mlsanityData to 7 Oct 2026

Comparing the Effects of Persistence Barcodes Aggregation and Feature Concatenation on Medical Imaging

arXiv 2505.23637 ↗First posted 29 May 2025cs.CV cs.AIcited by 1

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Abstract (arXiv)

In medical image analysis, feature engineering plays an important role in the design and performance of machine learning models. Persistent homology (PH), from the field of topological data analysis (TDA), demonstrates robustness and stability to data perturbations and addresses the limitation from traditional feature extraction approaches where a small change in input results in a large change in feature representation. Using PH, we store persistent topological and geometrical features in the form of the persistence barcode whereby large bars represent global topological features and small bars encapsulate geometrical information of the data. When multiple barcodes are computed from 2D or 3D medical images, two approaches can be used to construct the final topological feature vector in each dimension: aggregating persistence barcodes followed by featurization or concatenating topological feature vectors derived from each barcode. In this study, we conduct a comprehensive analysis across diverse medical imaging datasets to compare the effects of the two aforementioned approaches on the performance of classification models. The results of this analysis indicate that feature concatenation preserves detailed topological information from individual barcodes, yields better classification performance and is therefore a preferred approach when conducting similar experiments.

Key facts. Cited by 1 paper in the map (data through 7 Oct 2026). Builds on 7 of its 34 references that are in the map. First posted on arXiv 29 May 2025.

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7 of 34 references.

References · 7

  1. 2019Optuna: A Next-generation Hyperparameter Optimization Frameworkcited by 2,455
  2. 2019The KiTS19 Challenge Data: 300 Kidney Tumor Cases with Clinical Context, CT Semantic Segmentations, and Surgical Outcomescited by 168
  3. 2015A roadmap for the computation of persistent homologycited by 126
  4. 2019Persistence Curves: A canonical framework for summarizing persistence diagramscited by 33
  5. 2019A Topological "Reading" Lesson: Classification of MNIST using TDAcited by 21
  6. 2018Functional Summaries of Persistence Diagramscited by 19
  7. 2018Persistence paths and signature features in topological data analysiscited by 17

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