Rubber tori in the boundary of expanded stable maps
Francesca Carocci,
Navid Nabijou
Abstract:We investigate torus actions on logarithmic expansions in the context of enumerative geometry. Our main result is an intrinsic and coordinate‐free description of the higher rank rubber torus appearing in the boundary of the space of expanded stable maps. The rubber torus is constructed canonically from the tropical moduli space, and its action on each stratum of the expanded target is encoded in a linear tropical position map. The presence of 2‐morphisms in the universal target forces expanded stable maps diff… Show more
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