1940
DOI: 10.1103/physrev.58.661
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On the Temperature Assignments of Experimental Thermal Diffusion Coefficients

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Cited by 71 publications
(4 citation statements)
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“…This can be explained by the discrimination of two isotopologues due to thermal diffusion in a temperature gradient along the way to the cold trap 25. For instance, assuming that the temperature of the cold trap is 40 K and that the thermal diffusion factor at the effective temperature26 of 93 K between the cold trap and room air (300 K) is 0.19,25 we predict 466‰ enrichment at the cold end relative to the warm end (ambient temperature) by applying the thermal diffusion theory. For comparison, by using the enrichment of deuterium and the collection yield observed for 5 min of collection, one can calculate the δ D relative to the warm end as ∼490‰, similar to the value estimated by thermal diffusion theory.…”
Section: Resultsmentioning
confidence: 99%
“…This can be explained by the discrimination of two isotopologues due to thermal diffusion in a temperature gradient along the way to the cold trap 25. For instance, assuming that the temperature of the cold trap is 40 K and that the thermal diffusion factor at the effective temperature26 of 93 K between the cold trap and room air (300 K) is 0.19,25 we predict 466‰ enrichment at the cold end relative to the warm end (ambient temperature) by applying the thermal diffusion theory. For comparison, by using the enrichment of deuterium and the collection yield observed for 5 min of collection, one can calculate the δ D relative to the warm end as ∼490‰, similar to the value estimated by thermal diffusion theory.…”
Section: Resultsmentioning
confidence: 99%
“…Now since aT is linear in T over a temperature range of 50 K, the derivation of Brown [21,221 can be used to show that the value of aFp corresponds to a temperature given by f = ( t ' -T)/ln (r '/TI ('46) Thus, if we identify this temperature with the value in equation (Al), then d, in equation (A4) is always zero. In addition, by using experimental values of the variables in equation (AS), it can be shown that d2 is less than 0.1%.…”
Section: = -Abr2mentioning
confidence: 97%
“…The thermal diffusion factor is also dependent on absolute temperature according to an approximate equation: 11,12,25 where a and b are arbitrary constants and 〈 T 〉 is the effective average temperature. This effective average temperature is given as 12 Although various equation forms have been proposed to describe the temperature dependence of α T , we favor eq 3 proposed from theoretical considerations in 1940 because of its simplicity and because it has been shown to adequately describe a high-precision thermal diffusion data set . The experimental value of the thermal diffusion factor of eq 2 is assigned to the effective average temperature of eq 4.…”
Section: Introductionmentioning
confidence: 99%