Add to ORKGA new, general, field theoretic approach to the derivation of asymptotic conservation laws is presented. In this approach asymptotic conservation laws are constructed directly from the field equations according to a universal prescription which does not rely upon the existence of Noether identities or any Lagrangian or Hamiltonian formalisms. The resulting general expressions of the conservation laws enjoy important invariance properties and synthesize all known asymptotic conservation laws, such as the Arnowitt-Deser-Misner energy in general relativity
We present an alternative field theoretical approach to the definition of conserved quantities, base...
We find Reissner-Nodstrom solution hold by the energy-momentum density’s conservation law (Noether’s...
We propose a geometrical treatment of symmetries in non-local field theories, where the non-locality...
A new approach to the derivation of asymptotic conservation laws in field theory is presented. This ...
Conservation laws arising from Noether\u27s theorem are varied to obtain a hierarchy of new conserv...
The conservation theorems of physics are based on the tetrad postulate of dif-ferential geometry. It...
A general conservation law that defines a class of physical field theories is constructed. First, th...
International audienceWe discuss the formulation of classical field theoretical models on $n$-dimens...
The conservation laws associated with a previously studied metric nonsymmetric theory of gravitation...
We review the Lagrangian formulation of (generalised) Noether symmetries in the framework of Calculu...
A gravitational field equation has been found that is completely in keeping with all of the postulat...
A new quasigroup approach to conservation laws in general relativity is applied to study asymptotica...
Generalized solutions to the equations for a massless free field with arbitrary spin are written dow...
We show how to calculate pseudotensor-based conserved quantities for isolated systems in general rel...
By focusing on the mostly used variational methods, this monograph aspires to give a unified descrip...
We present an alternative field theoretical approach to the definition of conserved quantities, base...
We find Reissner-Nodstrom solution hold by the energy-momentum density’s conservation law (Noether’s...
We propose a geometrical treatment of symmetries in non-local field theories, where the non-locality...
A new approach to the derivation of asymptotic conservation laws in field theory is presented. This ...
Conservation laws arising from Noether\u27s theorem are varied to obtain a hierarchy of new conserv...
The conservation theorems of physics are based on the tetrad postulate of dif-ferential geometry. It...
A general conservation law that defines a class of physical field theories is constructed. First, th...
International audienceWe discuss the formulation of classical field theoretical models on $n$-dimens...
The conservation laws associated with a previously studied metric nonsymmetric theory of gravitation...
We review the Lagrangian formulation of (generalised) Noether symmetries in the framework of Calculu...
A gravitational field equation has been found that is completely in keeping with all of the postulat...
A new quasigroup approach to conservation laws in general relativity is applied to study asymptotica...
Generalized solutions to the equations for a massless free field with arbitrary spin are written dow...
We show how to calculate pseudotensor-based conserved quantities for isolated systems in general rel...
By focusing on the mostly used variational methods, this monograph aspires to give a unified descrip...
We present an alternative field theoretical approach to the definition of conserved quantities, base...
We find Reissner-Nodstrom solution hold by the energy-momentum density’s conservation law (Noether’s...
We propose a geometrical treatment of symmetries in non-local field theories, where the non-locality...