The beta function of a knot

International Journal of Mathematics

Volumn 10, Issue 4, 1999, Pages 415-423

  Brylinski, Jean Luc ^a  

^a PENNSYLVANIA STATE UNIVERSITY   (United States)

Author keywords

[No Author keywords available]

Indexed keywords

EID: 0033243233     PISSN: 0129167X     EISSN: None     Source Type: Journal    
DOI: 10.1142/S0129167X99000161     Document Type: Article

References (8)

1. 1. J. Bernstein, The analytic continuation of generalized functions with respect to a parameter, Funct. Anal. Appl. 6 (1972), 272-285.
2. 2. J.-L. Brylinski, Loop Spaces, Characteristic Classes and Geometric Quantization, Progress in Math. 107 (1993), Birkhaüser.
3. 3. M. H. Freedman, Z. X. He and Z. Wang, Möbius energy of knots and unknots, Ann. Math. 139 (1994), 1-50.
4. 4. I. M. Gel'fand and G. E. Shilov, Generalized Functiaons, Academic Press.
5. 5. D. Kim and R. Kusner, Torus knots extremizing the Möbius energy, Experiment. Math. 2 (1993), 1-9.
6. 6. R. B. Kusner and J. M. Sullivan, Möbius Energies for Knots and Links, Surfaces and Submanifolds, Geometric Topology, Proc. Georgia Int. Topology Conf., August 1993, ed. W. H. Kazez, "AMS/IP Studies in Advanced Mathematics", Vol. 2, Amer. Math. Soc./Int. Press (1997), 570-604.
7. 7. J. O'Hara, Energy of a Knot, Topology 30 (1991), 241-247.
8. 8. E. T. Whittaker and G. N. Watson, A Course in Modern Analysis, Cambridge Univ. Press.