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On the projective structures given by theta
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abstract
Given a compact Riemann surface $C$, the line in $H^0(J_C,\, 2\Theta)$ orthogonal to the sections vanishing at $0$ produces a natural projective structure on $C$. We investigate the properties of this projective structure.
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Cited by 1 Pith paper
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Prym varieties and projective structures on Riemann surfaces
Prym varieties of etale double covers produce canonical projective structures whose variation is governed by Thetanullwert maps, and this variation is nonzero, so the base structure depends on the cover.
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