-
1
-
-
0003455930
-
-
Cambridge University, Cambridge, England (b) p. 58, (c) Chap. 11, (d) p. 48, (e) p. 83, Eq. (4.4.8), (f) p. 303, last footnote, (g) p. 37
-
S. Chapman and T. G. Cowling, The Mathematical Theory of Nonuniform Gases, 3rd ed. (Cambridge University, Cambridge, England, 1990), (a) Chap. 16;(b) p. 58;(c) Chap. 11;(d) p. 48;(e) p. 83, Eq. (4.4.8);(f) p. 303, last footnote;(g) p. 37.
-
(1990)
The Mathematical Theory of Nonuniform Gases, 3rd ed.
-
-
Chapman, S.1
Cowling, T.G.2
-
3
-
-
0003556247
-
-
Wiley, New York
-
J. O. Hirschfelder, C. F. Curtiss, and R. B. Bird, Molecular Theory of Gases and Liquids (Wiley, New York, 1954), p. 505.
-
(1954)
Molecular Theory of Gases and Liquids
, pp. 505
-
-
Hirschfelder, J.O.1
Curtiss, C.F.2
Bird, R.B.3
-
6
-
-
36849102231
-
-
(c) B. J. Alder and T. E. Wainright, in Transport Processes in Statistical Mechanics, edited by I. Prigogine (Interscience, New York, 1958), p. 97
-
J. Chem. Phys.(b) B. J. Alder, D. M. Gass, and T. E. Wainright, 53, 3813 (1970);(c) B. J. Alder and T. E. Wainright, in Transport Processes in Statistical Mechanics, edited by I. Prigogine (Interscience, New York, 1958), p. 97.
-
(1970)
J. Chem. Phys.
, vol.53
, pp. 3813
-
-
Alder, B.J.1
Gass, D.M.2
Wainright, T.E.3
-
8
-
-
0004192849
-
-
J. de Boer, G. E. Uhlenbeck, North-Holland, Amsterdam
-
English translation by E. K. Gora, in Studies in Statistical Mechanics, Vol. 1, edited by J. de Boer and G. E. Uhlenbeck (North-Holland, Amsterdam, 1962).
-
(1962)
Studies in Statistical Mechanics, Vol. 1
-
-
Gora, E.K.1
-
9
-
-
0014494293
-
-
and references therein
-
See, for example, M. H. Ernst, L. K. Haines, and J. R. Dorfman, Rev. Mod. Phys. 41, 296 (1969), and references therein.
-
(1969)
Rev. Mod. Phys.
, vol.41
, pp. 296
-
-
Ernst, M.H.1
Haines, L.K.2
Dorfman, J.R.3
-
10
-
-
85037236173
-
-
H. B. Hollinger, Ph.D. dissertation, University of Wisconsin, 1959
-
H. B. Hollinger, Ph.D. dissertation, University of Wisconsin, 1959
-
-
-
-
15
-
-
0004207867
-
-
J. de Boer, G. E. Uhlenbeck, North-Holland, Amsterdam
-
C. S. Wang-Chang, G. E. Uhlenbeck, and J. de Boer, in Studies in Statistical Mechanics, Vol. 2, edited by J. de Boer and G. E. Uhlenbeck (North-Holland, Amsterdam, 1964), p. 243.
-
(1964)
Studies in Statistical Mechanics, Vol. 2
, pp. 243
-
-
Wang-Chang, C.S.1
Uhlenbeck, G.E.2
de Boer, J.3
-
21
-
-
0004673585
-
-
B. Kumar, Physica A 217, 302 (1995).
-
(1995)
Physica A
, vol.217
, pp. 302
-
-
Kumar, B.1
-
30
-
-
0004438170
-
-
(c) P. Bereolos, J. Talbot, M. P. Allen, and G. T. Evans, J. Chem. Phys. 99, 6087 (1993)
-
(1993)
J. Chem. Phys.
, vol.99
, pp. 6087
-
-
Bereolos, P.1
Talbot, J.2
Allen, M.P.3
Evans, G.T.4
-
31
-
-
0002087305
-
-
(d) M. P. Allen, G. T. Evans, D. Frenkel, and B. M. Mulder, Adv. Chem. Phys. 86, 1 (1993)
-
(1993)
Adv. Chem. Phys.
