2003
DOI: 10.1002/jmri.10239
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Variation correction algorithm: Analysis of phase suppression and thermal profile fidelity for proton resonance frequency magnetic resonance thermometry at 0.2 T

Abstract: Purpose: To develop and analyze the performance of the variation correction algorithm (VCA), a phase correction technique that mitigates the contribution of background phase variations by combining accurate alignment of echoes, K-space-based phase correction (as opposed to spatial polynomials), and extraction of alias-free phase difference images. Materials and Methods:A series of echo-shifted gradientrecalled echo (GRE) images was processed with K-space alignment and phase corrected with increasing sizes of M… Show more

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Cited by 11 publications
(8 citation statements)
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References 42 publications
(45 reference statements)
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“…Instances of such endeavors are preacquisition K-space correction and post-acquisition linear regression. 44 These methods suppress the misalignment of the echo in the K-space, which according to Grimault et al 43 contributes significantly to time-dependent background phase variations.…”
Section: Discussion 41 Calibrations and Observations Of Phase Driftmentioning
confidence: 99%
“…Instances of such endeavors are preacquisition K-space correction and post-acquisition linear regression. 44 These methods suppress the misalignment of the echo in the K-space, which according to Grimault et al 43 contributes significantly to time-dependent background phase variations.…”
Section: Discussion 41 Calibrations and Observations Of Phase Driftmentioning
confidence: 99%
“…If the temperature of the imaged subject is not varying, the subject is stationary, a single transmit/receive (T/R) coil is used for acquisition, and if T 2 effects are ignored, then the effect of static field inhomogeneity (ΔB 0 ) on the reconstructed image intensity, I, is given by I (r, TE) = ∥ M ⊥ (r)∥ ⋅ e −iγΔB 0 (r,t)TE +φ 0 (1) where |M ⊥ | is the magnitude of the transverse magnetic field; r is a spatial position vector; γ is the gyromagnetic ratio; TE is the echo time; ΔB 0 is the difference between the local field and the z-component of the main magnetic field B 0 that satisfies the Larmor equation; and φ 0 is the initial (constant) phase. Note that in these experiments any field inhomogeneity primarily affects the phase of the image, whereas in echo-planar sequences [6] it additionally results in image distortion and deformation.…”
Section: Theory Measuring the Magnetic Fieldmentioning
confidence: 99%
“…Phase-based proton-resonance frequency (PRF) MR thermometry measurements are particularly susceptible to underlying field variations [1]. Field homogeneity and stability affect the signal-to-noise ratio (SNR) and resolution in MR spectroscopy.…”
Section: Introductionmentioning
confidence: 99%
“…During three and eight minutes (for testing the validity of the conclusions for different durations) of heating in the right and left muscles, respectively, single-slice (S/S) GRE images (parameters in Table 1) were acquired for 3.3 seconds after every 26.7 seconds of the RF power input. The first image of the series had no heating applied and served as the reference for PRF thermometry (18,19). In the subsequent cooling period without RF input, GRE images were obtained every five seconds for the first 24 frames, every 20 seconds for the next 18 frames, and then every 30 seconds for the last 16 or six frames (for three-and eight-minute ablation, respectively).…”
Section: Image Acquisitionmentioning
confidence: 99%
“…Obtaining a temperature distribution map from MR phase difference images requires accurate and consistent k-space alignment and phase correction (18,19). Also, the MR temperature map had to be corrected because of the thermocouple susceptibility artifact at the RF probe tip.…”
Section: Image Processingmentioning
confidence: 99%