3He vapor pressure near its critical point

被引:1
作者
Velasco, S. [1 ]
Roman, F. L. [1 ,2 ]
White, J. A. [1 ]
机构
[1] Univ Salamanca, Fac Ciencias, Dept Fis Aplicada, E-37008 Salamanca, Spain
[2] Univ Salamanca, Dept Fis Aplicada, Escuela Politecn Super Zamora, Zamora 49022, Spain
关键词
He-3; vapor pressure equation; critical point; scaling equation;
D O I
10.1007/s10909-008-9814-6
中图分类号
O59 [应用物理学];
学科分类号
摘要
Between 0.65 K and 3.2 K, the temperature dependence of the vapor pressure P of He-3 is defined by the International Temperature Scale of 1990 (ITS-90). However, the ITS-90 vapor pressure equation was not designed to be consistent with the scaling law required for the second temperature derivative of the vapor pressure in the vicinity of the liquid-vapor critical point. In this paper, two scaling-type equations are used to describe the He-3 vapor pressure in the region near the critical point. The first scaling equation contains two unknown coefficients which are obtained by taking as reference the temperature (T) over bar at which the product (T-c -T)P presents a maximum ((T) over bar = 2.56736 K). The second scaling equation contains three unknown coefficients which are obtained by using as references (T) over bar and T-up=3.2 K, the upper value of the ITS-90 interval. In both equations we take for the critical temperature and pressure the values T-c =3.31554 K and P-c =114632.7 Pa. The proposed equations, specially the second one, are satisfactorily compared with experimental data for P and dP/dT within the temperature range (T-c -T)/T-c <= 0.065 and with semiempirical data for d P-2/dT(2) within the temperature range 0.0001 (T-c -T)/T-c <= 0.03.
引用
收藏
页码:177 / 185
页数:9
相关论文
共 29 条
[1]   Vapor-pressure for the pure fluids from calorimetric measurements near the critical point [J].
Abdulagatov, AI ;
Stepanov, GV ;
Abdulagatov, IM .
FLUID PHASE EQUILIBRIA, 2003, 209 (01) :55-79
[2]   Resolving the Yang-Yang dilemma in 3He near the critical point [J].
Anisimov, MA ;
Zhong, F ;
Barmatz, M .
JOURNAL OF LOW TEMPERATURE PHYSICS, 2004, 137 (1-2) :69-88
[3]   Crossover analyses of heat capacity and susceptibility measurements near the 3He liquid-gas critical point [J].
Barmatz, M ;
Hahn, I ;
Zhong, F ;
Anisimov, MA ;
Agayan, VA .
JOURNAL OF LOW TEMPERATURE PHYSICS, 2000, 121 (5-6) :633-642
[4]   EQUATION OF STATE OF HE-3 NEAR ITS LIQUID-VAPOR CRITICAL-POINT [J].
BEHRINGER, RP ;
DOIRON, T ;
MEYER, H .
JOURNAL OF LOW TEMPERATURE PHYSICS, 1976, 24 (3-4) :315-344
[5]  
BEHRINGER RP, 1975, UNPUB
[6]   STUDY OF SPECIFIC-HEAT SINGULARITY OF HE-3 NEAR ITS CRITICAL-POINT [J].
BROWN, GR ;
MEYER, H .
PHYSICAL REVIEW A, 1972, 6 (01) :364-&
[7]  
*BUR INT POIDS MES, 1979, METROLOGIA, V15, P65, DOI DOI 10.1088/0026-1394/15/2/002
[8]   MEASUREMENT OF P-V-T RELATIONS AND CRITICAL INDEXES OF HE-3 [J].
CHASE, CE ;
ZIMMERMAN, GO .
JOURNAL OF LOW TEMPERATURE PHYSICS, 1973, 11 (5-6) :551-579
[9]   HELIUM VAPOR-PRESSURE EQUATIONS ON THE EPT-76 [J].
DURIEUX, M ;
RUSBY, RL .
METROLOGIA, 1983, 19 (02) :67-72
[10]   The Yang-Yang anomaly in fluid criticality: Experiment and scaling theory [J].
Fisher, ME ;
Orkoulas, G .
PHYSICAL REVIEW LETTERS, 2000, 85 (04) :696-699