1979
DOI: 10.1016/0003-4916(79)90130-1
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Transient relativistic thermodynamics and kinetic theory

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Cited by 1,708 publications
(2,097 citation statements)
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References 11 publications
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“…The most straightforward relativistic generalisation of the classical, isotropic heat flux first written down by Eckart (1940) is first order in this expansion and was later shown by Hiscock & Lindblom (1985) to be unconditionally unstable, precisely because it violated causality showed the same for anisotropic conduction). Israel & Stewart (1979) derived a second order solution for q µ e which was later shown to be conditionally stable (Hiscock & Lindblom 1985;. Here we use a first order reduction of that second order model that has been shown to be both stable and self-consistent (Andersson & Lopez-Monsalvo 2011).…”
Section: Anisotropic Electron Conductionmentioning
confidence: 99%
“…The most straightforward relativistic generalisation of the classical, isotropic heat flux first written down by Eckart (1940) is first order in this expansion and was later shown by Hiscock & Lindblom (1985) to be unconditionally unstable, precisely because it violated causality showed the same for anisotropic conduction). Israel & Stewart (1979) derived a second order solution for q µ e which was later shown to be conditionally stable (Hiscock & Lindblom 1985;. Here we use a first order reduction of that second order model that has been shown to be both stable and self-consistent (Andersson & Lopez-Monsalvo 2011).…”
Section: Anisotropic Electron Conductionmentioning
confidence: 99%
“…The resulting hydrodynamics is called causal hydrodynamics or second-order hydrodynamics. In particular, the Israel-Stewart theory [37,38,39] is well-known and has been widely studied in the literature.…”
Section: Revisiting Diffusion Problem: Hydrodynamic Applicationmentioning
confidence: 99%
“…For the RW metric one has θ = 3H = 3H/a. On the other hand, in the MIS theory [24][25][26] the evolution of Π is described by the following transport equation:…”
Section: Dynamics Of the Viscous Fluidmentioning
confidence: 99%