Acceleration of MR Parameter Mapping Using Annihilating Filter-Based Low Rank Hankel Matrix (ALOHA)

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Purpose: MR parameter mapping is one of clinically valuable MR imaging techniques. However, increased scan time makes it difficult for routine clinical use. This article aims at developing an accelerated MR parameter mapping technique using annihilating filter based low-rank Hankel matrix approach (ALOHA). Theory: When a dynamic sequence can be sparsified using spatial wavelet and temporal Fourier transform, this results in a rank-deficient Hankel structured matrix that is constructed using weighted k-t measurements. ALOHA then utilizes the low rank matrix completion algorithm combined with a multiscale pyramidal decomposition to estimate the missing k-space data. Methods: Spin-echo inversion recovery and multiecho spin echo pulse sequences for T-1 and T-2 mapping, respectively, were redesigned to perform undersampling along the phase encoding direction according to Gaussian distribution. The missing k-space is reconstructed using ALOHA. Then, the parameter maps were constructed using nonlinear regression. Results: Experimental results confirmed that ALOHA outperformed the existing compressed sensing algorithms. Compared with the existing methods, the reconstruction errors appeared scattered throughout the entire images rather than exhibiting systematic distortion along edges and the parameter maps. Conclusion: Given that many diagnostic errors are caused by the systematic distortion of images, ALOHA may have a great potential for clinical applications. (C) 2016 International Society for Magnetic Resonance in Medicine
Publisher
WILEY-BLACKWELL
Issue Date
2016-12
Language
English
Article Type
Article
Keywords

DYNAMIC MRI; FINITE RATE; COMPLETION; BRAIN; RECONSTRUCTION; INNOVATION; SPARSITY; SENSE; KNEE

Citation

MAGNETIC RESONANCE IN MEDICINE, v.76, no.6, pp.1848 - 1864

ISSN
0740-3194
DOI
10.1002/mrm.26081
URI
http://hdl.handle.net/10203/214394
Appears in Collection
BiS-Journal Papers(저널논문)AI-Journal Papers(저널논문)
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