Michael Bernier1,2, Jeorg Peter Pfannmoeller1,2, Saskia Bollmann3, Avery J.L. Berman1,2, and Jonathan R Polimeni1,2,4
1Department of Radiology, A. A. Martinos Center for Biomedical Imaging, Massachusetts General Hospital, Boston, MA, United States, 2Radiology, Harvard Medical School, Boston, MA, United States, 3Centre for Advanced Imaging, University of Queensland, Brisbane, Australia, 4Division of Health Sciences and Technology, Massachusetts Institute of Technology, Boston, MA, United States
Synopsis
We have developed
a “forward-model” method to calculate the extravascular fields surrounding the
blood vessels of the brain that accounts for the vessel diameter and
orientation and estimates the field change with activation using in vivo
measures of vessel anatomy and blood susceptibility.
Introduction
Although it is
well-known that large blood vessels in the brain exert a strong influence on
fMRI signals in nearby voxels, which cause artifacts and add noise to the fMRI
data, there is a limited number of approaches remove these
unwanted effects. Classic approaches sought to identify the large veins in
either angiographic data[1] or the fMRI data itself[2] and mask out contaminated voxels, however
this strategy does not take into account how the size of the veins and their
orientation relative the B0 field, both of which influence the spatial extent
of the extravascular field, which is the region surrounding the vessel that
will influence the BOLD fMRI signal. Indeed, recent studies have demonstrated
that the influence of identified blood vessels on the BOLD fMRI signal falls
off with distance from the vessel[3][4], but these studies did not account for how
this fall-off would vary as a function of vessel diameter and orientation. Another
factor that is not typically considered is the change in the extravascular
field with activation, which will, in general, be different from the
extravascular field seen around a vein at baseline. To address this, here we
have developed a “forward-modeling” method to calculate the extravascular
fields surrounding the blood vessels that accounts for the vessel diameter and
orientation and estimates the field change with activation. The input to this
model is a previously acquired vascular data set consisting of measures of
vessel anatomy and blood susceptibility[5]. We present initial results of the
predicted extravascular field changes responding to a global activation, and
demonstrate how each of these three key features shape the predicted effect.Methods
Ten healthy volunteers (25±5 y.o., 3M/5F) were scanned
on a whole-body 7T scanner (MAGNETOM, Siemens Healthineers) using a
custom-built head-only receive coil array. To provide an anatomical reference
for all vascular data, we acquired T1-weighted MEMPRAGE acquisition
(TR/TI/TE1/TE2=2530/1100/1.76/3.7ms, voxel=0.8mm³) as described previously [6]. For QSM, we collected three 3D MEGRE volumes (TR/TE1/TE2=26/9.60/19.20ms,
flip=15°, GRAPPA=2×2, voxel=0.5 mm³) at different head angles (neutral,
tilted-left, tilted-“chin up”), which were reconstructed with the aspire
phase-sensitive coil combination[7]. These data were processed using the Calculation Of Susceptibility
through Multi-Orientation Sampling (COSMOS) method paired with a Nonlinear
Dipole Inversion (NDI) regularization[8], and indirectly allowed us to reconstruct
SWIs[9] at the three angles to ensure a complete
venous vessels reconstruction. Cortical surface reconstruction was performed on
the MPRAGE data with FreeSurfer,
All images were preprocessed previously[10] while the vascular
extraction was performed with the updated Braincharter segmentation tool[10], limited to a range
between 0.5 and 3.0 mm, which generated a "vesselness" score that was
thresholded using random walker to obtain a fine vessel tree. After
aligning all images to the T1 anatomical reference using ANTs, the
registration was refined using an iterative registration refinement [10] with the ME-ToF and
its venous/arterial segmentations in T1 space as a reference in order to improve
the multi-modal alignment.
The magnetic field $$$\Delta$$$ Boffset from the scanner magnetic field B0 due to
the susceptibility of the veins is computed using the finite perturber method In
this method the kernel-based convolution for field computation in 3-D space is
Fourier transformed to achieve a high computational efficiency. The input
mask of the baseline susceptibility X in the veins is used to estimate the susceptibility
in the active state using the relation X=X0 Yhemactocrit (1-S02), where X is the susceptibility of fully oxygenated
blood, Yhemactocrit is the baseline hematocrit in veins, and (1-S02) is the oxygenation of the blood. Therefore, we
determined the
in the baseline state and increased the value
by 10%[12] .Results
Figure 1 represents the field offsets projected on flattened
and GM surfaces along with the segmented vessels, where the dipole effect surrounding larger vessels is considerate. Discussion and Conclusion
Here we present a
framework for estimating field offsets surrounding major blood vessels as a
means to infer their influence on nearby BOLD fMRI data that accounts for
several factors that influence the extravascular field. This approach may be
viewed as a generalization of the classic approach that accounts for large-vein
affects based on their image phase, which is a function of the vessel
orientation relative to the B0 field[13]. This forward-modeling approach can be
easily extended to incorporate more details of the specific BOLD fMRI
acquisition, such as echo time and readout duration, and to other forms of fMRI
contrast beyond gradient-echo BOLD. Future work will validate the predictions
of large-vessel influences using resting-state fMRI data[14] and extend investigations of large-vessel effects
on patterns of cortical columns[15].Acknowledgements
This
work was supported in part by the NIH NIBIB (grants P41-EB030006 and
R01-EB019437), NINDS (grant R21-NS106706), by the BRAIN Initiative (NIH NIMH grant R01-MH111419), and by the MGH/HST
Athinoula A. Martinos Center for Biomedical Imaging; and was
made possible by the resources provided by NIH Shared Instrumentation Grants
S10-RR023043 and S10-RR019371References
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