activity
20032021
most citedCovariant gauge-natural conservation laws

25 citations · 154 across the 25 of their papers we have counts for

collaborators

25 papers

hep-th2021★ 1 cited

A cohomological obstruction in higher dimensional Chern--Simons gauge theories

Marcella Palese, Ekkehart Winterroth

We study a set of cohomology classes which emerge in the cohomological formulations of the calculus of variations as obstructions to the existence of (global) solutions of the Eule…

hep-th2021★ 1 cited

Variational cohomology and topological solitons in Yang-Mills-Chern-Simons theories

Ekkehart Winterroth

In cohomological formulations of the calculus of variations obstructions to the existence of (global) solutions of the Euler-Lagrange equations can arise in principle. It seems, ho…

nlin.SI2020★ 2 cited

Particle-like, dyx-coaxial and trix-coaxial Lie algebra structures for a multi-dimensional continuous Toda type system

Marcella Palese, Ekkehart Winterroth

We prove that with a -dimensional Toda type system are associated algebraic skeletons which are (compatible assemblings) of particle-like Lie algebras of dyons and triadons…

math-ph2019★ 2 cited

Higgs fields induced by Yang--Mills type Lagrangians on gauge-natural prolongations of principal bundles

Marcella Palese, Ekkehart Winterroth

We address some new issues concerning spontaneous symmetry breaking. We define classical Higgs fields for gauge-natural invariant Yang--Mills type Lagrangian field theories through…

math-ph2016★ 11 cited

Topological obstructions in Lagrangian field theories, with an application to 3D Chern-Simons gauge theory

Marcella Palese, Ekkehart Winterroth

We relate the existence of Noether global conserved currents associated with locally variational field equations to existence of global solutions for a local variational problem ge…

math-ph2016★ 8 cited

Variational derivatives in locally Lagrangian field theories and Noether--Bessel-Hagen currents

Francesco Cattafi, Marcella Palese, Ekkehart Winterroth

The variational Lie derivative of classes of forms in the Krupka's variational sequence is defined as a variational Cartan formula at any degree, in particular for degrees lesser t…