1. Reference problem#
1.1. Geometry#
A cylindrical specimen slice with a diameter \(160\mathit{mm}\) is modelled.
1.2. Material properties#
Each model makes it possible to validate a diffusion coefficient.
, namely:
modeling A: Mensi’s law
B modeling: Granger’s law
C modeling: definition of \(D\) in the form of a tablecloth
D modeling: Bazant’s law
The coefficients used are those recommended by Granger in his thesis [bib1]:
SECH_MENSI: |
\(A\mathrm{=}0.74{10}^{\mathrm{-}13}{m}^{2}\mathrm{/}s\)
|
SECH_GRANGER |
\(A\mathrm{=}0.74{10}^{\mathrm{-}13}{m}^{2}\mathrm{/}s\)
|
SECH_NAPPE |
We enter Mensi’s law |
SECH_BAZANT |
\(\mathit{D1}\mathrm{=}3.0{10}^{\mathrm{-}10}{m}^{2}\mathrm{/}s\) |
1.3. Boundary conditions and loads#
The drying calculation is carried out over a period of 5 years.
the temperature remains uniform and is \(20°C\)
we apply to \(\mathit{FE}\): \({C}_{\mathit{eq}}\mathrm{=}58.8l\mathrm{/}{m}^{3}\)
1.4. Initial conditions#
The initial conditions consist of the initial temperature, which is taken to be \(20°C\), and the initial water concentration, which is equal
.