On complete intersections
By F. Forstnerič. 2001
59 citations recorded by the source corpus.
We construct closed complex submanifolds of C n which are differential but not holomorphic complete intersections. We also prove a homotopy principle concerning the removal of intersections with certain complex subvarieties of C n .
Subfields: Applied Mathematics, Geometry and Topology
View Paper: https://www.semanticscholar.org/paper/cb3ab1d728ab42bd426a1eff1e565e26d040ffe0
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In Applied Mathematics
- F. Lárusson
- F. Kutzschebauch
- S. Kaliman
- S. M. Bhatwadekar
- R. Sridharan
- F. Forstnerič
- E. F. Wold
- J. Fornaess
In Geometry and Topology
- F. Kutzschebauch
- F. Lárusson
- S. Kaliman
- F. Forstnerič
- S. M. Bhatwadekar
- R. Sridharan
- E. F. Wold
- H. Esnault
Citations in the corpus
- The Euler Class Group of a Noetherian Ring (2000, background): “Then the ideal (I, x) ⊂ A is generated by n+ 1 elements [8].”
- Criteria for the density property of complex manifolds (2007, result): “As a consequence we recover the result of Buzzard and Hubbard [3] answering Siu’s question (see also [8], Prop.”
- Survey of Oka theory (2010, background): “• The following theorem is a special case of the results of [11] on the elimination of intersections.”