There is interest in using MRS to study the effects of transcranial magnetic stimulation (TMS), but a major challenge is B0 inhomogeneities introduced by the TMS coil. Phantom work showed increasing B0 inhomogeneity as the MRS voxel was moved closer to the TMS coil. Distortions in the metabolite signals included increased noise fluctuations and spectral linewidth by ~50% when the voxel center was < 6cm away from the TMS coil B0 inhomogeneity effects were similar whether the TMS coil was pulsing prior to the PRESS sequence or not. Our results suggest TMS/MRS may be able to resolve spectra in vivo.
MR Experiments: All 1H-MR spectra were collected from a “Braino” phantom (GE Medical Systems), using the setup depicted in Figure 1. Experiments were performed on a 3T Philips Achieva with a 2 channel Sense Flex L surface coil array. MR spectra were acquired from 20×20×20cm3 voxels aligned with the central axis of the TMS coil (PRESS sequence, TR/TE=4000/30ms, 16 non-water-suppressed acquisitions using phase cycling) at six distances away from the centre of the TMS coil (centre of the voxel ranged from 37-126mm away). The minimal distance from the corner of any voxel to the surface of the phantom was 11.4mm. Using a sync box, experiments were performed using a pulse delay of either 100ms or 200ms between the TMS pulse and 90° excitation pulse, or with no TMS pulse. Second order shimming was repeated between all experiments. To calculate TMS coil to voxel distances, T1-weighted images with 1mm3 isotropic resolution (inversion time=1052ms, shot interval=3000ms, TE/TR=3.5/8.1ms, FOV (ap/fh/rl)=256/256/165mm) were acquired.
Data Analysis: Raw free induction decays were processed by averaging all 16 phase cycled acquisitions, followed by zero order phase correction and frequency alignment. B0 inhomogeneity was assessed by measuring the spectral full-width-half-maximum (FWHM) calculated by fitting the time domain signal to a specified function, and calculating that function’s FWHM in the frequency domain. In a highly homogeneous B0 field, the magnitude of the signal can be fit to a function of the form $$$s(t)=A\exp(-t/T_2^*)$$$. However, in regions of higher inhomogeneity, the signal decays more rapidly than a pure exponential function. In our experiments, fitting the signal to an exponential/sinusoidal function $$$s(t)=A\exp(-t/T_2^*)\cos(2\pi f t + \phi)$$$ was found to improve the residual RMS by a factor of ~15.
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