Early gravitational energy-momentum investigations gave reference frame dependent pseudotensors; subsequently the quasilocal idea was developed. Quasilocal energy-momentum can be determined by the Hamiltonian boundary term, which also identifies the variables to be held fixed on the boundary. We show that a pseudotensor corresponds to a Hamiltonian boundary term. Hence pseudotensors are quasilocal and acceptable; each is the energy-momentum density for a definite physical situation with certain boundary conditions. These conditions are identified for the well-known pseudotensors
We argue that conservation laws based on the local matter-only stress-energy-momentum tensor (charac...
The problem of finding a covariant expression for the distribution and conservation of gravitational...
Quasilocal definitions of stress-energy-momentum-that is, in the form of boundary densities (rather ...
Traditional approaches to energy-momentum localization led to reference framedependent pseudotensors...
Energy-momentum (and angular momentum) for the Metric-Affine Gravity theory is considered from a Ham...
The quasilocal energy of gravitational and matter fields in a spatially bounded region is obtained b...
We present a detailed examination of the variational principle for metric general relativity as appl...
As is known, the role of the energy-momentum pseudotensors of the gravitational field is to extend t...
Consider the definition E of quasilocal energy stemming from the Hamilton-Jacobi method as applied t...
We define the energy of a perfectly isolated system at a given retarded time as the suitable null li...
We derive the gravitational energy-momentum pseudotensor τσλ in metric f(R) gravity and in teleparal...
We first describe a class of spinor-curvature identities (SCI) which have gravitational applications...
A method for calculating pseudotensor-based conserved quantities for isolated systems in general rel...
The problem of non-localizability and the non-uniqueness of gravitational energy in general relativi...
An unambiguous definition of gravitational energy remains one of the unresolved issues of physics to...
We argue that conservation laws based on the local matter-only stress-energy-momentum tensor (charac...
The problem of finding a covariant expression for the distribution and conservation of gravitational...
Quasilocal definitions of stress-energy-momentum-that is, in the form of boundary densities (rather ...
Traditional approaches to energy-momentum localization led to reference framedependent pseudotensors...
Energy-momentum (and angular momentum) for the Metric-Affine Gravity theory is considered from a Ham...
The quasilocal energy of gravitational and matter fields in a spatially bounded region is obtained b...
We present a detailed examination of the variational principle for metric general relativity as appl...
As is known, the role of the energy-momentum pseudotensors of the gravitational field is to extend t...
Consider the definition E of quasilocal energy stemming from the Hamilton-Jacobi method as applied t...
We define the energy of a perfectly isolated system at a given retarded time as the suitable null li...
We derive the gravitational energy-momentum pseudotensor τσλ in metric f(R) gravity and in teleparal...
We first describe a class of spinor-curvature identities (SCI) which have gravitational applications...
A method for calculating pseudotensor-based conserved quantities for isolated systems in general rel...
The problem of non-localizability and the non-uniqueness of gravitational energy in general relativi...
An unambiguous definition of gravitational energy remains one of the unresolved issues of physics to...
We argue that conservation laws based on the local matter-only stress-energy-momentum tensor (charac...
The problem of finding a covariant expression for the distribution and conservation of gravitational...
Quasilocal definitions of stress-energy-momentum-that is, in the form of boundary densities (rather ...