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Andersen, J.1
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Phys. Rep.
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Litim, D.1
Manuel, C.2
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85038338653
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Lagrangians for nonrelativistic and relativistic Abelian Eulerian fluids exist in the literature; see, for example, R. Jackiw, Lectures on Fluid Dynamics (Springer, New York, 2002) whose development and conventions are followed in this paper
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Lagrangians for nonrelativistic and relativistic Abelian Eulerian fluids exist in the literature;see, for example, R. Jackiw, Lectures on Fluid Dynamics (Springer, New York, 2002) whose development and conventions are followed in this paper.
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9
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84908503035
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H. Lamb, Hydrodynamics (Cambridge University Press, Cambridge, UK, 1932), p. 248; C.C. Lin, in International School of Physics Enrino Fermi (XXI), edited by G. Careri (Academic, New York, 1963)
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A. Clebsch, J. Reine Angew. Math. 56, 1 (1859);H. Lamb, Hydrodynamics (Cambridge University Press, Cambridge, UK, 1932), p. 248;C.C. Lin, in International School of Physics Enrino Fermi (XXI), edited by G. Careri (Academic, New York, 1963).
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Clebsch, A.1
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For a discussion of the Eckart decomposition, as well as other forms, see S.R. de Groot, W.A. van Leeuwen, and Ch.G. van Weert, Relativistic Kinetic Theory (North-Holland, Amsterdam, 1980), p. 10
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For a discussion of the Eckart decomposition, as well as other forms, see S.R. de Groot, W.A. van Leeuwen, and Ch.G. van Weert, Relativistic Kinetic Theory (North-Holland, Amsterdam, 1980), p. 10
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12
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85038276107
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When comparison is made with the usual expression for the energy-momentum tensor of a relativistic fluid, we see that (Formula presented) is the pressure and (Formula presented) is the pressure summed with the energy density, i.e., (Formula presented) is the energy density; see Ref. 3
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When comparison is made with the usual expression for the energy-momentum tensor of a relativistic fluid, we see that (Formula presented) is the pressure and (Formula presented) is the pressure summed with the energy density, i.e., (Formula presented) is the energy density; see Ref. 3.
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14
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0000681206
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A. Balachandran, G. Marmo, B.-S. Skagerstam, and A. Stern, Gauge Symmetries and Fibre Bundles, Lecture Notes in Physics Vol. 188 (Springer-Verlag, Berlin, 1982)
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Balachandran, A.1
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4243434394
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The canonical analysis presented in our paper (Appendix B) follows the method of D. Bak, R. Jackiw, and S.-Y. Pi, Phys. Rev. D 49, 6778 (1994) (Appendix)
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The canonical analysis presented in our paper (Appendix B) follows the method of D. Bak, R. Jackiw, and S.-Y. Pi, Phys. Rev. D 49, 6778 (1994) (Appendix).
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16
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85038283529
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a previous paper, we presented a similar candidate Lagrangian for non-Abelian fluids, except that the (Formula presented) comprised all generators for a subgroup H of the group G to which g belongs, with the additional requirement that (Formula presented) be a symmetric space. This construction is based on a non-Abelian version of the Clebsch parametrization. But the equations that follow do not have a clear physical interpretation, so we have not pursued this approach
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In a previous paper, we presented a similar candidate Lagrangian for non-Abelian fluids, except that the (Formula presented) comprised all generators for a subgroup H of the group G to which g belongs, with the additional requirement that (Formula presented) be a symmetric space. This construction is based on a non-Abelian version of the Clebsch parametrization. But the equations that follow do not have a clear physical interpretation, so we have not pursued this approach.
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17
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17144380861
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R. Jackiw, V.P. Nair, and S.-Y. Pi, Phys. Rev. D 62, 085018 (2000)
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R. Jackiw, V.P. Nair, and S.-Y. Pi, Phys. Rev. D 62, 085018 (2000).
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