“…These features along with the augmentation values from different field inversion solutions which are all obtained using the same augmented formulation of the low-fidelity model are then used to obtain optimal ML-model parameters to establish a functional relationship between the features and the augmentation term. This formulation of FIML, hereafter referred to as the classic FIML, has been used by several research groups, with applications including, but not limited to, predictive modeling of adverse pressure gradients flows [23,24], separated flows [19,[25][26][27], bypass transition modeling [28], natural transition modeling [29], hypersonic aerothermal prediction for aerothermoelastic analysis [30], turbomachinery flows [31], shock-turbulent boundary layer interactions [32], etc. Matai et al [24] proposed a zonal version of FIML, where the augmentation field obtained from field inversion was quantized into a set number of clusters, following which a decision tree based architecture was used to classify corresponding features into appropriate clusters.…”