1987
DOI: 10.1002/mrm.1910050503
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Selective fourier transform localization

Abstract: We have introduced the selective Fourier transform technique for spectral localization. This technique allows the acquisition of a high-resolution spectrum from a selectable location with control over the shape and size of the spatial response function. The shape and size of the spatial response are defined during data acquisition and the location is selectable through processing after the data acquisition is complete. The technique uses pulsed-field-gradient phase encoding to define the spatial coordinates. I… Show more

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Cited by 78 publications
(56 citation statements)
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“…Because the liver is located in an oblique fashion in the abdomen, the oblique localization was achieved by the simultaneous use of vertical and horizontal gradients. A Gaussian-weighted phase-encoding scheme was used to improve the signal-to-noise ratios without sacrificing the efficiency of localization (19). A total of 505 phase-encoding steps over 32 k-space values was acquired per cycle of Gaussian-weighted sampling.…”
mentioning
confidence: 99%
“…Because the liver is located in an oblique fashion in the abdomen, the oblique localization was achieved by the simultaneous use of vertical and horizontal gradients. A Gaussian-weighted phase-encoding scheme was used to improve the signal-to-noise ratios without sacrificing the efficiency of localization (19). A total of 505 phase-encoding steps over 32 k-space values was acquired per cycle of Gaussian-weighted sampling.…”
mentioning
confidence: 99%
“…Starting at k 0 rad ϭ 0, rad (k i rad ) ϭ 1/⌬k rad is given by Eq. [7] and (k i rad ) ϭ 1/⌬k is given by the following formula:…”
Section: D Density-weightingmentioning
confidence: 99%
“…Starting at k 0 rad ϭ 0, rad (k i ) is calculated analogous to the 2D case (Eq. [7]), and ⍀ (k i rad ) is determined by the following formula:…”
Section: D Density-weightingmentioning
confidence: 99%
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“…However, the reduction in ringing typically results in increased noise variance (2,3), an undesired effect for in vivo CSI. Mareci et al (4) pointed out that k-space data can be windowed without a trade off in noise variance, as long as the k-space sampling density is modified during acquisition to be proportional to the applied window function.…”
mentioning
confidence: 99%