Noether theorem plays a central role in linking symmetries and first integrals in Lagrangian mechanics. The situation is different in the nonholonomic context, but in the last decades there have been several extensions of Noether theorem to the nonholonomic setting. We provide an overview of this subject which is as elementary as possible
It is argued that awareness of the distinction between dynamical and vari-ational symmetries is cruc...
The time-scale non-shifted Hamiltonian dynamics are investigated, including both general holonomic s...
Noether’s Theorem relates symmetries to fundamental physical laws. Rather than applying the concept ...
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...
We demonstrate that so-called nonnoetherian symmetries with which a known first integral is associat...
This paper deals with conservation laws for mechanical systems with nonholonomic constraints. It use...
The book provides a detailed exposition of the calculus of variations on fibre bundles and graded ma...
International audienceInvariance theorems in analytical mechanics, such as Noether's theorem, can be...
In nonholonomic mechanics, the presence of constraints in the velocities breaks the well-under\-stoo...
We show that the moving energies of some well-known nonholonomic systems are hidden among the first...
The Noether symmetry issue for Horndeski Lagrangian has been studied. We have been proven a series o...
In nonholonomic mechanics, the presence of constraints in the velocities breaks the well-understood ...
This paper provides a modern presentation of Noether's theory in the realm of classical dynamics, wi...
This work was partially done at the International Centre for Theoretical Physics, Trieste (IT)Consig...
It is argued that awareness of the distinction between dynamical and vari-ational symmetries is cruc...
The time-scale non-shifted Hamiltonian dynamics are investigated, including both general holonomic s...
Noether’s Theorem relates symmetries to fundamental physical laws. Rather than applying the concept ...
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...
We demonstrate that so-called nonnoetherian symmetries with which a known first integral is associat...
This paper deals with conservation laws for mechanical systems with nonholonomic constraints. It use...
The book provides a detailed exposition of the calculus of variations on fibre bundles and graded ma...
International audienceInvariance theorems in analytical mechanics, such as Noether's theorem, can be...
In nonholonomic mechanics, the presence of constraints in the velocities breaks the well-under\-stoo...
We show that the moving energies of some well-known nonholonomic systems are hidden among the first...
The Noether symmetry issue for Horndeski Lagrangian has been studied. We have been proven a series o...
In nonholonomic mechanics, the presence of constraints in the velocities breaks the well-understood ...
This paper provides a modern presentation of Noether's theory in the realm of classical dynamics, wi...
This work was partially done at the International Centre for Theoretical Physics, Trieste (IT)Consig...
It is argued that awareness of the distinction between dynamical and vari-ational symmetries is cruc...
The time-scale non-shifted Hamiltonian dynamics are investigated, including both general holonomic s...
Noether’s Theorem relates symmetries to fundamental physical laws. Rather than applying the concept ...
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