SmOOD: Smoothness-based Out-of-Distribution Detection Approach for Surrogate Neural Networks in Aircraft Design
Houssem Ben Braiek, Ali Tfaily, Foutse Khomh, Thomas Reid, and Ciro, Guida

TL;DR
This paper introduces SmOOD, a smoothness-based out-of-distribution detection method that enhances the reliability of neural network surrogates in aircraft design optimization by effectively identifying OOD samples and reducing computational costs.
Contribution
The paper proposes a novel OOD detection approach, SmOOD, that leverages smoothness properties of high-fidelity simulations to improve surrogate model trustworthiness in aircraft design.
Findings
FNN surrogates outperform Gaussian Processes in predictive accuracy.
SmOOD detects approximately 85% of actual OOD samples.
Using SmOOD with FNN surrogates reduces error rate by 34.65% and speeds up computations by 58.36 times.
Abstract
Aircraft industry is constantly striving for more efficient design optimization methods in terms of human efforts, computation time, and resource consumption. Hybrid surrogate optimization maintains high results quality while providing rapid design assessments when both the surrogate model and the switch mechanism for eventually transitioning to the HF model are calibrated properly. Feedforward neural networks (FNNs) can capture highly nonlinear input-output mappings, yielding efficient surrogates for aircraft performance factors. However, FNNs often fail to generalize over the out-of-distribution (OOD) samples, which hinders their adoption in critical aircraft design optimization. Through SmOOD, our smoothness-based out-of-distribution detection approach, we propose to codesign a model-dependent OOD indicator with the optimized FNN surrogate, to produce a trustworthy surrogate model…
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Taxonomy
TopicsAdvanced Aircraft Design and Technologies · Advanced Multi-Objective Optimization Algorithms · Advanced Sensor Technologies Research
MethodsSPEED: Separable Pyramidal Pooling EncodEr-Decoder for Real-Time Monocular Depth Estimation on Low-Resource Settings · Gaussian Process
