Matches in DBpedia 2014 for { <http://dbpedia.org/resource/Smooth_algebra> ?p ?o. }
Showing items 1 to 12 of
12
with 100 items per page.
- Smooth_algebra abstract "In algebra, a commutative k-algebra A is said to be 0-smooth if it satisfies the following lifting property: given a k-algebra C, an ideal N of C whose square is zero and a k-algebra map , there exists a k-algebra map such that u is v followed by the canonical map. If there exists at most one such a lifting v, then A is said to be 0-unramified (or 0-neat). A is said to be 0-étale if it is 0-smooth and 0-unramified.A separable algebraic field extension L of k is 0-étale over k. the formal power series ring is 0-smooth only when and (i.e., k has a finite p-basis.)".
- Smooth_algebra wikiPageID "36088541".
- Smooth_algebra wikiPageRevisionID "590172520".
- Smooth_algebra hasPhotoCollection Smooth_algebra.
- Smooth_algebra subject Category:Algebra.
- Smooth_algebra comment "In algebra, a commutative k-algebra A is said to be 0-smooth if it satisfies the following lifting property: given a k-algebra C, an ideal N of C whose square is zero and a k-algebra map , there exists a k-algebra map such that u is v followed by the canonical map. If there exists at most one such a lifting v, then A is said to be 0-unramified (or 0-neat). A is said to be 0-étale if it is 0-smooth and 0-unramified.A separable algebraic field extension L of k is 0-étale over k.".
- Smooth_algebra label "Smooth algebra".
- Smooth_algebra sameAs m.0j_31nl.
- Smooth_algebra sameAs Q7546409.
- Smooth_algebra sameAs Q7546409.
- Smooth_algebra wasDerivedFrom Smooth_algebra?oldid=590172520.
- Smooth_algebra isPrimaryTopicOf Smooth_algebra.