4.6 Article

Long-range medical image registration through generalized mutual information (GMI): towards a fully automatic volumetric alignment

期刊

PHYSICS IN MEDICINE AND BIOLOGY
卷 67, 期 5, 页码 -

出版社

IOP Publishing Ltd
DOI: 10.1088/1361-6560/ac5298

关键词

mutual information; tsallis entropy; image registration; medical imaging; brain images

资金

  1. McDonnell Center for Systems Neuroscience at Washington University
  2. [1U54MH091657]

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The study introduces Generalized MI (GMI) using Tsallis entropy to improve affine registration, resulting in significantly prolonged registration ranges in the metric space.
Objective. Mutual information (MI) is consolidated as a robust similarity metric often used for medical image registration. Although MI provides a robust registration, it usually fails when the transform needed to register an image is too large due to MI local minima traps. This paper proposes and evaluates Generalized MI (GMI), using Tsallis entropy, to improve affine registration. Approach. We assessed the GMI metric output space using separable affine transforms to seek a better gradient space. The range used was 150 mm for translations, 360 degrees for rotations, [0.5, 2] for scaling, and [-1, 1] for skewness. The data were evaluated using 3D visualization of gradient and contour curves. A simulated gradient descent algorithm was also used to calculate the registration capability. The improvements detected were then tested through Monte Carlo simulation of actual registrations with brain T1 and T2 MRI from the HCP dataset. Main results. Results show significantly prolonged registration ranges, without local minima in the metric space, with a registration capability of 100% for translations, 88.2% for rotations, 100% for scaling and 100% for skewness. Tsallis entropy obtained 99.75% success in the Monte Carlo simulation of 2000 translation registrations with 1113 double randomized subjects T1 and T2 brain MRI against 56.5% success for the Shannon entropy. Significance. Tsallis entropy can improve brain MRI MI affine registration with long-range translation registration, lower-cost interpolation, and faster registrations through a better gradient space.

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