Fast Dissolution Dynamic Nuclear Polarization NMR of 13C-Enriched 89Y-DOTA Complex: Experimental and...
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Fast Dissolution Dynamic Nuclear Polarization NMRof 13C-Enriched 89Y-DOTA Complex: Experimentaland Theoretical Considerations
Lloyd Lumata • Matthew Merritt • Craig Malloy •
A. Dean Sherry • Zoltan Kovacs
Received: 28 February 2012 / Revised: 22 March 2012 / Published online: 27 April 2012
� Springer-Verlag 2012
Abstract The yttrium complex of 1,4,7,10-tetraazacyclododecane-1,4,7,10-tet-
ra(10-13C-acetic acid) [13C]DOTA was synthesized. Fast dissolution dynamic
nuclear polarization (DNP) nuclear magnetic resonance (NMR) studies revealed
that the 89Y, 13C, and 15N nuclei present in the complex could be co-polarized at
the same optimum microwave irradiation frequency. The liquid-state spin–lattice
relaxation time T1 of these nuclei were found to be reasonably long to preserve
some or most of the DNP-enhanced polarization after dissolution. The hyper-
polarized 13C and 89Y NMR signals were optimized in different glassing mix-
tures. The overall results are discussed in light of the thermal mixing model of
DNP.
1 Introduction
Nuclear magnetic resonance (NMR) of nuclei with low gyromagnetic ratio c at
low concentrations and ambient conditions is challenging and time-consuming
due to the inherent insensitivity arising from the small magnetic moment of the
nuclei [1]. Dynamic nuclear polarization (DNP) technology overcomes this
problem by creating a non-Boltzmann nuclear spin distribution between the
nuclear Zeeman energy levels [2, 3]. The process of NMR signal amplification
L. Lumata � M. Merritt (&) � C. Malloy � A. D. Sherry � Z. Kovacs (&)
Advanced Imaging Research Center, University of Texas Southwestern Medical Center,
5323 Harry Hines Boulevard, Dallas, TX 76390, USA
e-mail: [email protected]
Z. Kovacs
e-mail: [email protected]
A. D. Sherry
Department of Chemistry, University of Texas at Dallas, 800 West Campbell Road,
Richardson, TX 75080, USA
123
Appl Magn Reson (2012) 43:69–79
DOI 10.1007/s00723-012-0335-8
Applied
Magnetic Resonance
via DNP has been known since the 1950s and it has been mainly used in the
production of polarized targets for nuclear and particle physics experiments [2–
4]. DNP operates via microwave irradiation of samples doped with paramagnetic
electrons to transfer the high electron thermal polarization to the target nuclear
spins at low temperature and moderate magnetic field [2, 3]. The NMR
sensitivity enhancement provided by DNP became available for chemical and
biomedical NMR spectroscopy and imaging applications with the invention of
the fast dissolution method by Ardenkjaer-Larsen and co-workers in 2003 [5].
This process involves the rapid conversion of the hyperpolarized frozen sample
at cryogenic temperature into diluted hyperpolarized liquid at physiological
temperature via injection of pressurized superheated water or other solvents. The
hyperpolarized liquid can then be transported into an NMR tube for MR
spectroscopy or injected into a subject for in vivo MR spectroscopy or imaging
[5]. Fast dissolution DNP is especially useful for nuclei with extremely low csuch as 89Y (spin I = 1/2, c = 2.0864 MHz/T, 100 % natural abundance) [6–8].
In this case, the long spin–lattice 89Y relaxation time of diamagnetic Y(III)-
complexes, which are disadvantageous to conventional NMR, are beneficial to
DNP-NMR spectroscopy because the hyperpolarized state decays according to
the T1 of the target nucleus. For instance, 89Y-DOTA, one of the most stable
Y(III) complexes, has a T1 close to 500 s [6, 7], which is much longer than the
typical 13C T1. Since the 89Y NMR chemical shift is quite sensitive to the
coordination environment of the Y(III) ion, the long polarization lifetime of 89Y
combined with high 89Y DNP-NMR signal enhancements make hyperpolarized89Y(III) complexes attractive as design platforms for responsive magnetic
resonance spectroscopy and imaging probes (e.g., pH, protein binding) [8, 9].
In this work, we present the synthesis and fast dissolution DNP-NMR
optimization studies of the 89Y-[13C]DOTA complex in which the carboxylate
groups are 13C-enriched as shown in Fig. 1. This complex contains 89Y and 13C in
the same chemical entity and may serve as a model compound for heteronuclear co-
polarization studies. The presence of two or more long-lived hyperpolarized nuclear
species in the same molecule could provide an avenue for future liquid state
hyperpolarized cross polarization experiments.
