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Equation of state of a3He-4He mixture near its liquid-vapor critical point
Authors:Ted Doiron  Robert P Behringer  Horst Meyer
Affiliation:(1) Department of Physics, Duke University, Durham, North Carolina;(2) Present address: Bell Laboratories, Murray Hill, New Jersey
Abstract:Measurements of the pressure coefficient (partP/partT)rgr,x are reported for a 3 He- 4 He mixture with a mole fractionX=0.805 of 3 He in the neighborhood of the liquid-vapor critical point. These include data on 16 isochores taken over the density interval–0.5leDeltargrle0.5 and over the temperature range–0.1 letle0.1, where Deltargr=(rgrrgr c )/rgr c andt=(T-T c )/T c ,with rgr c andT c ,respectively, the critical density and temperature of the mixture. From the discontinuity of (partP/partT)rgr,x at the boundary between the two-phase and the one-phase regions we determine the dew-bubble curve nearT c with better precision than was done in recentPVT experiments. From the extrapolation of data not approachingT c closer than1 mK, (partP/partT)rgr,x along the critical isochore appears to be discontinuous atT c ,while for the isochore rgr/rgr c sime0.92, (partP/partT)rgr,x is continuous across the dew curve. It is found that this latter isochore cuts the dew curve at its highest temperature. These observations are discussed in terms of general thermodynamic arguments and theoretical predictions of the asymptotic behavior. We calculate (partP/partT)rgr,x from the scaling equation of state proposed by Leung and Griffiths for 3 He- 4 He mixtures, using their numerical parameters. In spite of some systematic deviations, especially in the two-phase region, there is in general good agreement with experimental results. In particular, the shape of the measured dew-bubble curve and the apparent discontinuity of (partP/partT)rgr,x along the critical isochore show excellent agreement with theory.Work supported by a grant from the National Science Foundation. A report of this work has been presented at the Washington Meeting of the APS Bull. Am. Phys. Soc. 20, 618 (1975)].
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