1999
DOI: 10.1002/(sici)1522-2594(199901)41:1<163::aid-mrm23>3.0.co;2-9
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Automatic compensation of motion artifacts in MRI

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Cited by 110 publications
(88 citation statements)
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“…Eqs. [2] or [3] relates the MR signal s to the proton density at the reference position ρ 0 , via an integral equation of kernel K, comprising the downsampling and the coil sensitivity encoding operators used in parallel imaging, and a Fourier encoding term, modified with physiological motion information. The generalized reconstruction problem amounts to inverting Eq.…”
Section: Generalized Reconstruction Frameworkmentioning
confidence: 99%
“…Eqs. [2] or [3] relates the MR signal s to the proton density at the reference position ρ 0 , via an integral equation of kernel K, comprising the downsampling and the coil sensitivity encoding operators used in parallel imaging, and a Fourier encoding term, modified with physiological motion information. The generalized reconstruction problem amounts to inverting Eq.…”
Section: Generalized Reconstruction Frameworkmentioning
confidence: 99%
“…As a result, in the former algorithm unaccounted-for motion in regions other than the segment could interfere with the correct motion estimation. The proposed center-out method was shown to be superior when compared with several other base and segment selection methods (14,17). For each k-space segment, a two-step search strategy as previously proposed was used to detect 2D translation (17).…”
Section: Autofocusingmentioning
confidence: 99%
“…Among these, the navigator echo technique collects additional data to measure and compensate for translation and rotation (10 -12). A postprocessing technique termed autofocusing (AF) (or autocorrection) (13)(14)(15)(16) has also been shown to be effective in correcting for both translation and rotation but without the need to collect any additional data. The method attempts to deduce and correct for motion by optimizing an image metric, which is a measure of image sharpness.…”
mentioning
confidence: 99%
“…A comprehensive correction of the inconsistency is very difficult due to the limited amount of data from two orthogonal directions that are supposed to overlap in k-space. Most correction methods used in EPI or PROPELLER (22)(23)(24)(25)(26) only work for fully sampled data or require reference scans and are therefore not applicable here. We are able to correct the inconsistency in k-space rather accurately using a simple model inspired by a PROPELLER correction method used in Ref.…”
Section: Data Coregistrationmentioning
confidence: 99%