摘要

We prove that the automorphism group Aut(m, p, n) of an imprimitive complex reflection group G(m, p, n) is the product of a normal subgroup T(m, p, n) by a subgroup R(m, p, n), where R(m, p, n) is the group of automorphisms that preserve reflections and T(m, p, n) consists of automorphisms that map every element of G(m, p, n) to a scalar multiple of itself.

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