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• W3094171603 abstract "Let $C$ be a hyperelliptic curve $y^2 = f(x)$ over a discretely valued field $K$. The $p$-adic distances between the roots of $f(x)$ can be described by a completely combinatorial object known as the cluster picture. We show that the cluster picture of $C$, along with the leading coefficient of $f$ and the action of $mathrm{Gal}(bar{K}/K)$ on the roots of $f$, completely determines the combinatorics of the special fibre of the minimal strict normal crossings model of $C$. In particular, we give an explicit description of the special fibre in terms of this data." @default.
• W3094171603 created "2020-10-29" @default.
• W3094171603 creator A5049924028 @default.
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• W3094171603 date "2020-10-20" @default.
• W3094171603 modified "2023-10-18" @default.
• W3094171603 title "Models of hyperelliptic curves with tame potentially semistable reduction" @default.
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• W3094171603 doi "https://doi.org/10.1112/tlm3.12023" @default.
• W3094171603 hasPublicationYear "2020" @default.
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