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Non-smoothness of Moduli Spaces of Higher Genus Curves on Low Degree Hypersurfaces
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abstract
We show that the moduli space of degree $e$ maps from smooth genus $g \ge 1$ curves to an arbitrary low degree smooth hypersurface is singular when $e$ is large compared to $g$. We also give a lower bound for the dimension of the singular locus.
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Cited by 1 Pith paper
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Terminal singularities of the moduli space of curves on low degree hypersurfaces and the circle method
For large ambient dimension n and curve degree e, the moduli space of genus g degree e maps into a smooth degree d hypersurface has at worst terminal singularities.
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