intersection of complex analytic varieties is a complex analytic variety
A useful result allowing us to define the “smallest” analytic variety is the following.
Theorem.
Let be an open set, then an arbitrary intersection![]()
of complex analytic varieties in is a complex analytic variety in .
References
- 1 Hassler Whitney. . Addison-Wesley, Philippines, 1972.
| Title | intersection of complex analytic varieties is a complex analytic variety |
|---|---|
| Canonical name | IntersectionOfComplexAnalyticVarietiesIsAComplexAnalyticVariety |
| Date of creation | 2013-03-22 14:59:31 |
| Last modified on | 2013-03-22 14:59:31 |
| Owner | jirka (4157) |
| Last modified by | jirka (4157) |
| Numerical id | 6 |
| Author | jirka (4157) |
| Entry type | Theorem |
| Classification | msc 32A60 |