Alexandru V Avram1,2, Joelle E Sarlls3, and Peter J Basser1
1Eunice Kennedy Shriver National Institute of Child Health and Human Development, National Institutes of Health, Bethesda, MD, United States, 2Center for Neuroscience and Regenerative Medicine, The Henry Jackson Foundation, Bethesda,, MD, United States, 3National Institute of Neurological Disorders and Stroke, National Institutes of Health, Bethesda, MD, United States
Synopsis
We develop a novel clinical pulse sequence with integrated
inversion recovery (IR) and isotropic diffusion encoding (IDE) preparations for
mapping correlation spectra of subvoxel T1 and mean diffusivities (MD) from measurements
acquired with a wide range of joint T1-MD weightings. We evaluated the performance
of the pulse sequence and spectral reconstruction pipeline using data from numerical
simulations, a calibrated MRI phantom and healthy volunteers. Preliminary
results suggest that maps of subvoxel T1-MD spectra show tissue-specific
components in the human brain. Quantifying the heterogeneity of T1-diffusion properties in microscopic water pools could improve biological
specificity in many clinical applications.
Introduction
Conventional MRI
methods assess the average biophysical relaxation properties (e.g., T1, T2, or
diffusivity) of tissue water, reflecting important differences in healthy and diseased
tissues. Nevertheless, these methods have limited biological specificity as
they cannot measure the heterogeneity of relaxation parameters in subvoxel
water pools associated with different tissue microenvironments. In vivo relaxation-spectroscopic (RS)
MRI1-3 maps the subvoxel distributions of relaxation parameters (e.g., T1, T2, diffusivity) from measurements acquired with a wide range of weightings, (e.g., TE, TI, b-value,
respectively). More recently, correlation-spectroscopy (CS) MRI studies aiming to quantify how two or more relaxation properties co-vary in tissues4-14 have demonstrated improved spectroscopic discrimination of specific subvoxel water pools.
In this study, we design and evaluate a novel clinical pulse
sequence with integrated inversion recovery (IR) and isotropic diffusion
encoding (IDE)3 preparations capable of acquiring whole-brain MRIs with a wide
range of joint T1- and diffusion-weighted contrasts on a conventional clinical
scanner. From IR-IDE MRIs with multiple weightings, we derive maps of
two-dimensional joint probability density functions (spectra) of subvoxel T1 and mean diffusivity (MD) values in the human brain. The transformative impact that T1- and
diffusion-weighted MRIs (e.g., FLAIR, MPRAGE, mADC-weighted MRIs) have had over
the past decades on our ability to diagnose and characterize neurodegenerative
diseases, ischemic stroke, cancer, and neuroinflammation motivates efforts to
advance the quantitative mapping of these important biophysical tissue
parameters. Methods
We designed a pulse sequence with integrated IR
and IDE preparations that allows independent control of T1 and MD weightings,
respectively (Fig. 1). The IDE preparation uses a very efficient gradient
waveform that weighs the signals from all microscopic water pools by their mean
diffusivities3. The b-value is
adjusted by simply scaling the gradient amplitudes. The sequence interleaves
the slice-selective IR-preparation and slice acquisition modules to maintain
the same TI and TR for all slices15. In each scan, the T1-weighting is determined by fixing
both the TI and TR, while the IDE diffusion-weighting is varied in consecutive
TRs. The experiment consists of several such repeated IR-IDE scans, each with a
different T1-weighting.
The net signal in each voxel contains
contributions from microscopic water pools attenuated based on their individual R1=1/T1 and MD properties:
$$S_{\eta}\left (b,TI,TR\right)=\int_{0}^{\infty}{\int_{0}^{\infty}}\left (1-2\frac{\eta}{100}e^{-TI\cdot R_1} + e^{-TR\cdot R_1} \right)e^{-b\cdot \bar{D}}p(R_1,\bar{D})dR_1d\bar{D} $$
The parameter η represents the apparent
inversion efficiency as a percentage2 and contains contributions due to
both B1 inhomogeneities as well as tissue-dependent processes such as
magnetization transfer. By varying b, TI and TR, we can acquire IR-IDE MRIs
with a wide range of joint T1 and MD encoding. From polarity-corrected IR-IDE
magnitude MRIs16 we can retrieve the subvoxel spectra p(R1,D) using
nonlinear optimization.
