Abstract
In this paper, we show that every conjugacy class of the imprimitive complex reflection group đș(đ, 1, đ) can be represented by an admissible diagram. For this, we introduce a length function for elements of đș(đ, 1, đ) and study its properties. This then allows us to establish the admissible diagram for each conjugacy class of đș(đ, 1, đ). The corresponding results for Weyl groups and their conjugacy classes are well known.
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