zhongliang zu1
1Vanderbilt University Medical Center, Nashville, TN, United States
Synopsis
Magnetization transfer (MT) effect has
been analyzed by the MT
ratio (MTR) or quantitative MT (qMT). However, because the MTR lacks
sensitivity and specificity to MT effect and qMT needs a long scan time, their
application into clinical scenarios has been limited. In this paper, we
introduce the dopMTR, a new MT data analysis and acquisition method that uses
double saturation pulse offsets and powers. Simulations and experiments show
that the dopMTR can provide more specific and sensitive quantification of the
MT effect than the conventional MTR, with relatively brief acquisition times
and easy data processing.
PURPOSE
Magnetization
transfer (MT) is a magnetic resonance imaging (MRI) contrast mechanism that
enables the detection of less mobile protons whose transverse relaxation times
(T2) is too short to be detected directly. Conventionally, a
magnetization transfer ratio (MTR), defined by Eq. (1), has been used to
analyze the degree of signal attenuation due to the MT effect,
$$ MTR(Δω,ω_1 )=(S_0-S(Δω,ω_1 ))/S_0 $$ (1)
where
S0 and S(Δω, ω1) are
the water signals acquired without/with off-resonance RF saturation,
respectively, Δω is
the RF frequency offset (Hz), and ω1 is the RF saturation
power (rad/sec). However, although the MTR value depends on the MT effect, it
is a complex combination of various parameters, including MT parameters and
water relaxations. As a result, although the MTR value has been linked to the
extent of myelin damage 1, it can also be
influenced by edema and inflammation 2, 3, and its variation
in multiple sclerosis is often
small 4. In this
work, we developed a new MT data analysis and acquisition method with improved
sensitivity and specificity to the MT effect compared to the conventional MTR.METHODS
We define a new
method, termed the double offsets and powers magnetization transfer ratio
(dopMTR) in Eq. (2), which is the inverse subtraction of two MT signals
acquired at two sets of sequence parameters including (Δω, ω1) and
(cΔω, cω1) together with T1w normalization (c is a constant).
$$dopMTR(Δω,ω_1)=|S_0/S(Δω, ω_1 ) -S_0/S(cΔω, cω_1 ) | R_{1w} $$ (2)
Simulations of two-pool coupled Bloch
equations, with varied macromolecular
pool concentration (fm), MT rate between macromolecular and water
pools (kmw), and water relaxations (T1w, T2w),
were performed to study the specificity and
sensitivity of the MTR and dopMTR to MT effect. Experiments on a
series
of cross-linked bovine serum albumin (BSA) samples and 4 healthy rat brains
were also performed to evaluate the two methods. Three samples of 5% (sample #1),
10% (sample #2), and 15% (sample #3) (w/w) BSA in phosphate-buffered Saline
(PBS) with pH of 7.0 were prepared. 0.075mM MnCl2 was added to
these three samples to vary their water relaxations. These three samples have
different fm values (and thus also different R1w values)
and were used to study the dependence of the two MT analysis methods on fm.
Three additional samples of 0.05 mM (sample #4), 0.075 mM (sample #5), and 0.1 mM (sample #6) MnCl2 in PBS with pH of 7.0 were prepared. BSA was added to these samples
until they reached 10% (w/w). These three samples, which have different R1w
but the same fm, were used to study the dependence of the two MT
analysis methods on R1w. All animal experiments were approved by the local Animal
Care and Usage Committee. Experiments were performed on a Varian 4.7T magnet
with a 38-mm RF coil. The MT sequence contains a 5s continuous wave saturation
pulse followed by a SE-EPI readout. For comparison with the two MT analysis methods, quantitative
MT (qMT) using a selective inversion recovery (SIR) method was also performed 5.RESULTS
Fig.1 shows simulations of MTR
as a function of several sample parameters. The MTR values are nonlinearly
dependent on fm, kmw, and T1w. When fm
was increased from 5% to 15% (3 times), the MTR value was increased only from
64% to 83% (1.3 times), suggesting that the sensitivity of MTR to fm
was low. The MTR values have a weak dependence on T1w. However,
given its weak dependence on fm this weak dependence on T1w
may still reduce the specificity of the MTR to the MT effect.
Fig.2
shows the simulated dopMTR as a function of several sample parameters. The
dopMTR value is proportional to fm, increases nonlinearly with kmw,
and is roughly independent of T1w and T2w, showing
improved specificity and sensitivity to the MT effect when compared with the
MTR method.
Fig. 3
shows images of the MTR, dopMTR, and qMT-determined fm, R1w,
kmw on BSA samples #1-6. The contrast among samples #1-3 in the
dopMTR images is similar to the image of qMT-determined fm. The
images of the MTR, on the other hand, show nearly no contrast. Additionally,
contrast among samples #4-6 can be observed in the image of the qMT-determined
R1w, but not in the image of the dopMTR.
Fig. 4
shows images of the MTR, dopMTR, and qMT-determined fm, R1w,
kmw in a representative rat brain. The white matter (WM) can be
clearly found in the images of the dopMTR and qMT-determined fm, but
not the MTR.DISCUSSION AND CONCLUSION
MT
signals usually have contributions from both MT and direct water saturation
(DS) effects. The MTR subtracts a control signal acquired without saturation
from an MT signal which cannot fully remove DS and induces a complex
dependence on T1w. According to Bloch equations, the DS, but not MT
effect, remains constant when Δω and ω1 are changed in the same proportion. Thus, the MT
signal measured with cΔω and cω1 can be used as a reference signal,
whereas the MT signal measured with Δω and ω1 can be used as a label
signal, to isolate the MT from DS effect. After removing the DS effect, R1w
can be easily removed by normalizing T1w 6.Acknowledgements
The author acknowledges grant support from NIH (R21 AR074261, R03
EB029078, and R01 EB029443)References
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