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- W3100402819 abstract "This note constructs a finitely generated group $W$ whose word-growth is exponential, but for which the infimum of the growth rates over all finite generating sets is 1 -- in other words, of non-uniformly exponential growth. This answers a question by Mikhael Gromov. The construction also yields a group of intermediate growth $V$ that locally resembles $W$ in that (by changing the generating set of $W$) there are isomorphic balls of arbitrarily large radius in $V$ and $W$'s Cayley graphs." @default.
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- W3100402819 date "2003-04-01" @default.
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- W3100402819 title "A Wilson group of non-uniformly exponential growth" @default.
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- W3100402819 doi "https://doi.org/10.1016/s1631-073x(03)00131-6" @default.
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