This course gives an introduction to data acquisition for fMRI using echo planar imaging (EPI). Key sequence parameters (voxel size, repetition time, echo time, echo train length, flip angle, parallel imaging, simultaneous multislice) and typical artifacts (ghosting, distortions, signal loss) and their impact on contrast, geometry and speed of EPI time series will be discussed.
The Cartesian EPI trajectory leads, in the presence of slight system imperfections (e.g. eddy currents), to an aliasing artefact termed an N/2- or Nyquist-ghost. An N/2-ghost is caused by a phase error, and thus, slight misalignment, between the odd and even lines of the k-space trajectory. Ghosting is reduced by measuring the phase error at the beginning of the readout and then including a correction term in the image reconstruction[1].
The choice of voxel size determines the available image signal-to-noise ratio (SNR) and the echo train length (ETL). A smaller voxel size reduces the image SNR (Edelstein et al., 1986; Pohmann et al., 2016). Thereby, the thermal noise in the EPI time series increases, and the sensitivity to the small signal changes in fMRI is reduced. Additionally, the prolonged ETL increases the distortions in areas with B0 inhomogeneities, e.g. at air/tissue interfaces. This is because phase errors accumulate over a longer time, especially in the phase encoding direction, leading to larger voxel displacements (Jezzard and Clare, 1999). Further, the continuing T2* decay during the readout also introduces blurring along the phase encoding direction.
The introduction of parallel imaging allows to shorten the ETL, by undersampling the k-space and only acquiring every Rth line of k-space (with R being the acceleration factor) (Griswold et al., 2002; Pruessmann et al., 1999). Thus, the image distortions can be significantly reduced. However, the image SNR decreases proportional by $$$√R$$$, and additional spatially varying noise amplification occurs due to the ill-conditioning of the image reconstruction problem (Pruessmann et al., 1999). Last, EPI is also susceptible to signal loss induced by B0 inhomogeneities within a voxel causing signal dephasing (i.e. an apparent reduction in T2*). In contrast to distortions, however, the signal is lost and cannot be recovered through postprocessing. A number of parameters, such as TE, slice thickness and slice tilt, can be optimized to reduce the loss in BOLD sensitivity (Weiskopf et al., 2006).
[1] Most commercial vendors implement this ghost-correction online.
Ultimately, fMRI analyses are time series analyses, and temporal stability of the acquisition are crucial to detect the small changes in the BOLD signal. The temporal SNR (tSNR), i.e. the mean value of voxel intensities over time divided by the standard deviation, gives a first approximation of the temporal stability, and thus, sensitivity, of an EPI protocol. The tSNR is a composite measure and depends not only on the voxel size, but also the TE, participant motion, and thermal and physiological noise processes (Krüger and Glover, 2001).
The successive excitation of each slice at each TR introduces a T1-weighting into the EPI time series. To minimize these effects and maximize the available signal at each excitation, the flip angle is commonly set to the Ernst angle $$$arcos(exp(-T_R/T_1))$$$ (Brown et al., 2014).
Note that the TR also determines the number of samples acquired per unit time, and thereby, the statistical power to detect an effect of interest. The introduction of simultaneous multislice (SMS) imaging to fMRI (Feinberg and Yacoub, 2012; Setsompop et al., 2012) allows the acquisition of multiple slices at once, at the cost of additional image SNR through the worsening of the conditioning of the image reconstruction problem and shortened longitudinal signal recovery. In combination with changes in the noise correlation structure, careful protocol and analysis optimisation is required to fully harness the advantages of SMS imaging (Chen et al., 2019).
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