4.7 Article

Sensitivity Encoding for Aligned Multishot Magnetic Resonance Reconstruction

Journal

IEEE TRANSACTIONS ON COMPUTATIONAL IMAGING
Volume 2, Issue 3, Pages 266-280

Publisher

IEEE-INST ELECTRICAL ELECTRONICS ENGINEERS INC
DOI: 10.1109/TCI.2016.2557069

Keywords

Image reconstruction; magnetic resonance; motion correction; multishot acquisition; parallel imaging

Funding

  1. European Research Council under the European Union [319456]
  2. Medical Research Council (MRC) [MR/K0006355/1]
  3. Department of Health via the National Institute for Health Research (NIHR) Biomedical Research Centre based at Guy's and St Thomas' NHS Foundation Trust
  4. King's College London
  5. Medical Research Council [MR/K006355/1, 1577333] Funding Source: researchfish
  6. MRC [MR/K006355/1] Funding Source: UKRI

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This paper introduces a framework for the reconstruction of magnetic resonance images in the presence of rigid motion. The rationale behind our proposal is to make use of the partial k-space information provided by multiple receiver coils in order to estimate the position of the imaged object throughout the shots that contribute to the image. The estimated motion is incorporated into the reconstruction model in an iterative manner to obtain amotion-free image. The method is parameter-free, does not assume any prior model for the image to be reconstructed, avoids blurred images due to resampling, does not make use of external sensors, and does not require modifications in the acquisition sequence. Validation is performed using synthetically corrupted data to study the limits for full motion-recovered reconstruction in terms of the amount of motion, encoding trajectories, number of shots and availability of prior information, and to compare with the state of the art. Quantitative and visual results of its application to a highly challenging volumetric brain imaging cohort of 207 neonates are also presented, showing the ability of the proposed reconstruction to generally improve the quality of reconstructed images, as evaluated by both sparsity and gradient entropy based metrics.

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