Reducing the Cost of Quantum Chemical Data By Backpropagating Through Density Functional Theory
<|reference_start|>Reducing the Cost of Quantum Chemical Data By Backpropagating Through Density Functional Theory: Density Functional Theory (DFT) accurately predicts the quantum chemical properties of molecules, but scales as $O(N_{\text{electrons}}^3)$. Sch\"utt et al. (2019) successfully approximate DFT 1000x faster with Neural Networks (NN). Arguably, the biggest problem one faces when scaling to larger molecules is the cost of DFT labels. For example, it took years to create the PCQ dataset (Nakata & Shimazaki, 2017) on which subsequent NNs are trained within a week. DFT labels molecules by minimizing energy $E(\cdot )$ as a "loss function." We bypass dataset creation by directly training NNs with $E(\cdot )$ as a loss function. For comparison, Sch\"utt et al. (2019) spent 626 hours creating a dataset on which they trained their NN for 160h, for a total of 786h; our method achieves comparable performance within 31h.<|reference_end|>
@article{mathiasen2024reducing,
    title={Reducing the Cost of Quantum Chemical Data By Backpropagating Through
  Density Functional Theory},
    author={Alexander Mathiasen, Hatem Helal, Paul Balanca, Adam Krzywaniak, Ali
  Parviz, Frederik Hvilsh{o}j, Blazej Banaszewski, Carlo Luschi, Andrew
  William Fitzgibbon},
    journal={arXiv preprint arXiv:2402.04030},
    year={2024},
    archivePrefix={arXiv},
    eprint={2402.04030},
    primaryClass={cs.LG}
}