Introduction to Supersymmetry
.pdf9.5. SUMMARY |
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I am particularly grateful to J.-P. Derendinger for providing access to his unpublished lecture notes on supersymmetry: the present chapters 6 and 7 on the non-linear sigma model and susy breaking are heavily inspired from his notes.
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76CHAPTER 9. SEIBERG-WITTEN DUALITY IN N = 2 GAUGE THEORY
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Bibliography
[1]P. Fayet and S. Ferrara, Supersymmetry, Phys. Rep 32C (1977) 1.
[2]J. Wess and J. Bagger, Supersymmetry and Supergravity, Princeton University Press, Princeton, (1983), (second edition: 1992).
[3]S. J. Gates Jr., M. T. Grisaru, M. Rocek and W. Siegel, Superspace, or One Thousand and One Lessons in Supersymmetry Benjamin/Cummings, Reading (1983).
[4]B. S. De Witt, Supermanifolds, Cambridge University Press, Cambridge (1984).
[5]M. F. Sohnius, Introducing supersymmetry, Phys. Rep 128 (1985) 39.
[6]P. West, Introduction to Supersymmetry and Supergravity, World Scienti c, Singapore (1986), (second edition: 1990).
[7]P. G. O. Freund, Introduction to Supersymmetry, Cambridge University Press, Cambridge (1986).
[8]O. Piguet and K. Sibold, Renormalized Supersymmetry, The Perturbation Theory of N = 1 Supersymmetric Theories in Flat Space-Time Birk•auser, Boston (1986).
[9]S. Weinberg, Quantum Theory of Fields. Vol. 3: Supersymmetry, Cambridge University Press, Cambridge (2000).
[10]N. Seiberg and E. Witten, Electric-magnetic duality, monopole condensation, and con nement in N = 2 supersymmetric Yang-Mills theory, hep-th/9407087, Nucl. Phys. B426 (1994) 19.
[11]A. Bilal, Duality in N=2 susy SU(2) Yang-Mills theory: A pedagogical introduction to the work of Seiberg and Witten, hep-th/9601007, NATO ASI Series B, Physics Vol 364, eds G 't Hooft et al, Plenum Press (1997) 21.
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