Moller Energy--Momentum Complex in General Relativity for Higher Dimensional Universes
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Abstract
Using the Moller energy--momentum definition in general relativity
(GR) we calculate the total energy--momentum distribution associated with (n+2)-dimensional homogeneous and isotropic model of the universe. It is found that total energy of Moller is vanishing in (n+2) dimensions everywhere but n-momentum components of Moller in (n+2) dimensions are different from zero. Also, we evaluate the static Einstein Universe, FRW universe and de Sitter universe in four dimensions by using (n+2)-type metric, then calculate the Moller energy--momentum distribution of these spacetimes. However, our results are consistent with the results of Banerjee and Sen, Xulu, Radinschi,
Vargas, Cooperstock-Israelit, Aygun et al., Rosen, and Johri et al. in four dimensions.
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Cite this article:
M. Aygun, S. Aygun, .I.Yilmaz, H. Baysal, .I. Tarhan. Moller Energy--Momentum Complex in General Relativity for Higher Dimensional Universes[J]. Chin. Phys. Lett., 2007, 24(7): 1821-1824.
M. Aygun, S. Aygun, .I.Yilmaz, H. Baysal, .I. Tarhan. Moller Energy--Momentum Complex in General Relativity for Higher Dimensional Universes[J]. Chin. Phys. Lett., 2007, 24(7): 1821-1824.
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M. Aygun, S. Aygun, .I.Yilmaz, H. Baysal, .I. Tarhan. Moller Energy--Momentum Complex in General Relativity for Higher Dimensional Universes[J]. Chin. Phys. Lett., 2007, 24(7): 1821-1824.
M. Aygun, S. Aygun, .I.Yilmaz, H. Baysal, .I. Tarhan. Moller Energy--Momentum Complex in General Relativity for Higher Dimensional Universes[J]. Chin. Phys. Lett., 2007, 24(7): 1821-1824.
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