Differential Learning for Robust Prediction of Thermal Stability with Application to Energetic Materials
- URL: http://arxiv.org/abs/2608.23874v1
- Date: Mon, 24 Aug 2026 22:28:56 GMT
- Title: Differential Learning for Robust Prediction of Thermal Stability with Application to Energetic Materials
- Abstract summary: We train neural networks to predict relative differences between pairs of molecules.<n>This approach reduces sensitivity to systematic experimental errors and achieves >85% accuracy in ranking compounds by thermal stability.<n>Our results demonstrate that learning relative properties rather than absolute values offers a practical solution for modeling noisy experimental data.
- Score: 0.0
- License: http://creativecommons.org/licenses/by/4.0/
- Abstract: Predicting thermal stability during handling and storage is essential for the design of safe and reliable energetic materials. However, experimental measurements vary significantly across laboratories due to differences in protocols and analysis methods, making it difficult to train reliable predictive models. We address this challenge through differential learning. Rather than predicting absolute decomposition temperatures, we instead train message passing neural networks to predict relative differences between pairs of molecules. This approach reduces sensitivity to systematic experimental errors and achieves >85% accuracy in ranking compounds by thermal stability, outperforming conventional regression methods on the same heterogeneous dataset. To understand what drives these predictions, we compare neural network models with interpretable alternatives built from descriptors derived from ab initio calculations and cheminformatics software. This analysis identifies bond dissociation enthalpy as a key determinant of thermal stability rankings, providing further insight into the complex chemistry of thermal decomposition. The differential learning framework generalizes across model architectures, from graph neural networks to classical descriptor-based approaches. Our results demonstrate that learning relative properties rather than absolute values offers a practical solution for modeling noisy experimental data, with direct applications in materials design where thermal stability predictions inform safety protocols.
Related papers
- Learning Complex Physical Regimes via Coverage-oriented Uncertainty Quantification: An application to the Critical Heat Flux [0.0]
Uncertainty quantification (UQ) should not be viewed as a safety assessment, but as a support to the learning task itself.<n>We focus on the Critical Heat Flux benchmark and dataset presented by the OECD/NEA Expert Group on Reactor Systems Multi-Physics.<n>We show that while post-hoc methods ensure statistical calibration, coverage-oriented learning effectively reshapes the model's representation to match the complex physical regimes.
arXiv Detail & Related papers (2026-02-25T09:04:15Z) - Refining Machine Learning Potentials through Thermodynamic Theory of Phase Transitions [0.0]
This work proposes a fine-tuning strategy via top-down learning to correct wrongly predicted transition temperatures.<n>We demonstrate that our approach can accurately correct the phase diagram of pure Titanium in a pressure range of up to 5 GPa.<n>Our approach is model-agnostic, applicable to multi-component systems with solid-solid and solid-liquid transitions.
arXiv Detail & Related papers (2025-12-03T17:06:26Z) - Fast and Reliable Probabilistic Reflectometry Inversion with Prior-Amortized Neural Posterior Estimation [73.81105275628751]
Finding all structures compatible with reflectometry data is computationally prohibitive for standard algorithms.
We address this lack of reliability with a probabilistic deep learning method that identifies all realistic structures in seconds.
Our method, Prior-Amortized Neural Posterior Estimation (PANPE), combines simulation-based inference with novel adaptive priors.
arXiv Detail & Related papers (2024-07-26T10:29:16Z) - Towards Physically Consistent Deep Learning For Climate Model Parameterizations [46.07009109585047]
parameterizations are a major source of systematic errors and large uncertainties in climate projections.
Deep learning (DL)-based parameterizations, trained on data from computationally expensive short, high-resolution simulations, have shown great promise for improving climate models.
We propose an efficient supervised learning framework for DL-based parameterizations that leads to physically consistent models.
arXiv Detail & Related papers (2024-06-06T10:02:49Z) - Integration of physics-informed operator learning and finite element
method for parametric learning of partial differential equations [0.0]
We present a method that employs physics-informed deep learning techniques for solving partial differential equations.
The focus is on the steady-state heat equations within heterogeneous solids exhibiting significant phase contrast.
We benchmark our methodology against the standard finite element method, demonstrating accurate yet faster predictions.
arXiv Detail & Related papers (2024-01-04T17:01:54Z) - A Posteriori Evaluation of a Physics-Constrained Neural Ordinary
Differential Equations Approach Coupled with CFD Solver for Modeling Stiff
Chemical Kinetics [4.125745341349071]
We extend the NeuralODE framework for stiff chemical kinetics by incorporating mass conservation constraints directly into the loss function during training.
This ensures that the total mass and the elemental mass are conserved, a critical requirement for reliable downstream integration with CFD solvers.
arXiv Detail & Related papers (2023-11-22T22:40:49Z) - Towards stable real-world equation discovery with assessing
differentiating quality influence [52.2980614912553]
We propose alternatives to the commonly used finite differences-based method.
We evaluate these methods in terms of applicability to problems, similar to the real ones, and their ability to ensure the convergence of equation discovery algorithms.
arXiv Detail & Related papers (2023-11-09T23:32:06Z) - Uncertainty quantification and out-of-distribution detection using
surjective normalizing flows [46.51077762143714]
We propose a simple approach using surjective normalizing flows to identify out-of-distribution data sets in deep neural network models.
We show that our method can reliably discern out-of-distribution data from in-distribution data.
arXiv Detail & Related papers (2023-11-01T09:08:35Z) - Structured Radial Basis Function Network: Modelling Diversity for
Multiple Hypotheses Prediction [51.82628081279621]
Multi-modal regression is important in forecasting nonstationary processes or with a complex mixture of distributions.
A Structured Radial Basis Function Network is presented as an ensemble of multiple hypotheses predictors for regression problems.
It is proved that this structured model can efficiently interpolate this tessellation and approximate the multiple hypotheses target distribution.
arXiv Detail & Related papers (2023-09-02T01:27:53Z) - Accurate melting point prediction through autonomous physics-informed
learning [52.217497897835344]
We present an algorithm for computing melting points by autonomously learning from coexistence simulations in the NPT ensemble.
We demonstrate how incorporating physical models of the solid-liquid coexistence evolution enhances the algorithm's accuracy and enables optimal decision-making.
arXiv Detail & Related papers (2023-06-23T07:53:09Z) - Physics-informed Convolutional Neural Networks for Temperature Field
Prediction of Heat Source Layout without Labeled Data [9.71214034180507]
This paper develops a physics-informed convolutional neural network (CNN) for the thermal simulation surrogate.
The network can learn a mapping from heat source layout to the steady-state temperature field without labeled data, which equals solving an entire family of partial difference equations (PDEs)
arXiv Detail & Related papers (2021-09-26T03:24:23Z)
This list is automatically generated from the titles and abstracts of the papers in this site.
This site does not guarantee the quality of this site (including all information) and is not responsible for any consequences.