13 lines
648 B
TeX
13 lines
648 B
TeX
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\selectlanguage{british}
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This paper surveys Campana's theory of $\cC$-pairs (or ``geometric orbifolds'')
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in the complex-analytic setting, to serve as a reference for future work.
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Written with a view towards applications in hyperbolicity, rational points, and
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entire curves, it introduces the fundamental definitions of $\cC$-pair-theory
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systematically and establishes a new notion of ``morphism''. The new definition
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agrees with notions from the literature in the smooth case, but it is better
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behaved in the singular setting, perhaps more conceptual, and has functorial
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properties that relate it to minimal model theory.
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% !TEX root = orbiAlb1
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