Venous CBV (CBVv) is of relevance to brain oxygenation level changes during functional activation. To date, MRI techniques for CBVv mapping fall into two categories, based on a 1) quantitative BOLD (qBOLD) model of extravascular signals, and 2) hyperoxic stimulus induced changes in intravascular signal. However, in the former estimation accuracy is impaired due to mutual coupling between CBVv and Yv in the model, while the latter suffers from the complexities in both experiments and estimation involving multiple parameters. Here, we propose velocity-selective spin labeling prepared single-slab 3D TSE imaging for straightforward derivation of CBVv maps in the whole brain. Results from three subjects show plausible values of CBVv estimates in the range of 1.9 - 3.3 % and 1.1 - 2.1 % for gray and white matter, respectively.
Sequence configuration: Figure 1 shows a schematic and diagram of the proposed pulse sequence. RF pulses for slab-selective saturation and non-selective inversion are sequentially applied at times determined from numerical simulations (Fig. 2) so as to suppress both arterial blood and cerebrospinal-fluid (CSF) signals at the onset of VSSL, thereby ensuring exclusive labeling of venous blood water spins. Following the VSSL, a single-slab 3D turbo spin echo (TSE)8 module (Fig. 1c) is employed in which VSSL-targeted signals are acquired along the echo train with variable refocusing flip angles for prescribed, two-step evolution of brain tissue signals (Fig. 2b). To maximize sensitivity to labeled blood signals, phase-encoding views in each echo train are mapped in an elliptical ky-kz space in a pseudo-radial, center-out fashion9. The four blocks in Fig. 1a are repeated with the velocity-encoding gradients switched on and off alternately for tag and control scans, respectively.
CBVv estimation: Given the effective suppression of both arterial blood and CSF signals, voxel signals in control (Scon) and tag (Stag) images can be written as10:
$$S_{con}=C\cdot \left ( (1-CBV_v)\cdot M_{z,t}^{-}\cdot e^{-\frac{T_{VSSL}}{T_{2,t}}}+CBV_v\cdot M_{z,v}^{-}\cdot e^{-\frac{T_{VSSL}}{T_{2,v}}} \right ) (1)$$
$$S_{tag}=C\cdot (1-CBV_v)\cdot M_{z,t}^{-}\cdot e^{-\frac{T_{VSSL}}{T_{2,t}}} (2)$$
where C is a hardware-related constant, $$$M_{z,t}^{-}$$$ and $$$M_{z,v}^{-}$$$ represent longitudinal magnetization of brain tissue and venous blood, respectively, immediately prior to VSSL, and TVSSL is the duration of the VSSL block. CBVv can then be estimated by using the following equation:
$$\frac{S_{con}-S_{tag}}{S_{con}}=\frac{CBV_v\cdot M_{z,v}^{-}\cdot e^{-\frac{T_{VSSL}}{T_{2,v}}}}{(1-CBV_v)\cdot M_{z,t}^{-}\cdot e^{-\frac{T_{VSSL}}{T_{2,t}}}+CBV_v\cdot M_{z,v}^{-}\cdot e^{-\frac{T_{VSSL}}{T_{2,v}}}}\approx CBV_v (3) $$
Here, we made two approximations: $$$T_{2,t} ≈ T_{2,v}$$$ valid at a 3 T field strength, and $$$M_{z,t}^{-} ≈ M_{z,v}^{-}$$$ suggested by the numerical Bloch equation simulation (Fig. 2).
Data acquisition and processing: Experiments were performed at 3 T (Siemens Prisma) in three healthy subjects. A 32-channel head coil was used for signal reception. Imaging parameters were: TS = 1650 ms, TI = 1150 ms, FOV = 220 x 220 x 180 mm3 (sagittal orientation), matrix size = 72 x 72 x 60, voxel size = 3 mm isotropic, TVSSL = 30 ms, cut-off velocity = 1.5 cm/s, echo-train-length = 40, echo-spacing = 2.5 ms, and scan time = 8.4 min. High-resolution T1-weigthed images were additionally acquired for brain segmentation with SPM12 software11. Gaussian smoothing with a 3 x 5 x 5 kernel size was applied to both control and tag images. Derived CBVv in each voxel was averaged over segmented gray matter (GM) and white matter (WM) regions.
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