| 8 hidden channels | 16 hidden channels | 32 hidden channels |
---|
8 layers | 0.124881 ± 0.001269 | 0.088454 ± 0.001328 | 0.055246 ± 0.001795 |
16 layers | 0.112793 ± 0.001493 | 0.071492 ± 0.001587 | 0.048296 ± 0.002411 |
32 layers | 0.105534 ± 0.001447 | 0.062148 ± 0.001642 | 0.041300 ± 0.003315 |
- The metric appears in the form \(\mu \pm \sigma \). In particular, \( \mu = \frac{1}{10} \sum _{j=1}^{10} \frac{1}{n_j} \Vert \varepsilon \Vert _{1j} \) and \( \sigma = \sqrt{\frac{1}{10} \sum _{j=1}^{10} \left( \frac{1}{n_j} \Vert \varepsilon \Vert _{1j} - \mu \right) ^2}\), where \(\Vert \varepsilon \Vert _{1j} = \sum _{i=1}^{n_j} |\varepsilon _{ij} |\) is the \(L^1\)-norm of the CpT residuals for the j-th geometry. \(\varepsilon _{ij}\) represents the difference between the CpT of the model and the CpT of the CFD simulation, respectively, for the i-th node of the j-th geometry of the test set; \(i=1,...,n_j\) where \(n_j\) represents the total number of nodes in the j-th geometry, while \(j=1,...,10\)