ProxNF: Neural Field Proximal Training for High-Resolution 4D Dynamic Image Reconstruction

Luke Lozenski, Refik Mert Cam, Mark D. Pagel, Mark A. Anastasio, Umberto Villa

Research output: Contribution to journalArticlepeer-review

Abstract

Accurate spatiotemporal image reconstruction methods are needed for a wide range of biomedical research areas but face challenges due to data incompleteness and computational burden. Data incompleteness arises from the undersampling often required to increase frame rates, while computational burden emerges due to the memory footprint of high-resolution images with three spatial dimensions and extended time horizons. Neural fields (NFs), an emerging class of neural networks that act as continuous representations of spatiotemporal objects, have previously been introduced to solve these dynamic imaging problems by reframing image reconstruction as a problem of estimating network parameters. Neural fields can address the twin challenges of data incompleteness and computational burden by exploiting underlying redundancies in these spatiotemporal objects. This work proposes ProxNF, a novel neural field training approach for spatiotemporal image reconstruction leveraging proximal splitting methods to separate computations involving the imaging operator from updates of the network parameters. Specifically, ProxNF evaluates the (subsampled) gradient of the data-fidelity term in the image domain and uses a fully supervised learning approach to update the neural field parameters. This method is demonstrated in two numerical phantom studies and an in-vivo application to tumor perfusion imaging in small animal models using dynamic contrast-enhanced photoacoustic computed tomography (DCE PACT).

Original languageEnglish (US)
Pages (from-to)1368-1383
Number of pages16
JournalIEEE Transactions on Computational Imaging
Volume10
DOIs
StatePublished - 2024

Keywords

  • computer-simulation studies
  • Dynamic imaging
  • in-vivo imaging
  • neural fields
  • photoacoustic tomography
  • proximal methods
  • stochastic optimization
  • tumor perfusion

ASJC Scopus subject areas

  • Signal Processing
  • Computer Science Applications
  • Computational Mathematics

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