Abstract

.Deformable image registration, a key component of motion correction in medical imaging, needs to be efficient and provides plausible spatial transformations that reliably approximate biological aspects of complex human organ motion. Standard approaches, such as Demons registration, mostly use Gaussian regularization for organ motion, which, though computationally efficient, rule out their application to intrinsically more complex organ motions, such as sliding interfaces. We propose regularization of motion based on supervoxels, which provides an integrated discontinuity preserving prior for motions, such as sliding. More precisely, we replace Gaussian smoothing by fast, structure-preserving, guided filtering to provide efficient, locally adaptive regularization of the estimated displacement field. We illustrate the approach by applying it to estimate sliding motions at lung and liver interfaces on challenging four-dimensional computed tomography (CT) and dynamic contrast-enhanced magnetic resonance imaging datasets. The results show that guided filter-based regularization improves the accuracy of lung and liver motion correction as compared to Gaussian smoothing. Furthermore, our framework achieves state-of-the-art results on a publicly available CT liver dataset.

Highlights

  • Deformable image registration (DIR) of medical image volumes is an essential component of many biomedical image analysis applications.[1]

  • The weighting parameter m 1⁄4 24 and the number of supervoxels K 1⁄4 3750 were selected empirically, and we found that using more than three channels of the simple linear iterative clustering” (SLIC) guidance image did not improve the overall target registration error (TRE) significantly

  • This greater improvement of TRE for the lungs relative to the liver is consistent with the results reported previously,[24] stressing the importance of a locally adaptive regularization model for lung applications

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Summary

Introduction

Deformable image registration (DIR) of medical image volumes is an essential component of many biomedical image analysis applications.[1]. It follows that the transformations computed by an algorithm depend upon the chosen regularization model, and so DIR for medical applications remains a challenging task.[8]

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