We tested the performance of the spectral
reconstruction and pulse sequence by conducting Monte Carlo simulations and
scanning a polymer diffusion phantom17 as well as three healthy volunteers.
The IR-IDE scans consisted of 304 images acquired with all possible
combinations of 16 diffusion-weightings (b from 50-3600s/mm2) and 19
T1-weightings (TI from 50-5000ms, including no-IR), TE=98ms, 22cm
field-of-view, 2.5mm in-plane resolution, 5mm slice thickness, and SENSE factor
2. From the in vivo images we reconstructed
maps of subvoxel T1-MD spectra (and corresponding marginal 1D spectra) and
identified signal components specific to gray matter (GM), white matter (WM),
basal ganglia (BG), and cerebrospinal fluid (CSF).
Results
Fig. 2 shows the average estimated T1-MD
normalized spectra obtained from 500 simulated noisy measurements with various
SNR levels and demonstrate that reconstructed spectra provide good separation
discrimination of multiple peaks over a wide range of SNR levels. Maps
of T1-MD spectra obtained in a phantom show relatively small biases on the peak
locations of the reconstructed spectra due to imaging artifacts (Fig. 3).
IR-IDE MRIs showed good SNR throughout the
brain. The tissue-dependence of the measured η suggest that
magnetization transfer may contribute significantly to the available
longitudinal magnetization at excitation, potentially affecting T1
quantitation, in agreement with the previous studies2. The T1-MD spectra (and
corresponding marginal 1D spectra) allowed good separation of CSF and
parenchymal spectral components (Fig. 4). We found single-peak spectra in GM
and BG, with BG having slightly lower diffusivity. Meanwhile, in WM we found
two peaks: a larger, broad peak centered around T1=1.3s and with a broader
range of MD values, and a smaller peak (~10%) with T1 values between 150-350ms.
The short-T1 peak likely reflects the indirect contribution from myelin water via
magnetization transfer and chemical exchange. Specific signal components
derived by integrating T1-MD spectral bands were consistent across the three
volunteers (Fig. 5).Discussion
The quantitation of T1 properties can be biased
by magnetization transfer and cross-relaxation or chemical exchange. In high
SNR MRIs, imaging artifacts such as ghosting, Gibbs ringing, or motion-induced
partial volume inconsistencies can rise above the noise level, potentially
biases the spectral estimation. In addition, the accuracy of MD encoding may be
affected by concomitant gradient fields, gradient eddy currents, gradient
nonlinearities, and magnetic field inhomogeneities.
Nevertheless, the signal representation in
T1-MD CS-MRI allows for arbitrary subvoxel heterogeneity and may detect subtle
changes in T1-MD properties occurring during disease. Understanding the
subvoxel landscape of joint T1-diffusion properties may help isolate spectral
components most relevant for diagnosing and characterizing a wide range of
pathologies. Acknowledgements
This
work was supported by the NIH BRAIN Initiative grants R24-MH-109068-01 and U01-EB-026996,
the Intramural Research Program (IRP) of the Eunice Kennedy Shriver National Institute of Child Health and Human
Development (NICHD), the National Institute of Biomedical Imaging and
Bioengineering (NIBIB) within the National Institutes of Health (NIH) and the Center
for Neuroscience and Regenerative Medicine (CNRM) under the auspices of the
Henry Jackson Foundation (HJF).
References
1. Mackay, A. et al. In vivo visualization of myelin water in brain by magnetic
resonance. Magnetic resonance in medicine
31, 673-677 (1994).
