Oka coherence theorem
Let be a complex manifold.
Theorem.
Suppose is an analytic sheaf over , that is a subsheaf of . If is a locally finitely generated sheaf, then is a coherent analytic sheaf.
References
- 1 Lars Hörmander. , North-Holland Publishing Company, New York, New York, 1973.
- 2 Steven G. Krantz. , AMS Chelsea Publishing, Providence, Rhode Island, 1992.
Title | Oka coherence theorem |
---|---|
Canonical name | OkaCoherenceTheorem |
Date of creation | 2013-03-22 17:39:08 |
Last modified on | 2013-03-22 17:39:08 |
Owner | jirka (4157) |
Last modified by | jirka (4157) |
Numerical id | 5 |
Author | jirka (4157) |
Entry type | Theorem |
Classification | msc 32C35 |
Synonym | Oka theorem |
Synonym | Oka’s theorem |
Synonym | Oka’s coherence theorem |