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20172026
most citedA concordance analogue of the -dimensional light bulb theorem

3 citations · 7 across the 15 of their papers we have counts for

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Showing 2019 · math.GTShow all

8 papers · 2 filters

math.GT2019

Concordance of Surfaces and the Freedman-Quinn Invariant

Michael R. Klug, Maggie Miller

We prove a concordance version of the 4-dimensional light bulb theorem for -negligible compact orientable surfaces, where there is a framed but not necessarily embedded dual s…

math.GT2019

The relative -invariant of a compact -manifold

Nickolas A. Castro, Gabriel Islambouli, Maggie Miller +1

In this paper, we introduce the relative -invariant of a smooth, orientable, compact 4-manifold with boundary. This invariant is defined by measu…

math.GT2019

The 0-concordance monoid admits an infinite linearly independent set

Irving Dai, Maggie Miller

Under the relation of -concordance, the set of knotted 2-spheres in forms a commutative monoid with the operation of connected sum. Sunukjian has recently…

math.GT2019

The effect of link Dehn surgery on the Thurston norm

Maggie Miller

Let be an -component link () with pairwise nonzero linking numbers in a rational homology -sphere . Assume the link complement has nondegenera…

math.GT2019

Trisections of 5-manifolds

Peter Lambert-Cole, Maggie Miller

Gay and Kirby introduced the notion of a trisection of a smooth 4-manifold, which is a decomposition of the 4-manifold into three elementary pieces. Rubinstein and Tillmann later e…

math.GT2019

Knot cobordisms, bridge index, and torsion in Floer homology

András Juhász, Maggie Miller, Ian Zemke

Given a connected cobordism between two knots in the 3-sphere, our main result is an inequality involving torsion orders of the knot Floer homology of the knots, and the number of…