology'' | * Geisser, Thomas. ''Motivic Weil-Étale Cohomology'' | ||
Revision as of 01:26, 24 December 2007
In (date), a new Grothendieck topology was introduced by S. Lichtenbaum, defined on the category of schemes of finite type over a finite field. Its construction bears the same relation to the étale topology as the Weil group does to the Galois group.
The Weil-étale site
Weil-étale sheaves and cohomology
The Lichtenbaum conjectures
References
- Lichtenbaum, Stephen. (date) The Weil-Étale Topology, (preprint?).
- Lichtenbaum, Stephen. (2005) The Weil-Étale Topology for Number Rings, (preprint?).
- Geisser, Thomas. Weil-Étale Cohomology over Finite Fields
- Geisser, Thomas. Motivic Weil-Étale Cohomology