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- W2339486511 abstract "We first discuss a tropical version of the Igusa invariants. These invariants completely determine the semi-stable reduction type of a genus 2 curve. These invariants also give the lengths of the reduction graph associated to this curve. This is all very similar to the genus 1 elliptic curve case, where one obtained a cycle of length -v(j) for an elliptic curve with bad reduction. The second part of the paper is about torsion points on Jacobians and how to obtain tropical embeddings using these. These embeddings are known to exist, but the methods used are purely analytic. In this paper we will create embeddings using the component group of the Neron model of the Jacobian of a curve." @default.
- W2339486511 created "2016-06-24" @default.
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- W2339486511 date "2016-04-13" @default.
- W2339486511 modified "2023-09-27" @default.
- W2339486511 title "Tropical Igusa Invariants and Torsion Embeddings" @default.
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