Abstract
When a Gromov limit of embedded holomorphic curves is constant on some component of the domain, the non-collapsed component must exhibit some degenerate behavior at the attaching points, such as high multiplicity or vanishing of the holomorphic derivative. Here we show the same holds for maps which are only approximately J-holomorphic.
Original language | English |
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Publisher | arXiv.org |
Number of pages | 33 |
DOIs | |
Publication status | Published - 12. Dec 2022 |
Keywords
- math.SG
- 53D45, 53D42