Processing math: 100%

Content-Length: 7647 | pFad | http://planetmath.org/intersectionofcomplexanalyticvarietiesisacomplexanalyticvariety

intersection of complex analytic varieties is a complex analytic variety

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 GCN be an open set, then an arbitrary intersectionMathworldPlanetmath of complex analytic varieties in G is a complex analytic variety in G.

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








ApplySandwichStrip

pFad - (p)hone/(F)rame/(a)nonymizer/(d)eclutterfier!      Saves Data!


--- a PPN by Garber Painting Akron. With Image Size Reduction included!

Fetched URL: http://planetmath.org/intersectionofcomplexanalyticvarietiesisacomplexanalyticvariety

Alternative Proxies:

Alternative Proxy

pFad Proxy

pFad v3 Proxy

pFad v4 Proxy