4.7 Article

Flow estimation solely from image data through persistent homology analysis

Journal

SCIENTIFIC REPORTS
Volume 11, Issue 1, Pages -

Publisher

NATURE PORTFOLIO
DOI: 10.1038/s41598-021-97222-6

Keywords

-

Funding

  1. JSPS KAKENHI [JP 16K17638, JP 19H00834, JP 20H05884]
  2. JST ACT-X (Japan) [JPMJAX190H]
  3. JST PRESTO [JPMJPR1923]
  4. JST CREST Mathematics Grant (Japan) [15656429]
  5. Structural Materials for Innovation, Strategic Innovation Promotion Program D72 (Japan)
  6. JSPS KAKENHI (Japan) [JP20H02676, JP17H04976]

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Topological data analysis is an emerging concept that utilizes persistent homology as a state-of-the-art tool to summarize topological and geometric features. This study focuses on the connectivity and apertures of flow channels detected from persistent homology analysis, proposing a method to estimate permeability in fracture networks based on these parameters. Results show that persistent homology can estimate fluid flow in fracture networks based on image data, providing a method to derive flow phenomena from structural information.
Topological data analysis is an emerging concept of data analysis for characterizing shapes. A state-of-the-art tool in topological data analysis is persistent homology, which is expected to summarize quantified topological and geometric features. Although persistent homology is useful for revealing the topological and geometric information, it is difficult to interpret the parameters of persistent homology themselves and difficult to directly relate the parameters to physical properties. In this study, we focus on connectivity and apertures of flow channels detected from persistent homology analysis. We propose a method to estimate permeability in fracture networks from parameters of persistent homology. Synthetic 3D fracture network patterns and their direct flow simulations are used for the validation. The results suggest that the persistent homology can estimate fluid flow in fracture network based on the image data. This method can easily derive the flow phenomena based on the information of the structure.

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