2016
DOI: 10.1155/2016/4597905
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Non-Perfect-Fluid Space-Times in Thermodynamic Equilibrium and Generalized Friedmann Equations

Abstract: We determine the energy-momentum tensor of non-perfect fluids in thermodynamic equilibrium. To this end, we derive the constitutive equations for energy density, isotropic and anisotropic pressure as well as for heat-flux from the corresponding propagation equations and by drawing on Einstein's equations. Following Obukhov at this, we assume the corresponding space-times to be conformstationary and homogeneous. This procedure provides these quantities in closed form, i.e., in terms of the structure constants o… Show more

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Cited by 3 publications
(3 citation statements)
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“…For w 1 = −1, the Lagrangian exactly corresponds to the one for the entropy density (33) obtained in Sec. III, hence confirms our result.…”
Section: B Anisotropic Matter When W1 = −1mentioning
confidence: 66%
See 1 more Smart Citation
“…For w 1 = −1, the Lagrangian exactly corresponds to the one for the entropy density (33) obtained in Sec. III, hence confirms our result.…”
Section: B Anisotropic Matter When W1 = −1mentioning
confidence: 66%
“…[15]. When ρ + p 1 = 0 or w 1 = −1, it is obvious that one cannot use the formula (33) directly. Thankfully, one can use the freedom of choice for the isotropic part to solve this problem.…”
Section: Entropy Density Of Anisotropic Mattermentioning
confidence: 99%
“…The viscosity of cosmic medium, if it exists, is more important because all GWs would be affected by it. Beside that the viscosity would play very important roles in cosmic evolution Schatz et al (2016); Velten et al (2014), it even may play the role of dark energy, which causes the cosmic acceleration Atreya et al (2019). In above discussion, we regard zv as a constant, but if the damping of GW is caused by cosmic medium, then zv ∝ DL, so zv is function of zc.…”
Section: Damping Of Gw In Viscous Fluidmentioning
confidence: 99%