Abstract:
From the kinetic equation for moderately dense gas the equations of gas dynamics are derived in the dissipative approximation by Navier–Stokes in the presence of vibrational and rotational relaxations. Corrections in density to kinetic coefficient and relaxation pressure are determined for a gas of normal density. The transport equation is derived for the polarisation of rotational momenta of moleculi taking into account the antisymmetric part of the viscous stress tensor in the Barnett approximation. Coefficients of rotational diffusion and rotational thermodiffusion are calculated.
Citation:
L. A. Pal'tsev, “Vibrational and rotational relaxation in a moderately dense gas. II”, TMF, 78:1 (1989), 81–93; Theoret. and Math. Phys., 78:1 (1989), 58–67
This publication is cited in the following 9 articles:
Yu.P Peresun'ko, “Geometrical approach to the gauge field mass problem. Possible reasons for which the Higgs bosons are unobservable.”, Nuclear Physics B - Proceedings Supplements, 102-103 (2001), 391
L. A. Pal'tsev, “On thermomagnetic pressure difference effect and Scott effect”, Theoret. and Math. Phys., 111:1 (1997), 487–497
L. A. Pal'tsev, “On nonequilibrium processes in moderately dense polyatomic gas in external magnetic field”, Theoret. and Math. Phys., 107:2 (1996), 667–678
B.E. Hanlon, G.C. Joshi, “A three generation unified model from coset space dimensional reduction”, Physics Letters B, 298:3-4 (1993), 312
B. E. Hanlon, G. C. Joshi, “Ten-dimensional SO(10) GUT models with dynamical symmetry breaking”, Phys. Rev. D, 48:5 (1993), 2204
Yu. A. Kubyshin, “Higgs potentials from multidimensional Yang-Mills theories”, Journal of Mathematical Physics, 32:8 (1991), 2200
D. Kapetanakis, G. Zoupanos, “A unified theory in higher dimensions”, Physics Letters B, 249:1 (1990), 66
D. Kapetanakis, G. Zoupanos, “Fermion masses from dimensional reduction”, Physics Letters B, 249:1 (1990), 73
I. P. Volobuev, Yu. A. Kubyshin, Zh. M. Mourao, “Symmetric spaces and Higgs models in the method of dimensional reduction.
II. Theories with one multiplet of scalar fields”, Theoret. and Math. Phys., 78:2 (1989), 191–200
Citation in format AMSBIB
Contact us: