activity
20202025
most citedEmoUS: Simulating User Emotions in Task-Oriented Dialogues

14 citations · 37 across the 18 of their papers we have counts for

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7 papers · 1 filter

math.GT2023

Algorithms for Computing Invariants of Trisected Branched Covers

Patricia Cahn, Gordana Matic, Benjamin Ruppik

We give diagrammatic algorithms for computing the group trisection, homology groups, and intersection form of a closed, orientable, smooth 4-manifold, presented as a branched cover…

math.GT2023

A group-theoretic framework for low-dimensional topology

Sarah Blackwell, Robion Kirby, Michael Klug +2

A correspondence, by way of Heegaard splittings, between closed oriented 3-manifolds and pairs of surjections from a surface group to a free group has been studied by Stallings, Ja…

math.GT2022

Unknotting via null-homologous twists and multi-twists

Samantha Allen, Kenan Ince, Seungwon Kim +2

The untwisting number of a knot K is the minimum number of null-homologous twists required to convert K to the unknot. Such a twist can be viewed as a generalization of a crossing…

math.GT2020★ 4 cited

Homotopy classification of 4-manifolds whose fundamental group is dihedral

Daniel Kasprowski, John Nicholson, Benjamin Ruppik

We show that the homotopy type of a finite oriented Poincaré 4-complex is determined by its quadratic 2-type provided its fundamental group is finite and has a dihedral Sylow 2-sub…

math.GT2020★ 4 cited

Deep and shallow slice knots in 4-manifolds

Michael Klug, Benjamin Ruppik

We consider slice disks for knots in the boundary of a smooth compact 4-manifold . We call a knot deep slice in if there is a smooth properly embe…

math.GT2020★ 8 cited

Unknotting numbers of 2-spheres in the 4-sphere

Jason Joseph, Michael Klug, Benjamin Ruppik +1

We compare two naturally arising notions of unknotting number for 2-spheres in the 4-sphere: namely, the minimal number of 1-handle stabilizations needed to obtain an unknotted sur…

math.GT2020★ 3 cited

Homotopy classification of 4-manifolds with finite abelian 2-generator fundamental groups

Daniel Kasprowski, Mark Powell, Benjamin Ruppik

We show that for an oriented 4-dimensional Poincaré complex with finite fundamental group, whose 2-Sylow subgroup is abelian with at most 2 generators, the homotopy type is determi…