1961
DOI: 10.1515/zna-1961-0201
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Thermodiffusion in D2-HT und anderen Wasserstoffgemischen

Abstract: Mit einem CLUSius–DiCKELschen Trennrohr, in dem zur Vermeidung von Austausch das Versuchsgas bei höchstens 230°C nur mit Glas, Quecksilber und Hahnfett Kontakt hatte, wurden die Thermodiffusionsfaktoren α von HT und DT in DEs wurde eine starke Anreicherung von HT in DDie Thermodiffusionsfaktoren in binären Gemischen von isotopen Wasserstoffmolekülen lassen sich einheitlich darstellen, wenn man α

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Cited by 55 publications
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“…The physical reason for this phenomenon in liquids is not clear. In an old work by Schirdewahn et al 38 about gaseous mixtures, the moment of inertia part is vaguely related to the rotational diffusion contribution to the thermal diffusion. At the same time, it is obvious that the values of the main moments of inertia for a given molecule characterize its size ͑or van der Waals volume͒ and the mass distribution, while all three possible ratios ͑I x / I y , I x / I z , I y / I z ͒ characterize the shape.…”
Section: Discussion Of the Effect Of The Moment Of Inertiamentioning
confidence: 99%
“…The physical reason for this phenomenon in liquids is not clear. In an old work by Schirdewahn et al 38 about gaseous mixtures, the moment of inertia part is vaguely related to the rotational diffusion contribution to the thermal diffusion. At the same time, it is obvious that the values of the main moments of inertia for a given molecule characterize its size ͑or van der Waals volume͒ and the mass distribution, while all three possible ratios ͑I x / I y , I x / I z , I y / I z ͒ characterize the shape.…”
Section: Discussion Of the Effect Of The Moment Of Inertiamentioning
confidence: 99%
“…␦M = ͑M 1 − M 2 ͒ / ͑M 1 + M 2 ͒ and ␦I = ͑I 1 − I 2 ͒ / ͑I 1 + I 2 ͒ are the relative differences of the molar mass and the in-plane moment of inertia. The above relation had originally been applied to gaseous isotopic mixtures of hydrogen by Schirdewahn et al 9 and previously been proposed for binary gaseous mixtures of polyatomic molecules by Waldmann. 10 Molecular-dynamics simulations of Lennard-Jones liquids show that the differences in molecular mass, moment of inertia, diameter, and interaction strength contribute additively to S T in such a manner that the molecules with the higher mass, the higher moment of inertia, the smaller diameter, and the stronger interaction prefer the cold side.…”
Section: Introductionmentioning
confidence: 99%
“…B Z ' ( 8) from which the optimum pressure is derived as a solution of ( 9) The only term which depends on P in the expression of Eq. ( 8 ) is B :…”
Section: Maximum Separation Factormentioning
confidence: 99%