2. Labadie, C. et al. Myelin water mapping by spatially regularized longitudinal
relaxographic imaging at high magnetic fields. Magnetic Resonance in Medicine 71,
375-387, doi:10.1002/mrm.24670 (2014).
3. Avram, A. V., Sarlls, J. E. &
Basser, P. J. Measuring non-parametric distributions of intravoxel mean
diffusivities using a clinical MRI scanner. NeuroImage
185, 255-262,
doi:10.1016/j.neuroimage.2018.10.030 (2019).
4. Hürlimann, M. & Venkataramanan,
L. Quantitative measurement of two-dimensional distribution functions of
diffusion and relaxation in grossly inhomogeneous fields. Journal of Magnetic Resonance 157,
31-42 (2002).
5. Hürlimann, M. et al. Diffusion-relaxation distribution functions of sedimentary
rocks in different saturation states. Magnetic
resonance imaging 21, 305-310
(2003).
6. Does, M. D. & Gore, J. C.
Compartmental study of T1 and T2 in rat brain and trigeminal nerve in vivo. Magnetic Resonance in Medicine: An Official
Journal of the International Society for Magnetic Resonance in Medicine 47, 274-283 (2002).
7. Travis, A. R. & Does, M. D.
Selective excitation of myelin water using inversion–recovery‐based
preparations. Magnetic Resonance in
Medicine: An Official Journal of the International Society for Magnetic
Resonance in Medicine 54,
743-747 (2005).
8. English, A., Whittall, K., Joy, M.
& Henkelman, R. Quantitative two‐dimensional time correlation relaxometry. Magnetic resonance in medicine 22, 425-434 (1991).
9. Benjamini, D. & Basser, P. J.
Magnetic resonance microdynamic imaging reveals distinct tissue
microenvironments. NeuroImage 163, 183-196, doi:https://doi.org/10.1016/j.neuroimage.2017.09.033
(2017).
10. Kim, D., Doyle, E. K., Wisnowski, J.
L., Kim, J. H. & Haldar, J. P. Diffusion-relaxation correlation
spectroscopic imaging: A multidimensional approach for probing microstructure. Magnetic Resonance in Medicine 78, 2236-2249, doi:10.1002/mrm.26629
(2017).
11. Kim, D., Wisnowski, J. L., Nguyen, C.
T. & Haldar, J. P. Multidimensional correlation spectroscopic imaging of
exponential decays: From theoretical principles to in vivo human applications. NMR in Biomedicine, e4244 (2020).
12. Hutter, J. et al. Integrated and efficient diffusion-relaxometry using ZEBRA.
Scientific reports 8, 15138 (2018).
13. Kim, D., Wisnowski, J. L., Nguyen, C.
T. & Haldar, J. P. Multidimensional Correlation Spectroscopic Imaging of
Exponential Decays: From Theoretical Principles to In Vivo Human Applications. NMR in Biomedicine (2020): e4244
14. Slator, P. J. et al. Combined diffusion-relaxometry MRI to identify dysfunction
in the human placenta. Magnetic Resonance
in Medicine 82, 95-106,
doi:10.1002/mrm.27733 (2019).
15. Park, H. W., Cho, M. H. & Cho, Z.
H. Time-Multiplexed Multislice Inversion-Recovery Techniques for NMR Imaging. Magnetic Resonance in Medicine 2, 534-539, doi:10.1002/mrm.1910020604
(1985).
16. Bakker, C., De Graaf, C. & Van
Dijk, P. Restoration of signal polarity in a set of inversion recovery NMR
images. IEEE transactions on medical
imaging 3, 197-202 (1984).
17. Pierpaoli, C., Sarlls, J., Nevo, U., Basser, P. J. &
Horkay, F. Polyvinylpyrrolidone (PVP) water solutions as isotropic phantoms for
diffusion MRI studies. Proceedings of the
8th Annual Meeting of ISMRM (2009).