The Noether symmetry issue for Horndeski Lagrangian has been studied. We have been proven a series of theorems about the form of Noether conserved charge (current) for irregular (not quadratic) dynamical systems. Special attentions have been made on Horndeski Lagrangian. We have been proven that for Horndeski Lagrangian always is possible to find a way to make symmetrization.The accepted manuscript in pdf format is listed with the files at the bottom of this page. The presentation of the authors' names and (or) special characters in the title of the manuscript may differ slightly between what is listed on this page and what is listed in the pdf file of the accepted manuscript; that in the pdf file of the accepted manuscript is what was subm...
Abstract In this paper, we have investigated Noether symmetries in Lemaitre–Tolman–Bondi (LTB) metri...
Within the formulation of classical fields and branes in curved spacetime, we first discuss the Beli...
We study Einstein equations for a homogeneous and isotropic metric coupled with a scalar field phi, ...
The Noether symmetry issue for Horndeski Lagrangian has been studied. We have been proven a series o...
This paper provides a modern presentation of Noether's theory in the realm of classical dynamics, wi...
We derive the off-shell Noether current and potential in the context of Horndeski theory, which is t...
In the framework of Noether's theorem, a distinction between Lagrangian and dynamical symmetries ...
AbstractWe derive the off-shell Noether current and potential in the context of Horndeski theory, wh...
Abstract Adopting Noether point symmetries, we classify and integrate dynamical systems coming from ...
AbstractThe forms of coupling of the scalar field with gravity, appearing in the induced theory of g...
summary:We will pose the inverse problem question within the Krupka variational sequence framework. ...
Noether theorem establishes an interesting connection between symmetries of the action integral and ...
Following the analysis we have presented in a previous paper (that we refer to as [I]), we describe ...
We give a version of Noether theorem adapted to the framework of μ-symmetries; this extends to such ...
ABSTRACT: Presymplectic dynamics, as it arises from the Lagrangian and Hamiltonian dynamics of non-...
Abstract In this paper, we have investigated Noether symmetries in Lemaitre–Tolman–Bondi (LTB) metri...
Within the formulation of classical fields and branes in curved spacetime, we first discuss the Beli...
We study Einstein equations for a homogeneous and isotropic metric coupled with a scalar field phi, ...
The Noether symmetry issue for Horndeski Lagrangian has been studied. We have been proven a series o...
This paper provides a modern presentation of Noether's theory in the realm of classical dynamics, wi...
We derive the off-shell Noether current and potential in the context of Horndeski theory, which is t...
In the framework of Noether's theorem, a distinction between Lagrangian and dynamical symmetries ...
AbstractWe derive the off-shell Noether current and potential in the context of Horndeski theory, wh...
Abstract Adopting Noether point symmetries, we classify and integrate dynamical systems coming from ...
AbstractThe forms of coupling of the scalar field with gravity, appearing in the induced theory of g...
summary:We will pose the inverse problem question within the Krupka variational sequence framework. ...
Noether theorem establishes an interesting connection between symmetries of the action integral and ...
Following the analysis we have presented in a previous paper (that we refer to as [I]), we describe ...
We give a version of Noether theorem adapted to the framework of μ-symmetries; this extends to such ...
ABSTRACT: Presymplectic dynamics, as it arises from the Lagrangian and Hamiltonian dynamics of non-...
Abstract In this paper, we have investigated Noether symmetries in Lemaitre–Tolman–Bondi (LTB) metri...
Within the formulation of classical fields and branes in curved spacetime, we first discuss the Beli...
We study Einstein equations for a homogeneous and isotropic metric coupled with a scalar field phi, ...