AbstractA topological theory for Euclidean gravity in eight dimensions can be built by enforcing octonionic self-duality conditions on the spin connection. The eight-dimensional manifold must be of a special type, with G2⊂Spin(7)⊂SO(8) holonomy. The resulting theory is related to a twisted version of N=1, D=8 supergravity. The situation is comparable to that of the topological Yang–Mills theory in eight dimensions, for which the SO(8) invariance is broken down to Spin(7), but is recovered after untwisting the topological theory
We build nearly topological quantum field theories in various dimensions. We give special attention ...
International audienceWe present a simple compact formula for a topologically nontrivial map S7→Spin...
The paper analyze the nature of gravity based of spin feature. The analysis is made via the primorad...
LaTeX file, 9 pagesA topological theory for euclidean gravity in eight dimensions is built by enforc...
AbstractTopological Euclidean gravity is built in eight dimensions for manifolds with Spin(7)⊂SO(8) ...
Topological Euclidean gravity is built in eight dimensions for manifolds with Spin(7) subset of SO(8...
17 pagesTopological euclidean gravity is built in eight dimensions for manifolds with $Spin(7) \subs...
We construct a topological theory for euclidean gravity in four dimensions, by enforcing self-dualit...
AbstractWe construct chiral N=(1,0) self-dual supergravity in Euclidean eight dimensions with reduce...
one section has been addedIn a previous work, it was shown that the 8-dimensional topologicalquantum...
The complete structure of N = 8 supergravity is presented with an optional ocal SO(8) invariance. Th...
AbstractGroup theory indicates the existence of a SO(8)×SO(7)⊂SO(16) invariant self-duality equation...
In the context of D-dimensional Euclidean gravity, we define the natural generalization to D dimensi...
We develop a systematic approach to G_2 holonomy manifolds with an SU(2)xSU(2) isometry using maxima...
The complete structure of N = 8 supergravity is presented with an optional local SO(8) invariance. T...
We build nearly topological quantum field theories in various dimensions. We give special attention ...
International audienceWe present a simple compact formula for a topologically nontrivial map S7→Spin...
The paper analyze the nature of gravity based of spin feature. The analysis is made via the primorad...
LaTeX file, 9 pagesA topological theory for euclidean gravity in eight dimensions is built by enforc...
AbstractTopological Euclidean gravity is built in eight dimensions for manifolds with Spin(7)⊂SO(8) ...
Topological Euclidean gravity is built in eight dimensions for manifolds with Spin(7) subset of SO(8...
17 pagesTopological euclidean gravity is built in eight dimensions for manifolds with $Spin(7) \subs...
We construct a topological theory for euclidean gravity in four dimensions, by enforcing self-dualit...
AbstractWe construct chiral N=(1,0) self-dual supergravity in Euclidean eight dimensions with reduce...
one section has been addedIn a previous work, it was shown that the 8-dimensional topologicalquantum...
The complete structure of N = 8 supergravity is presented with an optional ocal SO(8) invariance. Th...
AbstractGroup theory indicates the existence of a SO(8)×SO(7)⊂SO(16) invariant self-duality equation...
In the context of D-dimensional Euclidean gravity, we define the natural generalization to D dimensi...
We develop a systematic approach to G_2 holonomy manifolds with an SU(2)xSU(2) isometry using maxima...
The complete structure of N = 8 supergravity is presented with an optional local SO(8) invariance. T...
We build nearly topological quantum field theories in various dimensions. We give special attention ...
International audienceWe present a simple compact formula for a topologically nontrivial map S7→Spin...
The paper analyze the nature of gravity based of spin feature. The analysis is made via the primorad...