Add to ORKGIt is argued that awareness of the distinction between dynamical and vari-ational symmetries is crucial to understanding the significance of Noether’s 1918 work. Special attention is paid, by way of a number of striking ex-amples, to Noether’s first theorem which establishes a correlation between dynamical symmetries and conservation principles.
The constants of motion of a mechanical system with a finite number of degrees of freedom are relate...
Noether theorem establishes an interesting connection between symmetries of the action integral and ...
Noether’s Theorem relates symmetries to fundamental physical laws. Rather than applying the concept ...
It is argued that awareness of the distinction between dynamical and variational symmetries is cruci...
The connection between symmetries and conservation laws as made by Noether's theorem is extended to ...
The interplay between symmetries, conservation laws, and variational principles is a rich and varied...
We give a version of Noether theorem adapted to the framework of μ-symmetries; this extends to such ...
E. Noether's theorem [1] for invariant variational principle under continuous group of transfor...
Whenever systems are governed by continuous chains of causes and effects, their behavior exhibits th...
In the framework of Noether's theorem, a distinction between Lagrangian and dynamical symmetries ...
This paper provides a modern presentation of Noether's theory in the realm of classical dynamics, wi...
This paper expounds the relations between continuous symmetries and conserved quantities, i.e. Noeth...
Artículo de publicación ISIBecause scaling symmetries of the Euler–Lagrange equations are generally ...
Artículo de publicación ISIBecause scaling symmetries of the Euler–Lagrange equations are generally ...
We give a version of Noether theorem adapted to the framework of mu-symmetries; this extends to such...
The constants of motion of a mechanical system with a finite number of degrees of freedom are relate...
Noether theorem establishes an interesting connection between symmetries of the action integral and ...
Noether’s Theorem relates symmetries to fundamental physical laws. Rather than applying the concept ...
It is argued that awareness of the distinction between dynamical and variational symmetries is cruci...
The connection between symmetries and conservation laws as made by Noether's theorem is extended to ...
The interplay between symmetries, conservation laws, and variational principles is a rich and varied...
We give a version of Noether theorem adapted to the framework of μ-symmetries; this extends to such ...
E. Noether's theorem [1] for invariant variational principle under continuous group of transfor...
Whenever systems are governed by continuous chains of causes and effects, their behavior exhibits th...
In the framework of Noether's theorem, a distinction between Lagrangian and dynamical symmetries ...
This paper provides a modern presentation of Noether's theory in the realm of classical dynamics, wi...
This paper expounds the relations between continuous symmetries and conserved quantities, i.e. Noeth...
Artículo de publicación ISIBecause scaling symmetries of the Euler–Lagrange equations are generally ...
Artículo de publicación ISIBecause scaling symmetries of the Euler–Lagrange equations are generally ...
We give a version of Noether theorem adapted to the framework of mu-symmetries; this extends to such...
The constants of motion of a mechanical system with a finite number of degrees of freedom are relate...
Noether theorem establishes an interesting connection between symmetries of the action integral and ...
Noether’s Theorem relates symmetries to fundamental physical laws. Rather than applying the concept ...