Abstract
We prove that for a fixed braid index there are only finitely many possible shapes of the annular Rasmussen dt invariant of braid closures. Focusing on the case of 3-braids, we compute the Rasmussen s-invariant and the annular Rasmussen dt invariant of all 3-braid closures. As a corollary, we show that the vanishing/non-vanishing of the ψ invariant is entirely determined by the s-invariant and the self-linking number for 3-braid closures.
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