Mohammad Sadek
Abstract
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Let $K$ be a complete discrete valuation field with ring of integers $R$ and residue field $k$ of characteristic $p \gt 2$. We assume that $k$ is algebraically closed. Let $C$ be a smooth projective geometrically connected curve of genus $2$. If $K(\
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Let $K$ be a complete discrete valuation field with ring of integers $R$ and residue field $k$ of characteristic $p \gt 2$. We assume that $k$ is algebraically closed. Let $C$ be a smooth projective geometrically connected curve of genus $2$. If $K(\
Key concepts: Mathematics, Discrete valuation, Discrete valuation ring, Algebraically closed field, Residue field, Genus, Ring of integers, Quadratic equation