A mathematical model describing the two stages of low-pressure-vaporization of free water

This paper reports the development and application of a mathematical model for the prediction of the low-pressure-vaporization (LPV) process of free water. The study is focused on defining clearly the two stages of the LPV process (before and after the so-called flash point) and on evaluating their contribution for the overall transient evolution of the relevant parameters.The physical domain was divided into two control volumes: the first one contains the mass of free water, ideally assumed at a uniform temperature; the second one includes the volume of the vaporization chamber above the water free surface, the condenser and the vacuum pump. The governing differential equations of the model were solved by the Euler method using the EES-Engineering Equation Solver.The results obtained show that the mathematical model describes the complete process of low-pressure-vaporization of free water, giving evidence to the weight of the first stage on the process transient evolution.

► Development of a mathematical model for low-pressure-vaporization of free water.
► Characterization of the two stages: surface evaporation and flash boiling, before and after the flash point, respectively.
► The model highlights the importance of the first stage duration on the total process duration.
► The model is able to describe the process dynamics in good agreement with experimental results.