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  • Access by Xinjiang University

Quantum physics and the topology of knots

Michael Atiyah

Michael Atiyah

  • The Master's Lodge, Trinity College, Cambridge CB2 1TQ, England

Rev. Mod. Phys. 67, 977 – Published 1 October, 1995

DOI: https://doi.org/10.1103/RevModPhys.67.977

References (12)

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  2. Jones, V. F. R., 1987, "Hecke algebra representations of braid groups and link polynomials," Ann. Math. 126, 335
  3. Seiberg, N., and E. Witten, 1994, "Electric-magnetic duality, monopole condensation, and confinement in N=2 supersymmetric Yang-Mills theory," Nucl. Phys. B 426, 19 ibid.430, 485(E)
  4. Tait, P. G., 1898, Scientific Papers, Vol. 1 (Cambridge University, Cambridge, England)
  5. Thompson, W. H., 1869, "On vortex atoms," Trans. R. Soc. Edinburgh 34, 15
  6. Witten, E., 1989, "Some geometrical applications of quantum field theory," in Proceedings of the IXth International Congress on Mathematical Physics, held July 1988, Swansea, Wales, edited by B. Simon, A. Truman, and I. M. Davies (Hilger, Bristol/New York), p. 77
  7. Witten, E.Recent Developments in Gauge Theories, edited by G. 't Hooft, C. Itzykson, A. Jaffe, H. Lehmann, P. K. Mitter, I. M. Singer, and R. Stora (Plenum, New York, 1980)
  8. Witten, E.Braid Group, Knot Theory and Statistical Mechanics, edited by C. N. Yang and M. L. Ge (World Scientific, Singapore, 1989)
  9. Witten, E.New Developments in the Theory of Knots, edited by Toshitake Kohno (World Scientific, Singapore, 1990)
  10. Witten, E.Common Trends in Mathematics and Quantum Field Theories, 1990 Yukawa International Seminar, Kyoto, Japan, edited by T. Eguchi, T. Inami, and T. Miwa, Prog. Theor. Phys. Suppl. No. 102 (1991)
  11. Witten, E.Topological Methods in Quantum Field Theories, edited by W. Nahm, S. Randjbar-Daemi, E. Sezgin, and E. Witten (World Scientific, Singapore, 1991)
  12. Witten, E.Knots and Physics, by Louis H. Kauffman (World Scientific, Singapore, 1991)

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