Add to ORKGWe demonstrate that so-called nonnoetherian symmetries with which a known first integral is associated of a differential equation derived from a Lagrangian are in fact noetherian. The source of the misunderstanding lies in the nonuniqueness of the Lagrangian. 1
We analyze Noether and -symmetries of the path equation describing the minimum drag work. First, the...
The Noether symmetry issue for Horndeski Lagrangian has been studied. We have been proven a series o...
It is shown that the Lie algebra of Noether symmetries for the Lagrangian minimizing an (n-1)-area e...
Noether theorem plays a central role in linking symmetries and first integrals in Lagrangian mechani...
Noether theorem plays a central role in linking symmetries and first integrals in Lagrangian mechani...
An integration technique for difference schemes possessing Lie point symmetries is proposed. The met...
We establish a new version of the first Noether Theorem, according to which the (equivalence classe...
Noether theorem establishes an interesting connection between symmetries of the action integral and ...
The reduction of nonlinear ordinary differential equations by a combination of first integrals and L...
Noether’s Theorem relates the Action Integral of a Lagrangian with symmetries which leave it invaria...
Functional realizations of Lie algebras are applied to the problem of determining Lie and Noether po...
This paper provides a modern presentation of Noether's theory in the realm of classical dynamics, wi...
International audienceThis article brings to light the fact that linearity is by itself a meaningful...
Noether’s theorem, named for early twentieth century German mathematician Emmy Noether, is an import...
The purpose of the current article is to present a brief albeit accurate presentation of the main to...
We analyze Noether and -symmetries of the path equation describing the minimum drag work. First, the...
The Noether symmetry issue for Horndeski Lagrangian has been studied. We have been proven a series o...
It is shown that the Lie algebra of Noether symmetries for the Lagrangian minimizing an (n-1)-area e...
Noether theorem plays a central role in linking symmetries and first integrals in Lagrangian mechani...
Noether theorem plays a central role in linking symmetries and first integrals in Lagrangian mechani...
An integration technique for difference schemes possessing Lie point symmetries is proposed. The met...
We establish a new version of the first Noether Theorem, according to which the (equivalence classe...
Noether theorem establishes an interesting connection between symmetries of the action integral and ...
The reduction of nonlinear ordinary differential equations by a combination of first integrals and L...
Noether’s Theorem relates the Action Integral of a Lagrangian with symmetries which leave it invaria...
Functional realizations of Lie algebras are applied to the problem of determining Lie and Noether po...
This paper provides a modern presentation of Noether's theory in the realm of classical dynamics, wi...
International audienceThis article brings to light the fact that linearity is by itself a meaningful...
Noether’s theorem, named for early twentieth century German mathematician Emmy Noether, is an import...
The purpose of the current article is to present a brief albeit accurate presentation of the main to...
We analyze Noether and -symmetries of the path equation describing the minimum drag work. First, the...
The Noether symmetry issue for Horndeski Lagrangian has been studied. We have been proven a series o...
It is shown that the Lie algebra of Noether symmetries for the Lagrangian minimizing an (n-1)-area e...