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Local positivity in terms of Newton-Okounkov bodies

机译:用牛顿-奥孔科夫体表示的局部正性

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In recent years, the study of Newton-Okounkov bodies on normal varieties has become a central subject in the asymptotic theory of linear series, after its introduction by Lazarsfeld-Mustafg and Kaveh-Khovanskii. One reason for this is that they encode all numerical equivalence information of divisor classes (by work of Jow). At the same time, they can be seen as local positivity invariants, and Kiironya-Lozovanu have studied them in depth from this point of view.
机译:近年来,在Lazarsfeld-Mustafg和Kaveh-Khovanskii引入线性序列渐近理论之后,对牛顿-Okounkov体的正态变种的研究已成为线性渐近理论的中心课题。原因之一是它们编码除数类的所有数值等价信息(通过Jow的工作)。同时,它们可以看作是局部阳性变量,Kiironya-Lozovanu从这一角度对其进行了深入研究。

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