Artin-Rees theorem
Let be a Noetherian ring![]()
, an ideal, a finitely generated module, and a submodule
![]()
. Then there exists an integer such that for all integers we have
| Title | Artin-Rees theorem |
|---|---|
| Canonical name | ArtinReesTheorem |
| Date of creation | 2013-03-22 12:41:03 |
| Last modified on | 2013-03-22 12:41:03 |
| Owner | n3o (216) |
| Last modified by | n3o (216) |
| Numerical id | 7 |
| Author | n3o (216) |
| Entry type | Theorem |
| Classification | msc 13C99 |