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- W2950173232 abstract "Using divisors, an analog of the Jacobian for a compact connected nonorientable Klein surface $Y$ is constructed. The Jacobian is identified with the dual of the space of all harmonic real one-forms on $Y$ quotiented by the torsion-free part of the first integral homology of $Y$. Denote by $X$ the double cover of $Y$ given by orientation. The Jacobian of $Y$ is identified with the space of all degree zero holomorphic line bundles $L$ over $X$ with the property that $L$ is isomorphic to $sigma^*bar{L}$, where $sigma$ is the involution of $X$." @default.
- W2950173232 created "2019-06-27" @default.
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- W2950173232 date "2003-10-18" @default.
- W2950173232 modified "2023-09-26" @default.
- W2950173232 title "The Jacobian of a nonorientable Klein surface" @default.
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