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- W2011361464 abstract "Let $F$ be a (topologically) finitely generated free pro-$p$-group, and $beta$ an automorphism of $F$. If $p ne 2$ and the order of $beta$ is 2, then there is some basis of $F$ such that $beta$ either fixes or inverts its elements. If $p$ does not divide the order of $beta$, then the subgroup of $F$ of all elements fixed by $beta$ is (topologically) infinitely generated; however this is not always the case if $p$ divides the order of $beta$." @default.
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- W2011361464 date "1990-02-01" @default.
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- W2011361464 title "On automorphisms of free pro-$p$-groups. I" @default.
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- W2011361464 doi "https://doi.org/10.1090/s0002-9939-1990-0984794-6" @default.
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