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• W1648664329 abstract "The 3D index of Dimofte–Gaiotto–Gukov is a partially defined function on the set of ideal triangulations of 3-manifolds with r tori boundary components. For a fixed 2r tuple of integers, the index takes values in the set of q-series with integer coefficients. Our goal is to give an axiomatic definition of the tetrahedron index and a proof that the domain of the 3D index consists precisely of the set of ideal triangulations that support an index structure. The latter is a generalization of a strict angle structure. We also prove that the 3D index is invariant under 3–2 moves, but not in general under 2–3 moves." @default.
• W1648664329 created "2016-06-24" @default.
• W1648664329 creator A5052341463 @default.
• W1648664329 date "2016-03-07" @default.
• W1648664329 modified "2023-09-24" @default.
• W1648664329 title "The 3D index of an ideal triangulation and angle structures" @default.
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• W1648664329 doi "https://doi.org/10.1007/s11139-016-9771-7" @default.
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