We show that geometric theories with p-form gauge fields have a nonassociative symmetry structure, extending an underlying Lie algebra. This nonassociativity is controlled by the same Chevalley-Eilenberg cohomology that classifies free differential algebras, p-form generalizations of Cartan-Maurer equations. A possible relation with flux backgrounds of closed string theory is pointed out
In this paper, we present a purely algebraic formulation of higher gauge theory and gauged sigma mod...
In this paper, we present a purely algebraic formulation of higher gauge theory and gauged sigma mod...
International audienceWe explore field theories of a single p -form with equations of motions of ord...
We show that geometric theories with p-form gauge fields have a nonassociative symmetry structure, e...
Recently, Antoniadis, Konitopoulos and Savvidy introduced, in the context of the so-called extended ...
Abstract A free differential algebra is generalization of a Lie algebra in which the mathematical st...
The introduction of a non-abelian gauge group embedded into the rigid symme-try group G of a field t...
In conventional gauge theory, a charged point particle is described by a representation of the gauge...
In the first part of this article, the geometry of Lie algebroids as well as the Moyal-Weyl star pro...
We introduce a nonassociative gauge field theory with nonassociative symmetries. The approach is bas...
International audienceA gauge theory is associated with a principal bundle endowed with a connection...
In this paper, we present a purely algebraic formulation of higher gauge theory and gauged sigma mod...
International audienceA gauge theory is associated with a principal bundle endowed with a connection...
International audienceA gauge theory is associated with a principal bundle endowed with a connection...
International audienceThe introduction of a non-abelian gauge group embedded into the rigid symmetry...
In this paper, we present a purely algebraic formulation of higher gauge theory and gauged sigma mod...
In this paper, we present a purely algebraic formulation of higher gauge theory and gauged sigma mod...
International audienceWe explore field theories of a single p -form with equations of motions of ord...
We show that geometric theories with p-form gauge fields have a nonassociative symmetry structure, e...
Recently, Antoniadis, Konitopoulos and Savvidy introduced, in the context of the so-called extended ...
Abstract A free differential algebra is generalization of a Lie algebra in which the mathematical st...
The introduction of a non-abelian gauge group embedded into the rigid symme-try group G of a field t...
In conventional gauge theory, a charged point particle is described by a representation of the gauge...
In the first part of this article, the geometry of Lie algebroids as well as the Moyal-Weyl star pro...
We introduce a nonassociative gauge field theory with nonassociative symmetries. The approach is bas...
International audienceA gauge theory is associated with a principal bundle endowed with a connection...
In this paper, we present a purely algebraic formulation of higher gauge theory and gauged sigma mod...
International audienceA gauge theory is associated with a principal bundle endowed with a connection...
International audienceA gauge theory is associated with a principal bundle endowed with a connection...
International audienceThe introduction of a non-abelian gauge group embedded into the rigid symmetry...
In this paper, we present a purely algebraic formulation of higher gauge theory and gauged sigma mod...
In this paper, we present a purely algebraic formulation of higher gauge theory and gauged sigma mod...
International audienceWe explore field theories of a single p -form with equations of motions of ord...
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