A Baseline Evaluation of Boosted Tree Regression for Predicting Electromagnetic Interference Shielding Effectiveness
Keywords:
Machine Learning, Model, Dielectric Constant, , FrequencyAbstract
Machine learning (ML) has emerged as a promising tool for accelerating the design and
optimization of advanced electromagnetic interference (EMI) shielding materials.
However, its applicability in experimental materials science is often constrained by limited
data availability. This study establishes a performance baseline for ML-based prediction
of EMI shielding effectiveness (SE) under data-scarce conditions representative of
practical laboratory datasets. An optimized Least Squares Boosting (LSBoost) regression
model was developed using four readily accessible input variables: matrix dielectric
constant, filler dielectric constant, operating frequency, and filler loading. The model was
trained on 100 experimentally derived samples and validated using an independent test
set comprising 50 samples intentionally designed to include previously unseen material
combinations and unexplored frequency domains. The developed model exhibited excellent
interpolation performance within the training distribution, achieving a coefficient of
determination (R²) of 0.931 and a root mean square error (RMSE) of 2.448 dB. However,
predictive accuracy deteriorated substantially on the independent test set (R² = 0.597;
RMSE = 11.746 dB), revealing a pronounced generalization gap when extrapolating beyond
the training domain. Feature importance analysis indicated that matrix dielectric constant
was the dominant predictor (importance score = 0.704), followed by frequency (0.332),
filler loading (0.244), and filler dielectric constant (0.222). Partial dependence analysis
revealed complex non-linear feature–response relationships and suggested a prediction
saturation threshold near 37.5 dB shielding effectiveness. Principal component analysis
confirmed significant distributional divergence between training and testing datasets,
providing a mechanistic explanation for the observed generalization limitations.
Furthermore, learning curve analysis demonstrated sustained sensitivity to additional
training samples beyond 100 observations, indicating persistence of the data-scarce
regime. These findings highlight the limitations of purely data-driven approaches and
underscore the need for enhanced dataset diversity, domain adaptation strategies, and
physics-informed learning frameworks to improve model robustness and reliability in EMI
shielding material design.
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