Unfolding $E_{11}$
Nicolas Boulanger, Paul P. Cook, Josh A. O'Connor, Peter West
SciPost Phys. 18, 149 (2025) · published 6 May 2025
- doi: 10.21468/SciPostPhys.18.5.149
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Abstract
We work out the unfolded formulation of the fields in the non-linear realisation of $E_{11}$. Using the connections in this formalism, we propose, at the linearised level, an infinite number of first-order duality relations between the dual fields in $E_{11}$. In this way, we introduce extra fields that do not belong to $E_{11}$ and we investigate their origin. The equations of motion of the fields are obtained by taking derivatives and higher traces of the duality relations.
Cited by 1

Authors / Affiliations: mappings to Contributors and Organizations
See all Organizations.- 1 Nicolas Boulanger,
- 2 Paul P. Cook,
- 1 Josh O'Connor,
- 2 3 Peter West
- 1 Université de Mons / University of Mons [UMONS]
- 2 King's College London [KCL]
- 3 University of Oxford
Funders for the research work leading to this publication
- Fonds De La Recherche Scientifique - FNRS (FNRS) (through Organization: Fonds National de la Recherche Scientifique [FNRS])
- Science and Technology Facilities Council [STFC]