Surface tension and density of dielectric heat transfer fluids of HFE type – experimental data at 0.1 MPa and modeling with PC-SAFT equation of state and density gradient theory

Author(s):  
Václav Vinš ◽  
Ali Aminian ◽  
David Celný ◽  
Monika Součková ◽  
Jaroslav Klomfar ◽  
...  
2016 ◽  
Vol 428 ◽  
pp. 153-163 ◽  
Author(s):  
Xiaodong Liang ◽  
Michael Locht Michelsen ◽  
Georgios M. Kontogeorgis

2018 ◽  
Author(s):  
Kai Langenbach ◽  
Manfred Heilig ◽  
Hans Hasse

A new method for predicting homogeneous bubble nucleation rates of pure compounds from vapor-liquid equilibrium (VLE) data is presented. It combines molecular dynamics simulation on the one side with density gradient theory using an equation of state (EOS) on the other. The new method is applied here to predict bubble nucleation rates in metastable liquid carbon dioxide (CO2). The molecular model of CO2 is taken from previous work of our group. PC-SAFT is used as an EOS. The consistency between the molecular model and the EOS is achieved by adjusting the PC-SAFT parameters to VLE data obtained from the molecular model. The influence parameter of density gradient theory is fitted to the surface tension of the molecular model. Massively parallel molecular dynamics simulations are performed close to the spinodal to compute bubble nucleation rates. From these simulations, the kinetic prefactor of the hybrid nucleation theory is estimated, whereas the nucleation barrier is calculated from density gradient theory. This enables the extrapolation of molecular simulation data to the whole metastable range including technically relevant densities. The results are tested against available experimental data and found to be in good agreement. The new method does not suffer from typical deficiencies of classical nucleation theory concerning the thermodynamic barrier at the spinodal and the bubble size dependence of surface tension, which is typically neglected in classical nucleation theory. In addition, the density in the center of critical bubbles and their surface tension is determined as a function of their radius. The usual linear Tolman correction to the capillarity approximation is found to be invalid.


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