Spin-echo (SE) echo-planar imaging (EPI) is less prone to signal dropouts in brain regions of high susceptibility. Such regions are important for the study of memory and language, and have been traditionally difficult to image using the conventional gradient-echo BOLD fMRI. To maximize the contrast-to-noise of SE EPI, echo-time (TE) optimization is critical, and currently, the optimal TE is assumed to be equal to tissue T2. In this work, we use a comprehensive BOLD signal and noise model to characterize the TE dependence of SE-EPI at 3 T. We show that the optimal TE is significantly shorter than the commonly assumed tissue T2.
Task Design: Hypercapnia was induced in 7 healthy young adults (mean age = 24.2 years) by increasing end tidal CO2 pressure (PETCO2) 5 mmHg from the baseline [4]. Image acquisition: MR imaging was performed on a Siemens 3T system. Whole-brain SE-EPI data was collected over a range of TEs (35, 45, 55, 65, and 75 ms), with TR = 2 s, 192 time points, voxel size = 3.4 x 3.4 x 5.8 mm3. Furthermore, to quantify intravascular (venous) signal and relaxation rates, we imaged 5 of the subjects using a modified SE-EPI sequence, in which the refocusing pulse was rendered non-selective spatially, and a single slice was imaged perpendicular to the superior sagittal sinus. The same TEs and hypercapnic challenge were used for these single-slice SE-EPI scans.
Data analysis: Tissue segmentation was performed using Freesurfer, extracting individual cortical and subcortical regions as well as whole-brain GM and WM regions of interest (ROIS.
CNR is defined as [5]:
$$CNR=ΔS/S∙tSNR$$
where tSNR is the temporal signal to noise ratio [5], defined by
$$tSNR=SNR_0/\sqrt{1+\lambda^2\cdot SNR_0^2}$$
where $$$SNR_0=S/\sigma_0$$$, \sigma_0 being the noise standard deviation. SNR_0 is the image SNR, measured from the data along with CNR and tSNR. By fitting SNR0 to tSNR, we can estimate $$$\lambda$$$, which provides a measure of the physiological-noise amplitude.
The task-related BOLD effect, ΔS/S [6], where
$$S=V\cdot exp(-TE\cdot R_{2,b}+\kappa\cdot exp(-TE\cdot R_{2,t})$$
and
$$\Delta S=[(V+\Delta V)\cdot exp(-TE\cdot \Delta R_{2,b})-V]\cdot exp(-TE\cdot R_{2,b}) + \kappa\cdot [(1-V-\Delta V)\cdot exp(-TE\cdot \Delta R_{2,t})-(1-V)]\cdot exp(-TE\cdot R_{2,t})$$
where V is the baseline cerebral blood volume (CBV), $$$\Delta V$$$ is the task-related CBV change (in this case ~ 1.5% [7], $$$R_2$$$ is the transverse relaxation rate (b = blood, t = tissue), $$$\Delta R_2$$$ is the task-related $$$R_2$$$ change and $$$\kappa$$$ is the blood-tissue water fraction ratio. By fitting for ΔS/S across all TEs, we obtain $$$\Delta R_{2,t}$$$ and $$$\Delta R_{2,b}$$$.
We fit the measured CNR to the theoretical CNR model using nonlinear least-squares fitting. The resulting curve was used to identify the optimal TE, i.e. the time which maximum CNR was observed, for grey (GM) and white matter (WM).
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