Elsevier

Fluid Phase Equilibria

Volume 233, Issue 2, 30 June 2005, Pages 170-175
Fluid Phase Equilibria

An equipment for dynamic measurements of vapour–liquid equilibria and results in binary systems containing cyclohexylamine

https://doi.org/10.1016/j.fluid.2005.05.003Get rights and content

Abstract

A computer-aided equipment for precise measurements of vapour–liquid equilibrium (VLE) data at normal and low pressures using the dynamic method will be introduced. The apparatus consists of a circulation still which allows isothermal and isobaric measurements. The digital measurement and control system is accomplished by a multimeter coupled with a PC via IEEE-card. The quality of the measurement data is demonstrated by a comparison of the measured vapour pressure data of the pure substances toluene, n-octane and cyclohexylamine with the vapour pressure equation of Daubert and Danner. Furthermore, vapour–liquid equilibrium data were measured in the binary systems cyclohexylamine + aniline or water or n-octane. The measured data were regressed according to the activity coefficient models NRTL, UNIQUAC and to the Elliott–Suresh–Donohue-equation of state (ESD-EOS).

Introduction

A knowledge of phase equilibrium is essential for the planning and realisation of separation processes in chemical engineering. Phase equilibrium data are a requirement especially for the construction of thermal separation operations. In fact, experimental data are available in data collections and electronic media; correlation methods exist as GE-models and equations of state, but in some cases it is still indispensable to measure the phase equilibrium because the required parameters are unavailable or unsuitable for the pressure and temperature range of interest.

There are two primary methods for measuring vapour–liquid equilibria. The static method has the problem of dissolved gases but it is easier in sampling and analysis. The other option is the dynamic method, where the mentioned problem does not appear but the automation is more difficult. In continuation of the work of our research group [1] the existing dynamic apparatus was completely revised. The new equipment allows a faster and more comfortable measurement of vapour–liquid equilibria. Precise isothermal measurements are an important aim of the new equipment, since isobaric VLE data do not allow to distinguish between the concentration dependence and the temperature dependence of the data.

Section snippets

Experimental details

The central part of the equipment is made up by a Röck and Sieg [2] type circulation still purchased from QVF Process Systems Ltd. shown in Fig. 1. The circulation still consists of a boiling part (B) equipped with a tempering jacket (4) and a condensing part (C).

A heater provides the energy for the boiling process in the boiling flask (1). Ascending vapour entrains liquid through the Cottrell-pump (2) to the temperature measuring point (3). The vapour–liquid mixture separates into ascending

Control algorithm

The following section delineates the development of the algorithm, in particular for isothermal runs. The aim was to obtain software which is able to calculate the pressure changes needed to attain the desired temperature. The challenge in this is to achieve a generally applicable and not substance or mixture specific algorithm. It should be noted that, if the pressure change is too small, it will take a long time to achieve the target temperature. On the other hand, if the pressure change is

Results and discussion

The quality of measurement is demonstrated by means of experimental results for pure substance vapour pressure and binary VLE. The substances toluene, n-octane and cyclohexylamine were obtained from Acros Organics with purity greater than 99 %. For further purification, toluene and n-octane were distilled in a bubble-cap tray column. Cyclohexylamine was used without further purification. A verification of the obtained purity by gas chromatography showed a purity of at least 99.98 %. Distilled

Conclusion

An equipment for the measurement of precise isothermal vapour–liquid equilibria using the dynamic method at normal and low pressures was developed. Vapour pressure measurements of pure substances were compared to the vapour pressure equation of Daubert and Danner, all the deviations are small and within the range of the denoted quality code for this vapour pressure equation. Furthermore, vapour–liquid equilibria were determined for three binary systems. The measured VLE data are proved

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