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- W2148497618 abstract "Let L be an invertible sheaf on a smooth curve C. A generalized inflection point of L is an inflection point of $$L^{otimes n}$$ for some integer n > 0. A generalized inflection point P of L is called strongly normal if there is a unique integer n > 0 such that P is an inflection point of $$L^{otimes n}$$ and moreover its inflection weight is equal to 1. In case L is a very general invertible sheaf of degree x on C then all generalized inflection points of L are strongly normal." @default.
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- W2148497618 date "2007-10-27" @default.
- W2148497618 modified "2023-10-07" @default.
- W2148497618 title "Generalized inflection points of very general line bundles on smooth curves" @default.
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- W2148497618 doi "https://doi.org/10.1007/s10231-007-0058-x" @default.
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