In mathematics, p-adic cohomology means a cohomology theory for varieties of characteristic p whose values are modules over a ring of p-adic integers. Examples (in roughly historical order) include:
- Serre's Witt vector cohomology
- Monsky–Washnitzer cohomology
- Infinitesimal cohomology
- Crystalline cohomology
- Rigid cohomology
See also
- p-adic Hodge theory
- Étale cohomology, taking values over a ring of l-adic integers for l≠p
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In mathematics, p-adic cohomology means a cohomology theory for varieties of characteristic p whose values are modules over a ring of p-adic integers. Examples (in roughly historical order) include:
- Serre's Witt vector cohomology
- Monsky–Washnitzer cohomology
- Infinitesimal cohomology
- Crystalline cohomology
- Rigid cohomology
See also
- p-adic Hodge theory
- Étale cohomology, taking values over a ring of l-adic integers for l≠p
This
article includes a list of related items that share the same name (or similar names).
If an internal link incorrectly led you here, you may wish to change the link to point directly to the intended article.
If an internal link incorrectly led you here, you may wish to change the link to point directly to the intended article.