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Creators/Authors contains: "Pico, Martín"

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  1. ; ; (, Journal of High Energy Physics)
    A<sc>bstract</sc> Given a manifold$$ \mathbbm{M} $$ M admitting a maximally supersymmetric consistent truncation, we show how to formulate new consistent truncations by restricting to a set of Kaluza-Klein modes on$$ \mathbbm{M} $$ M invariant under some subgroup of the group of isometries of$$ \mathbbm{M} $$ M . These truncations may involve either finite or infinite sets of modes. We provide their global description using exceptional generalised geometry to construct a ‘deformed’ generalised parallelisation starting with that on$$ \mathbbm{M} $$ M . This allows us to explicitly embed known consistent truncations directly into exceptional generalised geometry/exceptional field theory, and to obtain the equations governing situations where the consistent truncation retains an infinite tower of modes. 
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