We construct generalised diffeomorphisms for E$_9$ exceptional field theory. The transformations, which like in the E$_8$ case contain constrained local transformations, close when acting on fields. This is the first example of a generalised diffeomorphism algebra based on an infinite-dimensional Lie algebra and an infinite-dimensional coordinate module. As a byproduct, we give a simple generic expression for the invariant tensors used in any extended geometry. We perform a generalised Scherk--Schwarz reduction and verify that our transformations reproduce the structure of gauged supergravity in two dimensions. The results are valid also for other affine algebras
We investigate exceptional generalised diffeomorphisms based on E 8(8) in a geometric setting. The t...
We investigate the generalised diffeomorphisms in M-theory, which are gauge transformations unifying...
We develop exceptional field theory for E[subscript 8(8)], defined on a (3 + 248)-dimensional genera...
We construct generalised diffeomorphisms for E$_9$ exceptional field theory. The transformations, wh...
We construct generalised diffeomorphisms for E9 exceptional field theory. The trans- formations, whi...
We construct generalized diffeomorphisms for E9 exceptional field theory. The transformations, which...
We construct generalised diffeomorphisms for E9 exceptional field theory. The trans- formations, whi...
International audienceWe construct generalized diffeomorphisms for E9 exceptional field theory. The ...
We construct the scalar potential for the exceptional field theory based on the affine symmetry grou...
We address the construction of manifest U-duality invariant generalized diffeomorphisms. The closure...
53 pagesInternational audienceWe address the construction of manifest U-duality invariant generalize...
53 pagesInternational audienceWe address the construction of manifest U-duality invariant generalize...
53 pagesInternational audienceWe address the construction of manifest U-duality invariant generalize...
We investigate exceptional generalised diffeomorphisms based on E (8(8)) in a geometric setting. The...
We address the construction of manifest U-duality invariant generalized diffeomorphisms. The closure...
We investigate exceptional generalised diffeomorphisms based on E 8(8) in a geometric setting. The t...
We investigate the generalised diffeomorphisms in M-theory, which are gauge transformations unifying...
We develop exceptional field theory for E[subscript 8(8)], defined on a (3 + 248)-dimensional genera...
We construct generalised diffeomorphisms for E$_9$ exceptional field theory. The transformations, wh...
We construct generalised diffeomorphisms for E9 exceptional field theory. The trans- formations, whi...
We construct generalized diffeomorphisms for E9 exceptional field theory. The transformations, which...
We construct generalised diffeomorphisms for E9 exceptional field theory. The trans- formations, whi...
International audienceWe construct generalized diffeomorphisms for E9 exceptional field theory. The ...
We construct the scalar potential for the exceptional field theory based on the affine symmetry grou...
We address the construction of manifest U-duality invariant generalized diffeomorphisms. The closure...
53 pagesInternational audienceWe address the construction of manifest U-duality invariant generalize...
53 pagesInternational audienceWe address the construction of manifest U-duality invariant generalize...
53 pagesInternational audienceWe address the construction of manifest U-duality invariant generalize...
We investigate exceptional generalised diffeomorphisms based on E (8(8)) in a geometric setting. The...
We address the construction of manifest U-duality invariant generalized diffeomorphisms. The closure...
We investigate exceptional generalised diffeomorphisms based on E 8(8) in a geometric setting. The t...
We investigate the generalised diffeomorphisms in M-theory, which are gauge transformations unifying...
We develop exceptional field theory for E[subscript 8(8)], defined on a (3 + 248)-dimensional genera...