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- W103661506 abstract "As interest in pro-p Groupss has grown, so has interest in the Nottingham group. Known to number theorists as the group of wild automorphisms of the local field $$ mathcal{N} = mathcal{N}({mathbb{F}_q})$$ (where q = p e ), this finitely generated pro-p Groups. $$ mathcal{N} = mathcal{N}({mathbb{F}_q})$$ was introduced to the group theory community in the work of D. Johnson [13] (himself inspired by an article of S. Jennings [12]) and his Ph.D. student I. York [26] [27]. Viewing S as a group of formal power series under substitution, D. Johnson and I. York proved many of the initial structural results. Some of the proofs are reproduced below and the reader will see the ease with which one can calculate within the group. This, alongside the group’s interesting properties, has led to the Nottingham group becoming a favourite test case for conjectures concerning pro-p Groupss." @default.
- W103661506 created "2016-06-24" @default.
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- W103661506 date "2000-01-01" @default.
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- W103661506 title "The Nottingham Group" @default.
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- W103661506 doi "https://doi.org/10.1007/978-1-4612-1380-2_6" @default.
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