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- W1569359399 abstract "In this note a natural strengthening of internality motivated by complex geometry, being to a set of types, is introduced. Under the hypothesis of Pillay's canonical base property, and using results of Chatzidakis, a criterion is given for when a finite U-rank stationary type that is internal to a nonmodular minimal type is in fact Moishezon to the set of all nonmodular minimal types. This result is a model-theoretic analogue of (a special case of) Campana's first algebraicity criterion. Other related abstractions from complex geometry, including coreductions and generating fibrations are also discussed." @default.
- W1569359399 created "2016-06-24" @default.
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- W1569359399 date "2011-09-07" @default.
- W1569359399 modified "2023-10-17" @default.
- W1569359399 title "A model-theoretic counterpart to Moishezon morphisms" @default.
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- W1569359399 doi "https://doi.org/10.1090/crmp/053/09" @default.
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