E d(d) R + Generalised Geometry

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Consistent Kaluza-Klein truncations via exceptional field theory (2014, background): “J H E P 0 1 ( 2 0 1 5 ) 1 3 1 fields truncated to the internal sector in [36, 42, 43, 57] and recently completed in [48] for the full E7(7) exceptional field theory constructed in [46].”
Spheres, Generalised Parallelisability and Consistent Truncations (2014, methodology): “[18] There are also other versions of generalised geometry[19–22] with structures and connections which capture, for example, the full set of bosonic fields and equations of motion of type II and eleven-dimensional supergravity.[23,24] The central point for us is that in each case there is a direct ”
Supergravity as generalised geometry II: Ed(d) × ℝ+ and M theory (2014, methodology): “Again the work of [12] and this paper puts this result on a covariant geometrical footing, demonstrating that the action is none other than the generalised Ricci tensor.”