Add to ORKGNoether's theorem, that local gauge variations of gauge invariant actions are identically conserved (more tautologically, that gauge variations of gauge invariants vanish) was established a century ago. Its converse, in the geometric context: are all identically conserved local symmetric tensors variations of some coordinate invariant action? remains unsolved to this day. We survey its present state and discuss some of our concrete attempts at a solution, including a significant improvement. For notational simplicity, details are primarily given in D = 2, but we discuss generic D as well
We establish a version of Noether's first Theorem according to which the (equivalence classes of) co...
We present an alternative field theoretical approach to the definition of conserved quantities, base...
In this paper we discuss on the phenomenological footprints of gauge invariant theories of gravity w...
Noether's theorem, that local gauge variations of gauge invariant actions are identically conserved ...
The title's century-old conjecture is established for D = 2 and is likely for all D
While non-action-generated, but identically conserved, abelian/YM gauge vectors exist, they are unsu...
We discuss conservation laws for gravity theories invariant under general coordinate and local Loren...
I exhibit the conflicting roles of Noether's two great theorems in defining conserved quantities, es...
We propose a geometrical treatment of symmetries in non-local field theories, where the non-locality...
Local symmetry transformations play an important role for establishing the existence and form of a c...
E. Noether's general analysis of conservation laws has to be completed in a Lagrangian theory with l...
Noether's theorem is reviewed with a particular focus on an intermediate step between global and loc...
We present the geometric foundations and derivations of equations of motion for symmetric teleparall...
The problem of finding a covariant expression for the distribution and conservation of gravitational...
Noether’s 2nd theorem applied to a total system states that a global symmetry which is a part of loc...
We establish a version of Noether's first Theorem according to which the (equivalence classes of) co...
We present an alternative field theoretical approach to the definition of conserved quantities, base...
In this paper we discuss on the phenomenological footprints of gauge invariant theories of gravity w...
Noether's theorem, that local gauge variations of gauge invariant actions are identically conserved ...
The title's century-old conjecture is established for D = 2 and is likely for all D
While non-action-generated, but identically conserved, abelian/YM gauge vectors exist, they are unsu...
We discuss conservation laws for gravity theories invariant under general coordinate and local Loren...
I exhibit the conflicting roles of Noether's two great theorems in defining conserved quantities, es...
We propose a geometrical treatment of symmetries in non-local field theories, where the non-locality...
Local symmetry transformations play an important role for establishing the existence and form of a c...
E. Noether's general analysis of conservation laws has to be completed in a Lagrangian theory with l...
Noether's theorem is reviewed with a particular focus on an intermediate step between global and loc...
We present the geometric foundations and derivations of equations of motion for symmetric teleparall...
The problem of finding a covariant expression for the distribution and conservation of gravitational...
Noether’s 2nd theorem applied to a total system states that a global symmetry which is a part of loc...
We establish a version of Noether's first Theorem according to which the (equivalence classes of) co...
We present an alternative field theoretical approach to the definition of conserved quantities, base...
In this paper we discuss on the phenomenological footprints of gauge invariant theories of gravity w...