Kirkwood superposition approximation: Difference between revisions
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Kirkwood 1935 (Eq. 40 Ref. 1, Eq. 5.6 Ref. 2) | Kirkwood 1935 (Eq. 40 Ref. 1, Eq. 5.6 Ref. 2) | ||
<math>g_N^{(3)}(r_1,r_2,r_3)=g_N^{(2)}(r_1,r_2)g_N^{(2)}(r_2,r_3)g_N^{(2)}(r_3,r_1)</math> | |||
:<math>g_N^{(3)}(r_1,r_2,r_3)=g_N^{(2)}(r_1,r_2)g_N^{(2)}(r_2,r_3)g_N^{(2)}(r_3,r_1)</math> | |||
It appears that this was used as a basis of a closure for the | It appears that this was used as a basis of a closure for the |
Revision as of 15:43, 23 February 2007
Kirkwood 1935 (Eq. 40 Ref. 1, Eq. 5.6 Ref. 2)
It appears that this was used as a basis of a closure for the
Kirkwood integral equation (Ref. 1) and the Yvon, and Born-Green
(Ref. 2) until the work of Morita and Hiroike (Ref. 3).
It was pointed out in Ref.s 4 and 5, that there is an inconsistency between
the pressure and the compressibility equation if this superposition approximation is used to generate .
References
- [JCP_1935_03_00300]
- [PRSA_1946_188_0010]
- Tohru Morita and Kazuo Hiroike "A New Approach to the Theory of Classical Fluids. I" Progress of Theoretical Physics 23 pp. 1003-1027 (1960)
- [PR_1952_085_000777]
- [PRSA_1953_216_0203]