Transport Novelty Distance: A Distributional Metric for Evaluating Material Generative Models
Paul Hagemann, Simon M\"uller, Janine George, Philipp Benner

TL;DR
This paper introduces the Transport Novelty Distance (TNovD), a new distributional metric based on Optimal Transport theory, for evaluating the quality and novelty of generative models in materials discovery, with potential domain-agnostic applications.
Contribution
The paper proposes TNovD, a novel, domain-agnostic metric that jointly assesses quality and novelty of generated materials using features from a contrastively trained graph neural network.
Findings
TNovD effectively detects memorized and low-quality data.
It performs well on crystal structure prediction experiments.
Benchmarking shows TNovD's robustness across datasets.
Abstract
Recent advances in generative machine learning have opened new possibilities for the discovery and design of novel materials. However, as these models become more sophisticated, the need for rigorous and meaningful evaluation metrics has grown. Existing evaluation approaches often fail to capture both the quality and novelty of generated structures, limiting our ability to assess true generative performance. In this paper, we introduce the Transport Novelty Distance (TNovD) to judge generative models used for materials discovery jointly by the quality and novelty of the generated materials. Based on ideas from Optimal Transport theory, TNovD uses a coupling between the features of the training and generated sets, which is refined into a quality and memorization regime by a threshold. The features are generated from crystal structures using a graph neural network that is trained to…
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Taxonomy
TopicsMachine Learning in Materials Science · Generative Adversarial Networks and Image Synthesis · Advanced Electron Microscopy Techniques and Applications
