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Picard group

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Solitons: Differential equations, symmetries, and infinite-dimensional algebras 封面

《Solitons: Differential equations, symmetries, and infinite-dimensional algebras》 · 第 181 页 · Section 7.5「Tensor products, duals and homomorphisms」

We say that an $\mathcal O_X$-module $\mathcal L$ is invertible if $\mathcal L$ is locally free of rank $1$. We see that the set of isomorphism classes of invertible $\mathcal O_X$-modules forms a group, the so-called Picard group $\operatorname{Pic}(X)$ of $X$.

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