N N
NN
13COO-
13COO-
-OO13C
-OO13C
Y3+Na+
Fig. 1 Structure of yttrium1,4,7,10-tetraazacyclododecane-1,4,7,10-tetra(10-13C-acetic acid)(Y-[13C]DOTA)
70 L. Lumata et al.
123
2 Experimental Details
2.1 Materials
The trityl OX063 free radical tris{8-carboxyl-2,2,6,6-benzo(1,2-d:4,5-d)-bis(1,3)-
dithiole-4-yl}methyl sodium salt (OX063) was obtained from Oxford Instruments
Molecular Biotools. The solvents were obtained from commercial sources and used
without further purification.
2.2 Synthesis of [13C]DOTA
The ligand 1,4,7,10-tetraazacyclododecane-1,4,7,10-tetra(10-13C-acetic acid)
([13C]DOTA) was synthesized starting from 1,4,7,10-tetraazacyclododecane and
1-13C-bromoacetic acid following the procedure reported for the unlabeled
compound [10]. The product was isolated in the zwitterionic form at pH 3 and
recrystallized from water.1H NMR, 400 MHz, D2O, NH3, pH 10, d (ppm): 3.31 (s, br, 8H acetate), 2.91 (s,
br, 16H macrocyclic ring). 13C NMR, 100 MHz, D2O, NH3, pH 10, d (ppm):178.07
(br, CO), 58.38 (br, N–CH2–CO), 50.73 (macrocyclic CH2). ESI–MS (pos) (m/z):
409.27 (40 %) [M ? H]?, 431.33 (100 %) [M ? Na]?. Calculated:
[M ? H]? = 409.21, [M ? Na]? = 431.19.
2.3 Synthesis of Y-[13C]DOTA
The yttrium(III) complex of 1,4,7,10-tetraazacyclododecane-1,4,7,10-tetra(10-13C-
acetic acid) was prepared by adding equivalent amount of YCl3 to [13C]DOTA and
maintaining the pH around 6 by the addition of NaOH solution. The mixture was
stirred at room temperature for 2 days and the pH was periodically adjusted to 6 as
necessary. The pH was then brought to 8, the solution was filtered to remove any
excess metal and the pH was readjusted to 7 by adding small amounts of solid 13C
DOTA. The solution tested negative for free metal by the xylenol orange test. The
complex was isolated by freeze drying the solution. 13C NMR, 100 MHz, H2O, d(ppm): 180.40 (CO). 15N NMR, 40.6 MHz, d (ppm): 45.36. 89Y NMR, 19.6 MHz,
H2O d (ppm) 109.88. ESI–MS (neg) (m/z): 493.13 (100 %) [M]-. Calculated:
[M]- = 493.08.
2.4 Fast Dissolution DNP of Y-[13C]DOTA
Y-[13C]DOTA was dissolved in the appropriate glassing agent to produce a saturated
solution and then doped with the optimum concentration of trityl OX063 free radical
(15 mM). Small aliquots (40 lL) of these samples were quickly frozen in liquid
nitrogen to ensure rapid cooling for optimum glass formation. The frozen sample was
rapidly inserted into the HyperSense commercial polarizer (3.35 T, 1.4 K) and then
irradiated with microwaves (100 mW) for 5–7 h at a frequency corresponding to the
positive polarization peak in the DNP spectrum of the trityl-doped sample [6]. For
dissolution, 4 mL of superheated water was injected into the sample holder and the
DNP Investigation of Y-[13C]DOTA 71
123
dissolution liquid was transferred into a 10 mm NMR tube in a 9.4-T Varian VNMR
high-resolution magnet via a Teflon tube. The transfer time, ttr, was 8 s prior to
collection of NMR spectra.
2.5 Measurement of the NMR Signal Enhancement e
Case 1: measurement of hyperpolarized and thermal NMR signals on the samesample. The NMR signal enhancement e was calculated by taking the ratio of the
integrated NMR area Ahp of the hyperpolarized signal over the spectral area in
thermal equilibrium Ath: e = Ahp/Ath [6]. The NMR enhancement can also be
written as e = Php/Pth where Php is the polarization in the hyperpolarized state and
Pth the thermal equilibrium polarization. For a spin-1/2 nuclear system, e = tanh
(�hxn/2kBTs)/tanh(�hxn/2kBTL) where �h is Planck’s constant divided by 2p, kB the
Boltzmann constant, Ts is the spin temperature, TL is the lattice temperature, and xn
is the nuclear Larmor frequency (92p).
