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We give a reformulation of non-linear Einstein gravity, which contains the dual graviton together with the ordinary metric and a shift gauge field.
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2002
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K. M. Ajith, E. Harikumar and M. Sivakumar, “Dual linearised gravity in arbitrary dimensions from Buscher’s construction,” Class. Quant. Grav. 22
2005
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X. Bekaert, N. Boulanger and M. Henneaux, “Consistent deformations of dual formulations of linearized gravity: A no-go result,” Phys. Rev. D 67
2005
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2003
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P. West, “Very extended E(8) and A(8) at low levels, gravity and supergravity,” Class. Quant. Grav. 20
2003
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N. Boulanger, S. Cnockaert and M. Henneaux, “A note on spin-s duality,” JHEP 0306
2003
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H. Nicolai and H. Samtleben, “Chern-Simons vs. Yang-Mills gaugings in three dimensions,” Nucl. Phys. B 668
2003
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B. de Wit, I. Herger and H. Samtleben, “Gauged locally supersymmetric D = 3 nonlinear sigma models,” Nucl. Phys. B 671
2003
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A. Kleinschmidt, I. Schnakenburg and P. West, “Very-extended Kac-Moody algebras and their interpretation at low levels,” Class. Quant. Grav. 21
2004
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A. S. Matveev and M. A. Vasiliev, “On dual formulation for higher spin gauge fields in (A)dS(d),” Phys. Lett. B 609
2005
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2007
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O. Hohm, “On the infinite-dimensional spin-2 symmetries in Kaluza-Klein theories,” Phys. Rev. D 73
2007
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2008
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J. Engquist and O. Hohm, “Geometry and dynamics of higher-spin frame fields,” JHEP 0804
2008
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F. Riccioni and P. West, “The E(11) origin of all maximal supergravities,” JHEP 0707
2008
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2008
Closest in time.