energy momentum tensor

energy momentum tensor

[′en·ər·jē mə′men·təm ‚ten·sər]
(physics)
A tensor whose 16 elements give the energy density, momentum density, and stresses in a distribution of matter or radiation.
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References in periodicals archive ?
The energy momentum tensor of the electromagnetic field [T.
The even multivector form given in the above equation can be compared to the symmetric energy momentum tensor [[THETA].
The structure of the photon in complex vector space
for all vector fields X, Y where S is the Ricci tensor of the type (0, 2), r is the scalar curvature, k is the gravitational constant and T is the energy momentum tensor of type (0, 2).
The energy momentum tensor T is said to describe a perfect fluid [2] if
In a Lorentzian para- Sasakian type spacetime by considering the characteristic vector field [xi] as the flow vector field of the fluid, the energy momentum tensor takes the form
On LP-Sasakian manifolds with a coefficient [alpha] satisfying certain curvature conditions
In the general theory of relativity, energy momentum tensor plays an important role and the condition on energy momentum tensor for a perfect fluid space time changes the nature of space time (5).
We know an energy momentum tensor T will be covariant recurrent (6) if
So we like to define generalized covariant recurrent energy momentum tensor as follows:
Space time with generalized covariant recurrent energy momentum tensor
ij] being the ordinary energy momentum tensor associated to isotropic matter and radiation.
Cosmology with dark energy and dark matter
where k is the Einstein's gravitational constant, T is the energy momentum tensor of type (0,2) given by
On some classes of weakly projective symmetric manifolds
Although there are physical arguments for equating the Einstein tensor to the energy momentum tensor ([G.
The Poisson equation, the cosmological constant and dark energy
The energy momentum tensor in this symmetry (and this particular case) is:
In-depth development of Classical electrodynamics

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