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NOVIFAST: A Fast Algorithm for Accurate and Precise VFA MRI Mapping.


ABSTRACT: In quantitative magnetic resonance mapping, the variable flip angle (VFA) steady state spoiled gradient recalled echo (SPGR) imaging technique is popular as it provides a series of high resolution weighted images in a clinically feasible time. Fast, linear methods that estimate maps from these weighted images have been proposed, such as DESPOT1 and iterative re-weighted linear least squares. More accurate, non-linear least squares (NLLS) estimators are in play, but these are generally much slower and require careful initialization. In this paper, we present NOVIFAST, a novel NLLS-based algorithm specifically tailored to VFA SPGR mapping. By exploiting the particular structure of the SPGR model, a computationally efficient, yet accurate and precise map estimator is derived. Simulation and in vivo human brain experiments demonstrate a twenty-fold speed gain of NOVIFAST compared with conventional gradient-based NLLS estimators while maintaining a high precision and accuracy. Moreover, NOVIFAST is eight times faster than the efficient implementations of the variable projection (VARPRO) method. Furthermore, NOVIFAST is shown to be robust against initialization.

SUBMITTER: Ramos-Llorden G 

PROVIDER: S-EPMC6277233 | biostudies-literature | 2018 Nov

REPOSITORIES: biostudies-literature

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NOVIFAST: A Fast Algorithm for Accurate and Precise VFA MRI Mapping.

Ramos-Llorden Gabriel G   Vegas-Sanchez-Ferrero Gonzalo G   Bjork Marcus M   Vanhevel Floris F   Parizel Paul M PM   San Jose Estepar Raul R   den Dekker Arnold J AJ   Sijbers Jan J  

IEEE transactions on medical imaging 20180604 11


In quantitative magnetic resonance mapping, the variable flip angle (VFA) steady state spoiled gradient recalled echo (SPGR) imaging technique is popular as it provides a series of high resolution weighted images in a clinically feasible time. Fast, linear methods that estimate maps from these weighted images have been proposed, such as DESPOT1 and iterative re-weighted linear least squares. More accurate, non-linear least squares (NLLS) estimators are in play, but these are generally much slowe  ...[more]

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