Case 2: using a reference sample for measurement of the thermal equilibriumNMR signal. In the case of ultra-low c nuclei such as 89Y, obtaining a thermal NMR
signal in the low mM concentration range is impractical due to the insensitivity and
the long T1 of the nucleus. Thus, for practical purposes, a highly concentrated
reference sample is used to get a thermal signal with reasonably high signal to noise
ratio in one or few scans. Consequently, the NMR enhancement calculation must
incorporate a correction factor to compensate for the higher number of spins in the
thermal reference sample: e = (Ahp/Ath)(cth/chp) where cth and chp are the
concentration of the reference thermal and hyperpolarized samples, respectively.
In this work, we have used a 3 M YCl3 aqueous solution (doped with 50 mM
CuSO4) as the reference thermal NMR sample for 89Y enhancement measurements.
When the flip angles used to obtain the hyperpolarized and thermal NMR signals are
different, the correction factor sin (hth)/sin (hhp), is also incorporated in the NMR
enhancement calculation [6].
2.6 Measurement of the Liquid-State Spin–Lattice Relaxation Time T1
These measurements were performed on 1 mL of hyperpolarized dissolution liquid
in a 10-mm NMR tube to ensure that the total sample volume is enclosed within the
NMR probe coil. The decay of the hyperpolarized NMR signal was monitored by
applying a small rf excitation pulse (flip angle h) for each time interval TR at 298 K
in a 9.4-T high-resolution magnet. The decay curve was fitted with the equation
accounting for the loss of magnetization due to rf pulsing and T1 decay: [11]
Mz(t) = M0sin(h)[cos(h)]t/TRexp(-t/T1) where M0 is the original magnetization
prior to the application of rf pulse. The T1 values were obtained from these fits.
3 Results and Discussion
The 13C microwave DNP spectrum (a plot of solid-state 13C signal enhancement
versus microwave frequency) of Y-[13C]DOTA (100 lL, 0.325 M in 1:1 v/v
72 L. Lumata et al.
123
glycerol:water glassing matrix doped with 15 mM trityl OX063) (Fig. 2) shows that
there are two optimum microwave irradiation frequencies for DNP, namely the
positive and negative polarization peaks, which for a spin-1/2 nuclear Zeeman
system corresponds to more surplus spins populating the lower (positive spin
temperature) and the upper (negative spin temperature) Zeeman energy levels,
respectively. A comparison of the 13C DNP spectrum in Fig. 2 with the 89Y DNP
spectrum of 89YDOTA [6] reveals that the locations of the 13C polarization peaks in
Fig. 2 are nearly the same as those of the 89Y polarization peaks. This observation is
in compliance with the Borghini spin temperature or the thermal mixing model, [2,
3, 12], which predicts that the shape of the microwave DNP spectrum is dependent
only on the properties of the free radical polarizing agent. Considering the ESR
linewidth of the trityl OX063 free radical (full width at half maximum, 63 MHz)
[13] which is greater than the 89Y (6.989 MHz) or 13C (35.958 MHz) Larmor
frequency in the HyperSense polarizer (3.35 T and 1.4 K), the predominant DNP
mechanism for these samples is expected to be thermal mixing. In a previous DNP
study on samples doped with trityl OX063, it was shown that the optimum
polarization peaks obtained for 13C samples are the same for other low-c nuclei such15N, 2H, and 29Si [14]. In the thermal mixing regime, we can simultaneously
polarize two or more nuclear species at the same microwave irradiation frequency.
Based on these results, the Y-[13C]DOTA samples were polarized at the 13C DNP
positive polarization peak, 94.16 GHz, in the HyperSense commercial polarizer and
after dissolution, the hyperpolarized NMR signals of three spin-1/2 nuclear species
(89Y, 13C, 15N) present in the complex were detected (Fig. 3). The final
concentration of Y-[13C]DOTA in the liquid state was 3.7 mM after dissolution
94.10 94.15 94.20 94.25-15
-10
-5
0
5
10
15
3.35 T, 1.4 K
13C
NM
R In
tens
ity (
a.u.
