Assessing cardiac function from total-variation-regularized 4D C-arm CT in the presence of angular undersampling

O. Taubmann, V. Haase, G. Lauritsch, Y Zheng, G. Krings, J. Hornegger, A. Maier

Research output: Contribution to journalArticleAcademicpeer-review

Abstract

Time-resolved tomographic cardiac imaging using an angiographic C-arm device may support clinicians during minimally invasive therapy by enabling a thorough analysis of the heart function directly in the catheter laboratory. However, clinically feasible acquisition protocols entail a highly challenging reconstruction problem which suffers from sparse angular sampling of the trajectory. Compressed sensing theory promises that useful images can be recovered despite massive undersampling by means of sparsity-based regularization. For a multitude of reasons-most notably the desired reduction of scan time, dose and contrast agent required-it is of great interest to know just how little data is actually sufficient for a certain task. In this work, we apply a convex optimization approach based on primaldual splitting to 4D cardiac C-arm computed tomography. We examine how the quality of spatially and temporally total-variation-regularized reconstruction degrades when using as few as 6.9 ± 1.2 projection views per heart phase. First, feasible regularization weights are determined in a numerical phantom study, demonstrating the individual benefits of both regularizers. Secondly, a task-based evaluation is performed in eight clinical patients. Semi-automatic segmentation-based volume measurements of the left ventricular blood pool performed on strongly undersampled images show a correlation of close to 99% with measurements obtained from less sparsely sampled data.

Original languageEnglish
Pages (from-to)2762-2777
Number of pages16
JournalPhysics in Medicine and Biology
Volume62
Issue number7
DOIs
Publication statusPublished - 14 Mar 2017

Keywords

  • 4D imaging
  • angular undersampling
  • C-arm computed tomography
  • cardiac function
  • temporal regularization
  • total variation

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