normal variety
Let be a variety. is said to be normal at a point if the local ring
is integrally closed
. is said to be normal if it is normal at every point. If is non-singular
at , it is normal at , since regular local rings
are integrally closed.
Title | normal variety |
---|---|
Canonical name | NormalVariety |
Date of creation | 2013-03-22 13:20:28 |
Last modified on | 2013-03-22 13:20:28 |
Owner | mathcam (2727) |
Last modified by | mathcam (2727) |
Numerical id | 5 |
Author | mathcam (2727) |
Entry type | Definition |
Classification | msc 14M05 |