, vol.86
, pp. 1
-
-
Allen, M.P.1
Evans, G.T.2
Frenkel, D.3
Mulder, B.M.4
-
32
-
-
0000622164
-
-
(e) S. Tang, G. T. Evans, C. P. Mason, and M. P. Allen, J. Chem. Phys. 102, 3794 (1995)
-
(1995)
J. Chem. Phys.
, vol.102
, pp. 3794
-
-
Tang, S.1
Evans, G.T.2
Mason, C.P.3
Allen, M.P.4
-
33
-
-
0000352254
-
-
J. Chem. Phys.(f) M. P. Allen, P. J. Camp, C. P. Mason, G. T. Evans, and A. J. Masters, 105, 11 175 (1996).
-
(1996)
J. Chem. Phys.
, vol.105
, pp. 11-175
-
-
Allen, M.P.1
Camp, P.J.2
Mason, C.P.3
Evans, G.T.4
Masters, A.J.5
-
34
-
-
0000013353
-
-
C. G. Gray and K. E. Gubbins, Theory of Molecular Fluids, Vol. I: Fundamentals (Oxford University Press, Oxford, 1984), Chap. 4
-
D. Chandler, Annu. Rev. Phys. Chem. 29, 441 (1978);C. G. Gray and K. E. Gubbins, Theory of Molecular Fluids, Vol. I: Fundamentals (Oxford University Press, Oxford, 1984), Chap. 4.
-
(1978)
Annu. Rev. Phys. Chem.
, vol.29
, pp. 441
-
-
Chandler, D.1
-
50
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-
85037240854
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It is worth mentioning here that the formula (68) with (Formula presented) is valid only when (Formula presented) is small compared with the time scale of expansion of the fluid, but in the case of a dilute HS fluid (Formula presented) tends to infinity 18. However, the reduction of Eq. (68) in the form of the second term of Eq. (76) has been possible because the counterpart 1(c) 3 of formula (68) in the case of a dilute HS fluid does not possess the term containing viscosity (Formula presented)
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It is worth mentioning here that the formula (68) with (Formula presented) is valid only when (Formula presented) is small compared with the time scale of expansion of the fluid, but in the case of a dilute HS fluid (Formula presented) tends to infinity 18. However, the reduction of Eq. (68) in the form of the second term of Eq. (76) has been possible because the counterpart 1(c)3 of formula (68) in the case of a dilute HS fluid does not possess the term containing viscosity (Formula presented)
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51
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85037199287
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There is a misprint in Eq. (33) of Ref. 16(f): (Formula presented) should be ρ, where ρ stands for the number density in that reference
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There is a misprint in Eq. (33) of Ref. 16(f): (Formula presented) should be ρ, where ρ stands for the number density in that reference.
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52
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85037199479
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The expression for (Formula presented) reported in Ref. 26 contains a misprint: The numerator in the second term should be (Formula presented) instead of (Formula presented) given in Ref. 26. Equation (A21) here is the corrected version. The expression for (Formula presented) as quoted in Ref. 16(c) is the same as that in Ref. 26 and hence Refs. 16(c) and 16(f) have possibly used the incorrect version in their computations
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The expression for (Formula presented) reported in Ref. 26 contains a misprint: The numerator in the second term should be (Formula presented) instead of (Formula presented) given in Ref. 26. Equation (A21) here is the corrected version. The expression for (Formula presented) as quoted in Ref. 16(c) is the same as that in Ref. 26 and hence Refs. 16(c) and 16(f) have possibly used the incorrect version in their computations.
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