$L_\infty$ algebras for extended geometry
Paper i proceeding, 2018

Extended geometry provides a unified framework for double geometry, exceptional geometry, etc., i.e., for the geometrisations of the string theory and M-theory dualities. In this talk, we will explain the structure of gauge transformations (generalised diffeomorphisms) in these models. They are generically infinitely reducible, and arise as derived brackets from an underlying Borcherds superalgebra or tensor hierarchy algebra. The infinite reducibility gives rise to an L∞structure, the brackets of which have universal expressions in terms of the underlying superalgebra.


Martin Cederwall

Chalmers, Fysik, Teoretisk fysik

Jakob Palmkvist

Chalmers, Fysik, Teoretisk fysik

Prague, Czech Republic,

Bortom rum och tid

Vetenskapsrådet (VR), 2016-01-01 -- 2019-12-31.


Algebra och logik


Teoretisk kemi


Grundläggande vetenskaper

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