Links, bridge number, and width trees
Author:
Affiliation:
1. Department of Mathematics, Rutgers University
2. Colby College
Publisher
Mathematical Society of Japan (Project Euclid)
Subject
General Mathematics
Reference37 articles.
1. [1] D. Bachman and S. Schleimer, Distance and bridge position, Pacific J. Math., 219 (2005), 221–235.
2. [2] R. Blair, M. Campisi, J. Johnson, S. A. Taylor and M. Tomova, Exceptional and cosmetic surgeries on knots, Math. Ann., 367 (2017), 581–622.
3. [3] R. Blair, M. Campisi, J. Johnson, S. A. Taylor and M. Tomova, Neighbors of knots in the Gordian graph, Amer. Math. Monthly, 124 (2017), 4–23.
4. [4] R. Blair and M. Ozawa, Height, trunk and representativity of knots, J. Math. Soc. Japan, 71 (2019), 1105–1121.
5. [5] R. Blair and M. Tomova, Width is not additive, Geom. Topol., 17 (2013), 93–156.
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