Using ANSYS and CFX to Model Aluminum Reduction Cell since 1984 and Beyond
Page3
to develop a full 3D thermo-electric quarter cathode model including the ledge thickness convergence loop
(References 5, 6 and 7, see Figure 4).
Obviously again, the fact that you could build and solve that type of model on an experimental basis did not
mean that you could plan to use that tool on a routine basis as en efficient design tool!
1992: 3D thermo-electric full cell and external busbars model
This time frame corresponds to an intense phase of experimental model development. As a first step toward
the development of a first thermo-electro-magnetic model, a 3D thermo-electric full cell and external
busbars model was developed (References 6 and 8, see Figure 5). That model was really at the limit of what
could be built and solved on the available hardware at the time both in terms of RAM memory and disk
space storage.
To reduce the size of the model, only the purely thermo-electric elements of the quarter cathode model
were mirrored twice. Of course, the converged ledge geometry from the quarter cathode model was used
and kept fixed. Finally, the temperature solution from the quarter cathode model was also forced as
boundary conditions on those cathode elements.
So only the external busbars were truly solved as fully coupled thermo-electric elements. Obviously, the
electric solution in the cell reflected the imperfect balance of the external busbars so the electric solution
was different from the forced symmetric solution obtained with the quarter cathode model. In turn of
course, this change in the electric solution should have affected the temperature solution and the converged
ledge thickness. Yet, that coupling had to be neglected as the fully coupled problem could not be possibly
fit in the available computer.
1992: 3D cathode potshell plastic deformation and lining swelling
mechanical model
On the other front of model development, the empty quarter potshell mechanical model was extended to
take into account the coupled mechanical response of the swelling lining and the restraining potshell
structure. As the carbon lining swelling due to sodium intercalation is somewhat similar to material
creeping, different models that represented that behavior were developed (References 6 and 9, see Figure
6). However, notice that the most interesting and CPU demanding model has never been published.
That coupling was important to consider as a stiffer, more restraining potshell will face more internal
pressure from the swelling lining material. Obviously, that additional load needed to be considered in order
to truly design a potshell structure that will not suffer extensive plastic deformation.
1993: 2D potroom ventilation model
Two dimensional incompressible Newtonian flow with heat transfer was considered (Reference 30), which
is described by the continuity equation, the Navier-Stokes equation and the energy equation. These
equations were solved by the FLOW3D software for a steady state solution. FLOW3D uses the finite
volume approach and hybrid up wind differencing. For turbulence, either the K E model or the differential
Reynolds flux model were used. The geometry and the boundary conditions were the same as those used in
a previous study (Reference 29).
Due to the flow from the sidewall openings, the thermal plume above the cell model was inclined at 20°
towards the center of the building model. There was a large recirculating loop under the roof and a small
recirculating loop above the center floor opening. The isotherms showed steep temperature gradients near
the cell model with a small peak of 32 °C above one edge of the cell model. The temperatures were almost
constant under the roof.
With the Reynolds flux model, the thermal plume was inclined at 15° towards the center of the building
model (Figure 20). The isotherms show a small peak of 30 °C above the cell model. Both of these
predictions were in good agreement with the experimental data.