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- W4300001775 abstract "A theta surface in affine 3-space is the zero set of a Riemann theta function in genus 3. This includes surfaces arising from special plane quartics that are singular or reducible. Lie and Poincar'e showed that theta surfaces are precisely the surfaces of double translation, i.e. obtained as the Minkowski sum of two space curves in two different ways. These curves are parametrized by abelian integrals, so they are usually not algebraic. This paper offers a new view on this classical topic through the lens of computation. We present practical tools for passing between quartic curves and their theta surfaces, and we develop the numerical algebraic geometry of degenerations of theta functions." @default.
- W4300001775 created "2022-10-03" @default.
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- W4300001775 date "2020-01-30" @default.
- W4300001775 modified "2023-09-26" @default.
- W4300001775 title "Theta surfaces" @default.
- W4300001775 doi "https://doi.org/10.48550/arxiv.2001.11385" @default.
- W4300001775 hasPublicationYear "2020" @default.
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