Topological Euclidean gravity is built in eight dimensions for manifolds with Spin(7) subset of SO(8) holonomy. In a previous work, we considered the construction of an eight-dimensional topological theory describing the graviton and one graviphoton. Here we solve the question of determining a topological model for the combined system of a metric and a Kalb-Ramond two-form gauge field. We then recover the complete N = 1, D = 8 supergravity theory in a twisted form. We observe that the generalized self-duality conditions of our model correspond to the octonionic string equations
AbstractGroup theory indicates the existence of a SO(8)×SO(7)⊂SO(16) invariant self-duality equation...
We investigate exceptional generalised diffeomorphisms based on E_8(8) in a geometric setting. The t...
In this note we discuss the classification of duality orbits of N=8 gauged supergravity models. Usin...
17 pagesTopological euclidean gravity is built in eight dimensions for manifolds with $Spin(7) \subs...
AbstractTopological Euclidean gravity is built in eight dimensions for manifolds with Spin(7)⊂SO(8) ...
AbstractA topological theory for Euclidean gravity in eight dimensions can be built by enforcing oct...
LaTeX file, 9 pagesA topological theory for euclidean gravity in eight dimensions is built by enforc...
one section has been addedIn a previous work, it was shown that the 8-dimensional topologicalquantum...
We develop a systematic approach to G_2 holonomy manifolds with an SU(2)xSU(2) isometry using maxima...
Abstract: We introduce a notion of topological M-theory and argue that it provides a unification of ...
We study the quantization of a holomorphic 2-form coupled to a Yang-Mills field on special manifolds...
In the context of D-dimensional Euclidean gravity, we define the natural generalization to D dimensi...
We construct a topological theory for euclidean gravity in four dimensions, by enforcing self-dualit...
In the context of D-dimensional Euclidean gravity, we define the natural generalisation to D-dimensi...
AbstractWe construct chiral N=(1,0) self-dual supergravity in Euclidean eight dimensions with reduce...
AbstractGroup theory indicates the existence of a SO(8)×SO(7)⊂SO(16) invariant self-duality equation...
We investigate exceptional generalised diffeomorphisms based on E_8(8) in a geometric setting. The t...
In this note we discuss the classification of duality orbits of N=8 gauged supergravity models. Usin...
17 pagesTopological euclidean gravity is built in eight dimensions for manifolds with $Spin(7) \subs...
AbstractTopological Euclidean gravity is built in eight dimensions for manifolds with Spin(7)⊂SO(8) ...
AbstractA topological theory for Euclidean gravity in eight dimensions can be built by enforcing oct...
LaTeX file, 9 pagesA topological theory for euclidean gravity in eight dimensions is built by enforc...
one section has been addedIn a previous work, it was shown that the 8-dimensional topologicalquantum...
We develop a systematic approach to G_2 holonomy manifolds with an SU(2)xSU(2) isometry using maxima...
Abstract: We introduce a notion of topological M-theory and argue that it provides a unification of ...
We study the quantization of a holomorphic 2-form coupled to a Yang-Mills field on special manifolds...
In the context of D-dimensional Euclidean gravity, we define the natural generalization to D dimensi...
We construct a topological theory for euclidean gravity in four dimensions, by enforcing self-dualit...
In the context of D-dimensional Euclidean gravity, we define the natural generalisation to D-dimensi...
AbstractWe construct chiral N=(1,0) self-dual supergravity in Euclidean eight dimensions with reduce...
AbstractGroup theory indicates the existence of a SO(8)×SO(7)⊂SO(16) invariant self-duality equation...
We investigate exceptional generalised diffeomorphisms based on E_8(8) in a geometric setting. The t...
In this note we discuss the classification of duality orbits of N=8 gauged supergravity models. Usin...