Skip to main content
added 12 characters in body
Source Link
Jonathan Wise
  • 8k
  • 1
  • 47
  • 53

Sure -- try the set of homomorphisms from pi_1^{et}(E - O)$\pi_1^{\mathrm{et}}(E - O)$ to a fixed finite group G. This is a "non-abelian level structure" of the sort considered by de Jong and Pikaart

http://arxiv.org/abs/alg-geom/9501003

Rachel Davis, a 2013 Wisconsin Ph.D. working with Nigel Boston, wrote her thesis about this kind of stuff in the case of elliptic curves.

Sure -- try the set of homomorphisms from pi_1^{et}(E - O) to a fixed finite group G. This is a "non-abelian level structure" of the sort considered by de Jong and Pikaart

http://arxiv.org/abs/alg-geom/9501003

Rachel Davis, a 2013 Wisconsin Ph.D. working with Nigel Boston, wrote her thesis about this kind of stuff in the case of elliptic curves.

Sure -- try the set of homomorphisms from $\pi_1^{\mathrm{et}}(E - O)$ to a fixed finite group G. This is a "non-abelian level structure" of the sort considered by de Jong and Pikaart

http://arxiv.org/abs/alg-geom/9501003

Rachel Davis, a 2013 Wisconsin Ph.D. working with Nigel Boston, wrote her thesis about this kind of stuff in the case of elliptic curves.

Source Link
JSE
  • 19.2k
  • 6
  • 69
  • 134

Sure -- try the set of homomorphisms from pi_1^{et}(E - O) to a fixed finite group G. This is a "non-abelian level structure" of the sort considered by de Jong and Pikaart

http://arxiv.org/abs/alg-geom/9501003

Rachel Davis, a 2013 Wisconsin Ph.D. working with Nigel Boston, wrote her thesis about this kind of stuff in the case of elliptic curves.