Elliptic subcovers of a curve of genus 2. I. The isogeny defect
Author:
Funder
Canadian Network for Research and Innovation in Machining Technology, Natural Sciences and Engineering Research Council of Canada
Publisher
Springer Science and Business Media LLC
Subject
General Mathematics
Link
http://link.springer.com/content/pdf/10.1007/s40316-018-0105-6.pdf
Reference17 articles.
1. Diem, C., Frey, G.: Non-constant curves of genus 2 with infinite pro-Galois covers. Israel J. Math. 164, 193–220 (2008)
2. Frey, G., Kani, E.: Curves of genus 2 covering elliptic curves and an arithmetical application. In: van der Geer, G., Oort, F., Steenbrink, J. (eds.) Arithmetic algebraic geometry, Progress In Math. vol. 89, Birkhäuser, Boston, pp. 153–176 (1991)
3. Frey, G., Kani, E.: Curves of genus 2 with elliptic differentials and associated Hurwitz spaces. Contemp. Math. 487, 33–81 (2009)
4. Kani, E.: Elliptic curves on abelian surfaces. Manus. Math. 84, 199–223 (1994)
5. Kani, E.: The Hurwitz space of genus 2 covers of an elliptic curve. Collect. Math. 54, 1–51 (2003)
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