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Manifold Topological Deep Learning for Biomedical Data.

Xiang Liu1, Zhe Su1, Yongyi Shi2

  • 1Department of Mathematics, Michigan State University, MI, 48824, USA.

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Summary
This summary is machine-generated.

Manifold topological deep learning (MTDL) extends topological deep learning to image data on smooth manifolds. This novel approach significantly improves performance on biomedical image datasets.

Keywords:
Biomedical Data AnalysisDifferentiable ManifoldHodge DecompositionTopological Deep Learning

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Area of Science:

  • Computer Science
  • Mathematics
  • Data Science

Background:

  • Topological deep learning (TDL) excels with point-cloud data but has limitations with images on differentiable manifolds.
  • Challenges in differential topology have hindered TDL's application to image data.

Purpose of the Study:

  • Introduce manifold topological deep learning (MTDL) to process data on differentiable manifolds, specifically images.
  • Extend the capabilities of TDL to a broader range of data types.

Main Methods:

  • Represent images as smooth manifolds with vector fields.
  • Decompose vector fields into three orthogonal components using Hodge theory.
  • Concatenate these components as input for a convolutional neural network (CNN).

Main Results:

  • MTDL was evaluated on the MedMNIST v2 benchmark, a large collection of biomedical images.
  • The proposed MTDL framework demonstrated significantly superior performance compared to existing methods.
  • This validates the effectiveness of integrating Hodge theory and differential topology into deep learning for image analysis.

Conclusions:

  • MTDL successfully extends topological deep learning to data residing on smooth manifolds.
  • The framework offers a powerful new paradigm for analyzing complex image data, particularly in the biomedical domain.
  • This research opens new avenues for applying topological methods in deep learning for image recognition and analysis.