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I would also like to mention a supplementary diagnostic case. Instead of prescribing the heated-wall temperature at 60°C, I prescribed a convective heat flux corresponding to an estimated convective heat input of about 2 kW, inferred from the thesis data using the air mass flow rate and temperature rise. In this case, FDS predicts a mass flow rate of 0.155 kg/s. This is close to the approximately 0.165 kg/s obtained by multiplying the thesis’s reported 0.11 kg/s/m by the 1.5 m cavity width, while the official FDS validation case gives 0.127 kg/s. This flux-controlled case does not reproduce the experiment’s 60°C wall-temperature condition, so I see it as a complementary diagnostic rather than a direct validation case. It may help assess FDS’s prediction of the buoyancy-driven flow and pressure losses when the convective heat input is prescribed. The higher predicted flow suggests that the heat-transfer model may contribute to the lower flow rate in the 60°C case, although this comparison alone does not establish the cause. What do you think of this interpretation? |
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You can send the draft at corentin.macqueron@gmail.com The La Pica model is given in a previous message. Don't you see it on your side? |
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There was a mistake in the experimental data reported in the FDS Validation Guide. This PR corrects it. In short, the mass flow rates were reported by Bouchair in units on kg/m/s. I multiplied these values by 1.4 m instead the correct value of 1.5 m. |
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Hi,
I have a question about the NIST FDS validation case “Bouchair Solar Chimney”.
For the specific case, the plot is titled “Solar Chimney (0.1 m inlet; 0.2 m cavity; 60 °C)”.
In Bouchair’s thesis, the normalization appears to use the cavity length. On printed p. 71, the author says the flow rates are calculated “for a unit length of the cavity width” and that the measured flow is divided by “the length of the cavity.” On p. 68, the fixed dimensions are listed separately: cavity length 1.50 m, inlet length 1.40 m. Table 4.5 (p. 76) gives an inlet flow rate of 0.113 kg/(s·m) for a 0.1 m inlet, 0.2 m cavity and 40 K surface-to-ambient temperature difference.
Reading the thesis literally, I would multiply by 1.5 m, giving about 0.165 kg/s. However, Section 12.5.1 of the FDS Validation Guide says the thesis data are per unit length of the 1.4 m inlet slot, which gives about 0.154 kg/s using the rounded value. Could you clarify which length should be used to recover the total experimental flow?
I also reran this FDS case. I obtain about 0.127 kg/s and roughly 1 kW of convective heat transfer (enthalpy flux z). Bouchair’s Table 4.33 (p. 107) reports a 12 K air-temperature rise for the same 0.1 m inlet and 0.2 m cavity when the wall-to-ambient temperature difference is 40 K (60 °C walls and 20 °C ambient). Using 0.165 kg/s, that corresponds to approximately 1.99 kW carried by the airflow.
Does the NIST validation case assess only the mass flow, or is the outlet-air temperature / heat carried by the flow also expected to agree with Bouchair’s measurements? I would also appreciate clarification on whether my approximately 1 kW result is comparable to the ventilation enthalpy gain.
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