Base Change and Representation Growth

Mathematics – Group Theory

Scientific paper

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Preliminary version. Comments are very welcome. v2 numerous corrections

Scientific paper

We relate the asymptotic behaviors of the number of irreducible
representations of an arithmetic lattice and its extension of scalars, assuming
both satisfy the weak Congruence Subgroup Property. More precisely, we show
that the degree of polynomial growth is unchanged by extension of scalars. As a
corollary, we prove a conjecture of Larsen and Lubotzky.

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