Kerstin Heinecke1, Henrik Narvaez1, Christoph Kolbitsch1, and Patrick Schuenke1
1Physikalisch-Technische Bundesanstalt (PTB), Braunschweig and Berlin, Germany
Synopsis
One of the bottlenecks in Chemical Exchange Saturation
Transfer (CEST) MRI is its susceptibility to magnetic field inhomogeneities and
dependency on T1 relaxation times. To enable efficient correction
for these parameters, we propose a new method for simultaneous quantitative
mapping of B0, B1 and T1 using a simple CEST sequence with a
modified preparation block. For the analysis, we developed a neural network that provides an additional uncertainty estimation for each parameter.
First results on phantom simulations demonstrate the feasibility of this
approach as well as its applicability for the correction of CEST-MRI data.
Introduction
Chemical Exchange Saturation Transfer (CEST)
MRI enables the detection of proton exchanging molecules at low concentrations.
As CEST signals are susceptible to B0- and B1-field
inhomogeneities and are strongly T1-dependent, it is crucial to
correct for the influence of these parameters to isolate the CEST effects1.
Conventional approaches for quantitative mapping of B0, B1
and T1 require separate scans for each parameter, which is inefficient
and time-consuming. We therefore propose a new method to map all three
parameters simultaneously using a simple adapted CEST sequence.Methods
We extended the Water Shift and B1 (WASABI)2 mapping method with a magnetization
saturation/dephasing preparation block to enhance its intrinsic sensitivity to
the T1 relaxation time. To improve the analysis, we implemented a
neural network (NN) using a similar architecture as the deepCEST3 approach.
Its probabilistic output layer yields estimates of the three parameters B0,
B1 and T1 as well as their uncertainties for every pixel
(voxel). The NN of 4 fully-connected hidden layers with 128 neurons each was implemented
using the pyTorch framework.
WASABI and CEST spectra were simulated with a self-developed
Bloch-McConnell simulation tool4 implemented in Python. B0- and B1-inhomogeneity
values as well as T1 and T2 relaxation times were varied
using distributions that mimic in vivo-like probabilities. We simulated
a spectrum with 31 offsets for each combination and added 10 different Gaussian
noise levels to each spectrum, leading to ca. 20 million spectra that were used to
train the NN. To investigate the performance and demonstrate the applicability of
the proposed approach, we designed a virtual phantom with parameters similar to
a brain scan at 3 T. We used these phantom simulations and the according
maps generated by the NN to demonstrate the effects of different CEST
post-processing correction methods for B05, B16
and T17.Results
Simulated spectra for exemplary values of the
different parameters, mainly the extrema, are shown in Figure 1. After training
the NN for 100 epochs, the evaluation of a separate test set (5% of the data) resulted
in a mean ΔB0-shift error of 0.003
ppm, a mean relative B1 error of 0.22% and a mean T1 error
of 0.05 s.
Figure 2 displays the results of the application
of the NN on simulated phantom data. It shows the reference maps, respective NN
predictions, differences between both maps and uncertainty estimations of the
NN. All predicted parameter maps are in good agreement with the reference maps.
The B0- and T1-maps both show a higher difference in the
compartment with the longest T1 = 4.1 s and all maps show increasing
differences with increasing noise. The uncertainty estimates match the
difference maps well, displaying higher uncertainties for regions with higher
differences and vice versa. Statistical evaluation of the phantom data
yielded a mean ΔB0-shift error of 0.004
ppm with a maximum of 0.07 ppm, a mean B1 error of 0.14% with a
maximum of 4.48% and a mean T1 error of 0.04 s with a maximum of 0.45
s.
An exemplary application of the approach for the
correction of simulated CEST data is displayed in Figure 3, which shows the
individual and combined effects of the B0 and B1
corrections on the exchange-weighted contrast MTRRex and the
additionally T1-compensated AREX contrast7. The correction
for all three parameters eliminates the pseudo CEST contrast between the
elliptical compartments (due to field inhomogeneities and differences in the
relaxation times) and highlights the differentiation of the real CEST effects
in the rectangular compartment (due to different CEST pool fractions).Discussion
Our preliminary results prove the feasibility
of simultaneous B0-, B1- and T1-mapping via
NN analysis. Overall, the generated maps are in good agreement with the
reference for most realistic scenarios. The phantom evaluation indicates that
maximum errors occur for longest T1 and highest noise values. Therefore, representation of these values in
the training data must be investigated and further pre-processing like adaptive
denoising should be considered. Nevertheless, the uncertainty estimation,
showing higher uncertainties for higher differences, allows for reliable
evaluation of all mapping results.
We are confident that pending in vitro
and in vivo scans will validate the effectivity of the proposed method.
The ongoing optimization of the NN architecture and post-processing will
further improve mapping results and allow for a reduction of acquired offsets
and thereby a reduction of acquisition time. Thus, combining the optimized approach
with a single-shot 3D acquisition scheme like snapshot-CEST will enable simple and
reliable 3D mapping of B0, B1 and T1 in about
1 minute.Conclusion
We presented a new method for simultaneous
mapping of B0, B1 and T1 that combines a
modified WASABI acquisition with a NN analysis. Due to its simplicity and its
intrinsic uncertainty estimation, we are confident that the approach will find
a broad application in quantitative parameter mapping. As demonstrated, the necessity
of a reliable B0, B1 and T1 quantification and
correction to isolate real CEST effects from other pseudo effects makes this
method especially valuable for the correction of CEST-MRI data.Acknowledgements
This work was funded by Deutsche Forschungsgemeinschaft
(DFG) under grants SCHU 3468/1-1 and SFB 1340/C03.
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