The frequency dependence of balanced steady-state free precession signals causes significant alterations in modified Look-Locker inversion recovery T1 measurements of livers with fat accumulation, leading to either under- or over-estimation of liver T1 values. This is further to the already-known influence of iron. The present study shows a possibility to correct for these effects, yielding a T1 measurement that represents the T1 of the water component independent of the fat and is tested both in phantoms and human participants.
The modified Look-Locker inversion recovery (MOLLI) T1 mapping sequence1 and its variants (e.g. shortened-MOLLI2) have been used both in cardiac and hepatic MRI3,4. However, due to the frequency dependence of balanced steady-state free precession (bSSFP) readouts employed by MOLLI, the T1 of a fatty liver may be over- or underestimated, depending on the TR of the readout, the field strength and off-resonance frequency5. We believe that it is the T1 of water that is the parameter of interest, therefore the aim of this study is to investigate the possibility of removing the effects of the fat signal in MOLLI T1 maps.
Phantoms: Fifteen phantoms were built by mixing peanut oil into water-agar gels containing 0.45mM, 0.73mM and 1.61mM of NiCl2 to obtain fat fractions (FF) of 0%, 5%, 10%, 20% and 30%6. Phantoms were scanned using a Trio Tim 3T scanner (Siemens, Erlangen, Germany). T1 of the water component was determined using a multiple-TR, multiple-TE STEAM MRS sequence7, MOLLI T1 maps were collected using shMOLLI and T2 of phantoms with FF=0% was determined using a multiple-contrast spin echo imaging sequence. Off-resonance frequencies were determined from multiple-echo GRE images where fat and water were in phase (TE=2.46, 4.92 ms). Phantoms were modelled with a two-compartment model, representing fat and water components. Separate bSSFP signals were simulated for both compartments at the measured off-resonance frequency using a Bloch-equation simulation of the shMOLLI sequence in MATLAB (The MathWorks, Natick, MA). Signals were then mixed to reflect FF of each phantom. Fat was modelled using six spectral peaks: chemical shifts, relative amplitudes, T1 and T2 values were determined from MRS spectra of a 100% peanut oil phantom. T2 of water was fixed and the T1 of water varied between 500 ms and 1600 ms. For each simulated water T1 water and fat signals were combined and compared to the measured bSSFP signal, by fitting them using $$$S_{simulated}=aS_{measured}$$$. The water T1 corresponding to the signal with the highest R2 was then used to simulate a water-only signal with 0% fat and on resonance to obtain the corrected signal which, fitted using the conditional shMOLLI fitting algorithm, yielded the corrected shMOLLI T1.
Patients: N=11 patients with pathologies including non-alcoholic fatty liver disease and hepatic fibrosis were scanned (mean age 53.3±5.5 years, 9 females). ShMOLLI T1 maps, multiple-echo GRE images, multiple-TR, multiple-TE STEAM MRS and long-TR STEAM MRS data were collected from each patient. Iron levels were determined from T2* values computed from GRE images. The liver model proposed by Tunnicliffe et al.8 was extended with a fat compartment (fig. 1) and bSSFP signals of different compartments were simulated at the measured off-resonance frequency using the Bloch-McConnell equations. Fat did not exchange protons with the cytosol of hepatocytes and was modelled using six spectral peaks9 with T1 and T2 values taken from the literature10 and from peanut oil measurements, due to its similarity with subcutaneous fat11. In the model extracellular volume fraction (ECF) was varied between 25% and (100-FF)% and extracellular, semisolid intracellular, liquid intracellular water signals and fat signal were simulated then combined to obtain one bSSFP signal. Again, the measured bSSFP signal was fitted to the simulated signal and the ECF corresponding to the highest R2 value was used to simulate a water-only signal with normal iron (1 mg/g dry weight) and on resonance. This signal was fitted using the shMOLLI conditional fitting algorithm to get the corrected shMOLLI T1 value.
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