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We show that if a composite θ-curve has (proper rational) unknotting number one, then it is the order 2 sum of a (proper rational) unknotting number one knot and a trivial θ-curve. We also prove similar results for 2-strand tangles and knotoids.more » « lessFree, publicly-accessible full text available March 4, 2026
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Orji, Berlinda O.; Thie, Conal; Baker, Kenneth; Maughan, Michael R.; McDonald, Armando G. (, European Journal of Wood and Wood Products)
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Anderson, Chris; Baker, Kenneth L.; Gao, Xinghua; Kegel, Marc; Le, Khanh; Miller, Kyle; Onaran, Sinem; Sangston, Geoffrey; Tripp, Samuel; Wood, Adam; et al (, Experimental Mathematics)In Dunfield’s catalog of the hyperbolic manifolds in the SnapPy census which are complements of L-space knots in S, we determine that 22 have tunnel number 2 while the remaining all have tunnel number 1. Notably, these 22 manifolds contain 9 asymmetric L-space knot complements. Furthermore, using SnapPy and KLO we find presentations of these 22 knots as closures of positive braids that realize the Morton-Franks-Williams bound on braid index. The smallest of these has genus 12 and braid index 4.more » « less
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Zhang, Yaguang; Anderson, Christopher R.; Michelusi, Nicolo; Love, David J.; Baker, Kenneth R.; Krogmeier, James V. (, IEEE Wireless Communications Letters)
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