4.5 Article

Information-Theoretic Registration with Explicit Reorientation of Diffusion-Weighted Images

Journal

JOURNAL OF MATHEMATICAL IMAGING AND VISION
Volume 64, Issue 1, Pages 1-16

Publisher

SPRINGER
DOI: 10.1007/s10851-021-01050-2

Keywords

Registration; Locally orderless imaging; Diffusion weighted imaging; Orientation information; Normalized mutual information

Funding

  1. Center for Stochastic Geometry and Advanced Bioimaging [8721]
  2. Villum Foundation

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The study introduces an information-theoretic approach for image registration, specifically for DWI images with directional information. By expanding the hierarchical scale-space model based on LOR-DWI density, the integration, spatial, directional, and intensity scales are effectively optimized. Additionally, nonrigid deformations are addressed to handle classic challenges in DWI registrations.
We present an information-theoretic approach to the registration of images with directional information, especially for diffusion-weighted images (DWIs), with explicit optimization over the directional scale. We call it locally orderless registration with directions (LORDs). We focus on normalized mutual information as a robust information-theoretic similarity measure for DWI. The framework is an extension of the LOR-DWI density-based hierarchical scale-space model that varies and optimizes the integration, spatial, directional and intensity scales. As affine transformations are insufficient for inter-subject registration, we extend the model to nonrigid deformations. We illustrate that the proposed model deforms orientation distribution functions (ODFs) correctly and is capable of handling the classic complex challenges in DWI registrations, such as the registration of fiber crossings along with kissing, fanning, and interleaving fibers. Our experimental results clearly illustrate a novel promising regularizing effect, which comes from the nonlinear orientation-based cost function. We show the properties of the different image scales, and we show that including orientational information in our model makes the model better at retrieving deformations in contrast to standard scalar-based registration.

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