Moisture Boiling

The Moisture Boiling model represents a simple approach to model the effect of moisture boiling in porous solids on temperature. The model takes into account the effect of latent heat of vaporization when moisture inside a porous solid evaporates due to the solid heating up to temperatures that exceed the boiling temperature of the moisture as in, for example, gravity die casting applications.

Compared to the effect of vaporization of moisture on energy transport, the following effects are considered negligible:

  • Specific heat of the moisture.

  • Transport of moisture within the solid.

  • Transport of vapor and condensation.

The Moisture Boiling model considers the effect of vaporization on the energy transport in the solid. The vapor is assumed to escape from the porous solid without recondensing inside it.

This model has no effect on the specific total enthalpy h if the temperature is below boiling temperature Tb .

When the temperature T exceeds Tb , the following amount of specific enthalpy Δhtarget is consumed by the boiling process (limited by the availability of moisture).

Figure 1. EQUATION_DISPLAY
Δhtarget=min[0,ρVCp(TbT)]
(1834)

where ρ is the density of the solid, V is the volume of the cell, and Cp is specific heat of the solid.

The total amount of specific enthalpy that can be consumed by vaporizing the moisture hm depends on its volume fraction αm and the latent heat of vaporization hlat,m .

Figure 2. EQUATION_DISPLAY
hm=αmρmVhlat,m
(1835)

where ρm is the moisture density.

The following fraction f of the remaining moisture is consumed due to vaporization in the current time step:

Figure 3. EQUATION_DISPLAY
f=min[1,Δhtargethm]
(1836)

Converting fαm to vapor cools down the solid in the cell to Tb and reduces the volume fraction of moisture by a factor of (1f) .