A class of knots with simple SU(2)-representations

Author:

Zentner Raphael

Publisher

Springer Science and Business Media LLC

Subject

General Physics and Astronomy,General Mathematics

Reference32 articles.

1. Boileau, M., Zieschang, H.: Nombre de ponts et générateurs méridiens des entrelacs de Montesinos. Comment. Math. Helv. 60(2), 270–279 (1985)

2. Bonahon, F., Siebenmann, L.: New geometric splittings of classical knots and the classification and symmetries of arborescent knots. http://www-bcf.usc.edu/~fbonahon/Research/Preprints/BonSieb.pdf (2010). Accessed 26 July 2016

3. Cha, J.C., Livingston, C.: KnotInfo: table of knot invariants. http://www.indiana.edu/~knotinfo (2014)

4. Cohen, D.: Combinatorial Group Theory: A Topological Approach, London Mathematical Society Student Texts, 14. Cambridge University Press, Cambridge (1989)

5. Collin, O., Saveliev, N.: Equivariant Casson invariants via gauge theory. J. Reine Angew. Math. 541, 143–169 (2001)

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