Add to ORKGThe canonical reduction method on canonically symplectic manifolds is analized in detail, the relationships with the geometric properties of associated principal fiber bundles endowed with connection structures are stated. Some results devoted to studying geometrical properties of nonabelian Yang-Mills type gauge field equations are presented
The aim of this paper is to generalize the classical Marsden- Weinstein reduction procedure for symp...
We study SU(2) Yang-Mills theory on S3×R from the canonical view-point. We use topological and diffe...
In this work, we develop a Lagrangian reduction theory for covariant field theories with gauge symme...
Abstract. The canonical reduction method on canonically symplectic manifolds is analized in detail, ...
A canonical connection is attached to any k-symplectic manifold. We study the properties of this co...
The appropriate language for describing the pure Yang-Mills theories is introduced. An elementary bu...
In this work we develop a Lagrangian reduction theory for covariant field theories with local symmet...
Abstract: We investigate the reduction process of a k-symplectic field theory whose Lagrangian is in...
The standard techniques of variational calculus are geometrically stated in the ambient of fiber bun...
The standard techniques of variational calculus are geometrically stated in the ambient of fiber bun...
International audienceGiven a principal bundle on an orientable closed surface with compact connecte...
We extend Michel's theorem on the geometry of symmetry breaking to the case of pure gauge theories, ...
We give an elementary construction of symplectic connections through reduction. This provides an ele...
The aim of this paper is to generalize the classical Marsden-Weinstein reduction procedure for sympl...
The aim of this paper is to generalize the classical Marsden-Weinstein reduction procedure for sympl...
The aim of this paper is to generalize the classical Marsden- Weinstein reduction procedure for symp...
We study SU(2) Yang-Mills theory on S3×R from the canonical view-point. We use topological and diffe...
In this work, we develop a Lagrangian reduction theory for covariant field theories with gauge symme...
Abstract. The canonical reduction method on canonically symplectic manifolds is analized in detail, ...
A canonical connection is attached to any k-symplectic manifold. We study the properties of this co...
The appropriate language for describing the pure Yang-Mills theories is introduced. An elementary bu...
In this work we develop a Lagrangian reduction theory for covariant field theories with local symmet...
Abstract: We investigate the reduction process of a k-symplectic field theory whose Lagrangian is in...
The standard techniques of variational calculus are geometrically stated in the ambient of fiber bun...
The standard techniques of variational calculus are geometrically stated in the ambient of fiber bun...
International audienceGiven a principal bundle on an orientable closed surface with compact connecte...
We extend Michel's theorem on the geometry of symmetry breaking to the case of pure gauge theories, ...
We give an elementary construction of symplectic connections through reduction. This provides an ele...
The aim of this paper is to generalize the classical Marsden-Weinstein reduction procedure for sympl...
The aim of this paper is to generalize the classical Marsden-Weinstein reduction procedure for sympl...
The aim of this paper is to generalize the classical Marsden- Weinstein reduction procedure for symp...
We study SU(2) Yang-Mills theory on S3×R from the canonical view-point. We use topological and diffe...
In this work, we develop a Lagrangian reduction theory for covariant field theories with gauge symme...