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- W2912697676 abstract "The presented splitting lemma extends the techniques of Gromov and Forstneriv{c} to glue local sections of a given analytic sheaf, a key step in the proof of all Oka principles. The novelty on which the proof depends is a lifting lemma for transition maps of coherent sheaves, which yields a reduction of the proof to the work of Forstneriv{c}. As applications we get shortcuts in the proofs of Forster and Ramspott's Oka principle for admissible pairs and of the interpolation property of sections of elliptic submersions, an extension of Gromov's results obtained by Forstneriv{c} and Prezelj." @default.
- W2912697676 created "2019-02-21" @default.
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- W2912697676 date "2019-01-31" @default.
- W2912697676 modified "2023-10-01" @default.
- W2912697676 title "A splitting lemma for coherent sheaves" @default.
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