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This thesis is devoted to various aspects of electric-magnetic duality and its gravitational generalization, with an emphasis on the case of maximal supergravity.
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1994
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2005
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2006
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S. de Buyl, M. Henneaux, and L. Paulot, “Extended E(8) invariance of 11-dimensional supergravity,” JHEP
2006
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T. Damour, A. Kleinschmidt, and H. Nicolai, “Hidden symmetries and the fermionic sector of eleven-dimensional supergravity,” Phys. Lett
2006
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B. de Wit, H. Samtleben, and M. Trigiante, “The Maximal D=4 supergravities,” JHEP
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2007
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2009
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C. Bunster and M. Henneaux, “The Action for Twisted Self-Duality,” Phys. Rev
2011
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C. Bunster and M. Henneaux, “Can (Electric-Magnetic) Duality Be Gauged?,” Phys. Rev
2011
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D. Steele and P. West, “E11 and Supersymmetry,” JHEP
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2013
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D. Katsimpouri, A. Kleinschmidt, and A. Virmani, “Inverse Scattering and the Geroch Group,” JHEP
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2013
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C. Bunster and M. Henneaux, “Duality invariance implies Poincaré invariance,” Phys. Rev. Lett
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A. Kleinschmidt and H. Nicolai, “On higher spin realizations of K ( E 10 ) K(E_{10}) ,” JHEP
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2015
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2016
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2016
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A. Sen, “Covariant Action for Type IIB Supergravity,” JHEP
2016
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G. Inverso, “Electric-magnetic deformations of D = 4 gauged supergravities,” JHEP
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E. A. Bergshoeff, O. Hohm, V. A. Penas, and F. Riccioni, “Dual Double Field Theory,” JHEP
2016
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2016
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M. Henneaux, V. Lekeu, and A. Leonard, “Chiral Tensors of Mixed Young Symmetry,” Phys. Rev
2017
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2018
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M. Henneaux, V. Lekeu, and A. Leonard, “The action of the (free) (4, 0)-theory,” JHEP
2018
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2018
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2018
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2018
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