Abstract
We introduce the notion of tropical curves of hyperelliptic type. These are tropical curves whose Jacobian is isomorphic to that of a hyperelliptic tropical curve, as polarized tropical abelian varieties. We show that this property depends only on the underlying graph of a tropical curve and is preserved when passing to genus $$\ge 2$$ connected minors. The main result is an forbidden minors characterization of tropical curves of hyperelliptic type.
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