Abstract

Abstract We explicitly construct special Lagrangian fibrations on finite quotients of maximally degenerating abelian varieties and glue these to the Berkovich retraction to form a “hybrid” fibration. We also study their symmetries explicitly that can be regarded as crystallographic groups. In particular, a conjecture of Kontsevich–Soibelman [ 24, Conjecture 3] is solved at an enhanced level for finite quotients of abelian varieties in any dimension.

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