1941
DOI: 10.1021/j150410a013
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Molal Volume Relationships among Aliphatic Hydrocarbons at their Boiling Points.

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Cited by 4 publications
(2 citation statements)
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“…The use of these temperatures derives from the fact that for the members of a series either temperature is approximately a constant fraction of the respective critical temperatures, the desirability of comparison at equal reduced temperatures being recognized from the theory of corresponding states. The best data show, however, that in the case of aliphatic hydrocarbons at their boiling points (7) the molecular volume of homologs is not a strictly additive function, and that in the case of aliphatic hydrocarbons at their melting points (8) the situation is complicated by the effects of molecular symmetry and alternating melting points.…”
Section: Literature Citedmentioning
confidence: 99%
“…The use of these temperatures derives from the fact that for the members of a series either temperature is approximately a constant fraction of the respective critical temperatures, the desirability of comparison at equal reduced temperatures being recognized from the theory of corresponding states. The best data show, however, that in the case of aliphatic hydrocarbons at their boiling points (7) the molecular volume of homologs is not a strictly additive function, and that in the case of aliphatic hydrocarbons at their melting points (8) the situation is complicated by the effects of molecular symmetry and alternating melting points.…”
Section: Literature Citedmentioning
confidence: 99%
“…In n-nonane 53 C1 to Cn = 36, 53 C* to C" = n=2 n-3 9 28, 53 Cs to C" = 21, etc. PF(normal) = 36 + n = 4 28 + 21 + 15 + 10 + 6 + 3 + 1 = 120] Note: a short method for calculating W(isomer), which greatly reduces the computational labors, has been suggested by Wiener.39b W may be computed by multiplying the number of C atoms on one side of a bond by the number on the other side and summing the products for all bonds. Thus for 2,2,3,4-tetramethylpentane, the product for bond CMD2 is 18 = 8; for C2-C6, 8-1 = 8; for C2-C7, 8-1 = 8; for C2-C3, 4-5 = 20; for C3-C8, 81 = 8; for C3-C4, 6-3 = 18; for C^C9, 81 =8; for C4-C6, 81 = 8.…”
mentioning
confidence: 99%