The Conway knot has infinite concordance order in the smooth concordance group.
Absolutely graded
4 Pith papers cite this work. Polarity classification is still indexing.
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math.GT 4years
2026 4verdicts
UNVERDICTED 4representative citing papers
The unknotting number of knot 11n102 is proven to be exactly 2.
Constructs multi-framed real monopole Floer homology for 3-manifolds with involutions and defines Z-valued invariants for 4-manifolds with involutions.
Establishes rank inequality for knot Floer homology of freely 2-periodic knots versus quotients using spectral sequence, with Seifert genus corollary.
citing papers explorer
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The Conway knot has infinite concordance order
The Conway knot has infinite concordance order in the smooth concordance group.
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The unknotting number of 11n102 is 2
The unknotting number of knot 11n102 is proven to be exactly 2.
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Multi-framed real monopole Floer theory
Constructs multi-framed real monopole Floer homology for 3-manifolds with involutions and defines Z-valued invariants for 4-manifolds with involutions.
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A note on the knot Floer homology of freely 2-periodic knots and their quotients
Establishes rank inequality for knot Floer homology of freely 2-periodic knots versus quotients using spectral sequence, with Seifert genus corollary.