G. Griffith Elder, Kevin Keating
Abstract
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Let $K$ be a local field of characteristic $p$ and let $L/K$ be a totally ramified elementary abelian $p$-extension with a single ramification break $b$. Byott and Elder defined the refined ramification breaks of $L/K$, an extension of the usual ramificat
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Let $K$ be a local field of characteristic $p$ and let $L/K$ be a totally ramified elementary abelian $p$-extension with a single ramification break $b$. Byott and Elder defined the refined ramification breaks of $L/K$, an extension of the usual ramificat
Key concepts: Ramification, Extension (predicate logic), Mathematics, Abelian group, Pure mathematics, Field (mathematics), Discrete mathematics, Combinatorics