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Stress and heat flux via automatic differentiation

Marcel F. Langer, J. Thorben Frank, Florian KnoopPublished Nov 3, 2023
DOI Publisher
Researcher verdict
Context only
Use as context only
Benchmark evidence
Missing
Not verified yet
Time to first repro
A few days
Plan setup time
Risk flags
2
Review before use

Abstract

Domain fit: Niche / domain-specific · No strong AI-core implementation/artifact signals were detected from current providers.

Machine-learning potentials provide computationally efficient and accurate approximations of the Born-Oppenheimer potential energy surface. This potential determines many materials properties and simulation techniques usually require its gradients, in particular forces and stress for molecular dynamics, and heat flux for thermal transport properties. Recently developed potentials feature high body order and can include equivariant semi-local interactions through message-passing mechanisms. Due to their complex functional forms, they rely on automatic differentiation (AD), overcoming the need for manual implementations or finite-difference schemes to evaluate gradients. This study discusses how to use AD to efficiently obtain forces, stress, and heat flux for such potentials, and provides a model-independent implementation. The method is tested on the Lennard-Jones potential, and then applied to predict cohesive properties and thermal conductivity of tin selenide using an equivariant message-passing neural network potential.

Results and benchmarks

Freshness tier: cold
Machine-learning potentials provide computationally efficient and accurate approximations of the Born-Oppenheimer potential energy surface.

Implementation

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Implementation evidence summary
Confidence: low

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Reproduction readiness

Time to first repro: days
Last checked: Aug 24, 2026

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Research context

18

Citations

78

References

Tasks

Stress (linguistics), Computer science, Heat flux, Thermal, Message passing, Thermal conductivity, Artificial neural network, Feature (linguistics)

Methods

None detected

Domains

Statistical physics, Materials Chemistry

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