Classical gauge theories are constructed on a class of associated bundlesS(M, G; G/A), with structure groupG, the fibre being isomorphic to a coset space ofG. An appropriate connection is found on such bundles. The connection supports a projective realization of the structure group. The connection coefficients may be identified as gauge potentials. This construction provides an example of gauge theories in which the number of independent gauge fields is smaller than the dimension of the local symmetry group
We construct a covariant functor from a category of Abelian principal bundles over globally hyperbol...
We construct a covariant functor from a category of Abelian principal bundles over globally hyperbol...
We implement in the formal language of homotopy type theory a new set of axioms called cohe-sion. Th...
Classical gauge theories are constructed on a class of associated bundlesS(M, G; G/A), with structur...
Classical gauge theories are constructed on a class of associated bundlesS(M, G; G/A), with structur...
Classical gauge theories are constructed on a class of associated bundlesS(M, G; G/A), with structur...
The appropriate language for describing the pure Yang-Mills theories is introduced. An elementary bu...
We describe some aspects of classical gauge theory from the perspective of connections on vector bun...
17 pagesInternational audienceIn this paper we put forward a systematic and unifying approach to con...
The theory of gauges and connections in the principal bundle formalism is reviewed. The geometrical ...
We construct a covariant functor from a category of Abelian principal bundles over globally hyperbol...
We present the mathematical considerations which determine all gauge invariant ac-tions and anomaly ...
In this work we develop a Lagrangian reduction theory for covariant field theories with local symmet...
A fibre bundle viewpoint of gauge field theories is reviewed with focus on a possible quantum interp...
We construct a covariant functor from a category of Abelian principal bundles over globally hyperbol...
We construct a covariant functor from a category of Abelian principal bundles over globally hyperbol...
We construct a covariant functor from a category of Abelian principal bundles over globally hyperbol...
We implement in the formal language of homotopy type theory a new set of axioms called cohe-sion. Th...
Classical gauge theories are constructed on a class of associated bundlesS(M, G; G/A), with structur...
Classical gauge theories are constructed on a class of associated bundlesS(M, G; G/A), with structur...
Classical gauge theories are constructed on a class of associated bundlesS(M, G; G/A), with structur...
The appropriate language for describing the pure Yang-Mills theories is introduced. An elementary bu...
We describe some aspects of classical gauge theory from the perspective of connections on vector bun...
17 pagesInternational audienceIn this paper we put forward a systematic and unifying approach to con...
The theory of gauges and connections in the principal bundle formalism is reviewed. The geometrical ...
We construct a covariant functor from a category of Abelian principal bundles over globally hyperbol...
We present the mathematical considerations which determine all gauge invariant ac-tions and anomaly ...
In this work we develop a Lagrangian reduction theory for covariant field theories with local symmet...
A fibre bundle viewpoint of gauge field theories is reviewed with focus on a possible quantum interp...
We construct a covariant functor from a category of Abelian principal bundles over globally hyperbol...
We construct a covariant functor from a category of Abelian principal bundles over globally hyperbol...
We construct a covariant functor from a category of Abelian principal bundles over globally hyperbol...
We implement in the formal language of homotopy type theory a new set of axioms called cohe-sion. Th...