Author:
Fuller E. J.,Vemuri M. K.
Publisher
Springer Science and Business Media LLC
Reference13 articles.
1. Abrams, A., Cantarella, J., Fu, J.H.G., Ghomi, M., Howard, R.: Circles minimize most knot energies. Topology 42(2), 381–394 (2003)
2. Auckly, D., Sadun, L.: A Family of Möbius Invariant 2-Knot Energies. Geometric Topology (Athens, GA, 1993); AMS/IP Stud. Adv. Math., vol. 2, Amer. Math. Soc. Providence, RI, 1997, pp 235–258
3. Brylinski, J.L.: The beta function of a knot. Int. J. Math. 10(4), 415–423 (1999)
4. Freedman, M.H., He, Z.X., Wang, Z.: Möbius energy of knots and unknots. Ann. Math. (2) 139(1), 1–50 (1994)
5. Funaba, H., O’Hara, J.: Möbius invariant energy of tori of revolution. J. Phys.: Conf. Ser. 544 (2014)
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