mlsanityData to 7 Oct 2026

ToDD: Topological Compound Fingerprinting in Computer-Aided Drug Discovery

arXiv 2211.03808 ↗First posted 7 Nov 2022cs.LG cs.AI q-bio.QMcited by 13

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Abstract (arXiv)

In computer-aided drug discovery (CADD), virtual screening (VS) is used for identifying the drug candidates that are most likely to bind to a molecular target in a large library of compounds. Most VS methods to date have focused on using canonical compound representations (e.g., SMILES strings, Morgan fingerprints) or generating alternative fingerprints of the compounds by training progressively more complex variational autoencoders (VAEs) and graph neural networks (GNNs). Although VAEs and GNNs led to significant improvements in VS performance, these methods suffer from reduced performance when scaling to large virtual compound datasets. The performance of these methods has shown only incremental improvements in the past few years. To address this problem, we developed a novel method using multiparameter persistence (MP) homology that produces topological fingerprints of the compounds as multidimensional vectors. Our primary contribution is framing the VS process as a new topology-based graph ranking problem by partitioning a compound into chemical substructures informed by the periodic properties of its atoms and extracting their persistent homology features at multiple resolution levels. We show that the margin loss fine-tuning of pretrained Triplet networks attains highly competitive results in differentiating between compounds in the embedding space and ranking their likelihood of becoming effective drug candidates. We further establish theoretical guarantees for the stability properties of our proposed MP signatures, and demonstrate that our models, enhanced by the MP signatures, outperform state-of-the-art methods on benchmark datasets by a wide and highly statistically significant margin (e.g., 93% gain for Cleves-Jain and 54% gain for DUD-E Diverse dataset).

Key facts. Cited by 13 papers in the map (data through 7 Oct 2026). Builds on 24 of its 117 references that are in the map. First posted on arXiv 7 Nov 2022.

Builds on

24 of 117 references.

References · 24

  1. 2020An Image is Worth 16x16 Words: Transformers for Image Recognition at Scalecited by 29,915
  2. 2022A ConvNet for the 2020scited by 3,545
  3. 2018Efficient Attention: Attention with Linear Complexitiescited by 366
  4. 2015Persistence Images: A Stable Vector Representation of Persistent Homologycited by 235
  5. 2020Understanding the Difficulty of Training Transformerscited by 210
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  7. 2017An introduction to Topological Data Analysis: fundamental and practical aspects for data scientistscited by 171
  8. 2019A Survey on Graph Kernelscited by 148
  9. 2015A roadmap for the computation of persistent homologycited by 126
  10. 2019PersLay: A Neural Network Layer for Persistence Diagrams and New Graph Topological Signaturescited by 125
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  12. 2019Graph Filtration Learningcited by 68
12 more
  1. 2021Z-GCNETs: Time Zigzags at Graph Convolutional Networks for Time Series Forecastingcited by 67
  2. 2016Protein-Ligand Scoring with Convolutional Neural Networkscited by 57
  3. 2019Learning metrics for persistence-based summaries and applications for graph classificationcited by 57
  4. 2013Stochastic Convergence of Persistence Landscapes and Silhouettescited by 43
  5. 2019Persistence Curves: A canonical framework for summarizing persistence diagramscited by 33
  6. 2019Persistence Homology of Networks: Methods and Applicationscited by 30
  7. 2019BitcoinHeist: Topological Data Analysis for Ransomware Detection on the Bitcoin Blockchaincited by 12
  8. 2021Topological Anomaly Detection in Dynamic Multilayer Blockchain Networkscited by 9
  9. 2021Signed Barcodes for Multi-Parameter Persistence via Rank Decompositions and Rank-Exact Resolutionscited by 6
  10. 2021Instability of the Betti Sequence for Persistent Homology and a Stabilized Version of the Betti Sequencecited by 6
  11. 2020Vietoris-Rips Persistent Homology, Injective Metric Spaces, and The Filling Radiuscited by 4
  12. 2021Geometric Approaches on Persistent Homologycited by 3

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Citing papers per year: 2023: 5; 2024: 4; 2025: 3; 2026: 1.

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