This work provides a general overview for the treatment of symmetries in classical field theories and (pre)multisymplectic geometry. The geometric characteristics of the relation between how symmetries are interpreted in theoretical physics and in the geometric formulation of these theories are clarified. Finally, a general discussion is given on the structure of symmetries in the presence of constraints appearing in singular field theories. Symmetries of some typical theories in theoretical physics are analyzed through the construction of the relevant multimomentum maps which are the conserved quantities (by Noether’s theorem) on the (pre)multisymplectic phase spaces.Peer ReviewedPostprint (published version
We use the kernel of a premultisymplecic form to classify its solutions, inspired by the work of M. ...
The problem of reduction of multisymplectic manifolds by the action of Lie groups is stated and disc...
This paper is devoted to studying symmetries of k-symplectic Hamiltonian and Lagrangian first-order...
This work provides a general overview for the treatment of symmetries in classical field theories an...
AbstractThe general purpose of this paper is to attempt to clarify the geometrical foundations of fi...
summary:The standard techniques of variational calculus are geometrically stated in the ambient of f...
The multisymplectic description of Classical Field Theories is revisited, including its relation wit...
The problem of symmetries in field theory has been analyzed using geometric frameworks, such as the ...
AbstractThe general purpose of this paper is to attempt to clarify the geometrical foundations of fi...
The standard techniques of variational calculus are geometrically stated in the ambient of fiber bun...
International audienceIn this article we study multisymplectic geometry, i.e., the geometry of manif...
The standard techniques of variational calculus are geometrically stated in the ambient of fiber bun...
Geometric approaches form the foundation of modern classical mechanics. The prototypical example of ...
Geometric approaches form the foundation of modern classical mechanics. The prototypical example of ...
The standard techniques of variational calculus are geometrically stated in the ambient of fiber bun...
We use the kernel of a premultisymplecic form to classify its solutions, inspired by the work of M. ...
The problem of reduction of multisymplectic manifolds by the action of Lie groups is stated and disc...
This paper is devoted to studying symmetries of k-symplectic Hamiltonian and Lagrangian first-order...
This work provides a general overview for the treatment of symmetries in classical field theories an...
AbstractThe general purpose of this paper is to attempt to clarify the geometrical foundations of fi...
summary:The standard techniques of variational calculus are geometrically stated in the ambient of f...
The multisymplectic description of Classical Field Theories is revisited, including its relation wit...
The problem of symmetries in field theory has been analyzed using geometric frameworks, such as the ...
AbstractThe general purpose of this paper is to attempt to clarify the geometrical foundations of fi...
The standard techniques of variational calculus are geometrically stated in the ambient of fiber bun...
International audienceIn this article we study multisymplectic geometry, i.e., the geometry of manif...
The standard techniques of variational calculus are geometrically stated in the ambient of fiber bun...
Geometric approaches form the foundation of modern classical mechanics. The prototypical example of ...
Geometric approaches form the foundation of modern classical mechanics. The prototypical example of ...
The standard techniques of variational calculus are geometrically stated in the ambient of fiber bun...
We use the kernel of a premultisymplecic form to classify its solutions, inspired by the work of M. ...
The problem of reduction of multisymplectic manifolds by the action of Lie groups is stated and disc...
This paper is devoted to studying symmetries of k-symplectic Hamiltonian and Lagrangian first-order...