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Solvability of concordance groups and Milnor invariants

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abstract

Using Milnor invariants, we prove that the concordance group $\mathcal{C}(2)$ of $2$-string links is not solvable. As a consequence we prove that the equivariant concordance group of strongly invertible knots is also not solvable, and we answer a conjecture posed by Kuzbary.

fields

math.GT 1

years

2024 1

verdicts

CONDITIONAL 1

representative citing papers

Equivariant Q-sliceness of strongly invertible knots

math.GT · 2024-12-12 · conditional · novelty 5.0

The paper introduces equivariant Q-sliceness for strongly invertible knots, proves Klein amphichiral knots are equivariant Q-slice in a single Q-homology 4-ball, and shows Alexander polynomial squareness obstructs it.

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  • Equivariant Q-sliceness of strongly invertible knots math.GT · 2024-12-12 · conditional · none · ref 15 · internal anchor

    The paper introduces equivariant Q-sliceness for strongly invertible knots, proves Klein amphichiral knots are equivariant Q-slice in a single Q-homology 4-ball, and shows Alexander polynomial squareness obstructs it.