Distribution Learning for Molecular Regression

Nima Shoghi, Pooya Shoghi, Anuroop Sriram, Abhishek Das
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Abstract

Using "soft" targets to improve model performance has been shown to be effective in classification settings, but the usage of soft targets for regression is a much less studied topic in machine learning. The existing literature on the usage of soft targets for regression fails to properly assess the method's limitations, and empirical evaluation is quite limited. In this work, we assess the strengths and drawbacks of existing methods when applied to molecular property regression tasks. Our assessment outlines key biases present in existing methods and proposes methods to address them, evaluated through careful ablation studies. We leverage these insights to propose Distributional Mixture of Experts (DMoE): A model-independent, and data-independent method for regression which trains a model to predict probability distributions of its targets. Our proposed loss function combines the cross entropy between predicted and target distributions and the L1 distance between their expected values to produce a loss function that is robust to the outlined biases. We evaluate the performance of DMoE on different molecular property prediction datasets -- Open Catalyst (OC20), MD17, and QM9 -- across different backbone model architectures -- SchNet, GemNet, and Graphormer. Our results demonstrate that the proposed method is a promising alternative to classical regression for molecular property prediction tasks, showing improvements over baselines on all datasets and architectures.
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分子回归的分布学习
在分类设置中使用 "软 "目标来提高模型性能已被证明是有效的,但在机器学习中使用软目标进行回归却是一个研究较少的课题。关于使用软目标进行回归的现有文献未能正确评估该方法的局限性,经验评估也相当有限。在这项工作中,我们评估了现有方法在应用于分子性质回归任务时的优缺点。我们的评估概述了现有方法中存在的主要偏差,并提出了解决这些偏差的方法,通过仔细的消融研究对这些偏差进行了评估。我们利用这些见解提出了分布式专家混合物(DMoE):这是一种独立于模型、独立于数据的回归方法,可训练模型来预测目标的概率分布。我们提出的损失函数结合了预测分布和目标分布之间的交叉熵以及它们的期望值之间的 L1 距离,从而产生了一个对概述偏差具有鲁棒性的损失函数。我们评估了 DMoE 在不同分子性质预测数据集(Open Catalyst (OC20)、MD17 和 QM9)上的性能,以及在不同骨架模型架构(SchNet、GemNet 和 Graphormer)上的性能。我们的研究结果表明,所提出的方法是经典回归法分子性质预测任务的一个很有前途的替代方法,在所有数据集和架构上都比基线方法有所改进。
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