)
DNP Microwave Frequency (GHz)
0.325 M 13C-YDOTA15 mM trityl OX0631:1 glycerol:water
Fig. 2 13C microwave DNP spectrum of Y-[13C]DOTA sample (100 lL, 0.325 M Y-[13C]DOTA in 1:1v/v glycerol:water glassing matrix doped with 15 mM trityl OX063 free radical) measured by taking theintegrated NMR intensity at 3.35 T and 1.4 K following a 3-min microwave irradiation of the sample atthe respective microwave frequencies. The up and down arrows denote the positive and negativepolarization peaks, respectively
DNP Investigation of Y-[13C]DOTA 73
123
with water. It is worth noting that even at this low concentration, the hyperpolarized15N NMR signal of the macrocyclic ring nitrogens (45.4 ppm, 0.36 % natural
abundance) could easily be detected in addition to the hyperpolarized 89Y
(109.88 ppm relative to 3 M YCl3, 100 % natural abundance) and 13C carboxyl
(180.4 ppm, 13C-enriched) NMR signals. The long T1s of the nuclei (89Y
T1 = 480 s, 13C T1 = 14 s, and 15N T1 = 27 s) made it possible to preserve some
or most of the DNP-enhanced nuclear polarization during the rapid dissolution of
the polarized frozen samples. The T1 decay curves in Fig. 3 illustrate the importance
of long T1 for experiments with hyperpolarized substances. After 60 s, the
remaining magnetization with respect to the original NMR signal immediately
N N
NN
13C O O -
13C O O -
-O O 13C
-O O 13C
Y 3+N N
NN
13C O O -
13C O O -
-O O 13C
-O O 13C
Y 3+N N
NN
1 3C O O -
1 3C O O -
-O O 13C
-O O 13C
Y 3+
(b)(a) (c)
60 50 40 3015
N chemical shift (ppm)
60 50 40 3015
N chemical shift (ppm)
1.0
0.8
0.6
0.4
0.2
0.015N
NM
R In
ten
sity
(a.
u.)
100806040200Time (s)
15N T1=27 s
HYPERPOLARIZED
THERMAL
130 120 110 100 9089
Y chemical shift (ppm)
130 120 110 100 9089
Y chemical shift (ppm)
HYPERPOLARIZED
THERMAL
1.0
0.8
0.6
0.4
0.2
0.089Y
NM
R In
ten
sity
(a.
u.)
150012009006003000
Time (s)
89Y T1=480 s
1.0
0.8
0.6
0.4
0.2
0.013C
NM
R In
ten
sity
(a.
u.)
6050403020100Time (s)
13C T1=14 s
190 185 180 175 17013
C chemical shift (ppm)
190 185 180 175 17013
C chemical shift (ppm)
HYPERPOLARIZED
THERMAL
Fig. 3 NMR characterization of 89Y-13CDOTA (3.7 mM final concentration in water) at 9.4 T and298 K via fast dissolution DNP: a Top: hyperpolarized 89Y (100 % natural abundance) NMR signaldetected by applying a 5-degree excitation pulse 8 s after dissolution of 40 lL of polarized frozen samplewith 4 mL of water. The calculated NMR enhancement is 5,700-fold using a 3-M YCl3 aqueous solutionas a reference. Middle: Thermal 89Y NMR spectrum of the same sample after four scans. Bottom: decayof the hyperpolarized 89Y NMR signal monitored by applying a 5-degree pulse every 30 s. The 89Y T1
extracted from these data is 480 s. b Top: hyperpolarized 13C NMR signal emanating from the 13C-enriched carboxylates of the complex detected by a 5-degree pulse. The calculated NMR enhancement is1,300-fold. Middle: the corresponding thermal 13C NMR spectrum after four scans. Bottom: decay curveof the hyperpolarized 13C NMR signal monitored by applying a 5-degree pulse every 2 s. The calculated13C T1 is 14 s. c Hyperpolarized 15N (0.36 % natural abundance, 1 scan) signal (top) from themacrocyclic ring nitrogen and the thermal NMR spectrum (middle) after four scans. The estimated NMRenhancement of hyperpolarized 15N signal is 3,500-fold with respect to a 15N-nitrobenzene referencesample. The decay curve of the 15N hyperpolarized signal (bottom) was monitored by applying a 5-degreerf pulse every 5 s. The calculated 15N T1 is 27 s
74 L. Lumata et al.
123
before rf pulsing is 87 % for 89Y, 9 % for 15N, and close to 0 % for 13C (see
hyperpolarized NMR signal decay in Fig. 3).
It is known that the nature of glassing matrix has a significant influence on the
efficiency of DNP process [6, 15]. The effect of the composition of the glassing
matrix (Table 1) on the hyperpolarized 89Y and 13C NMR enhancements of the
Y-[13C]DOTA was very similar to that observed for the unlabeled YDOTA complex
[6]. Viscous glass formers (e.g., ethylene glycol, glycerol, propanediol) appear to
yield higher 13C and 89Y NMR enhancements than the less viscous glassing agents
(methanol, DMSO), which likely reflect the fact that they are better glass formers.
The 13C NMR enhancements in Table 1 generally have lower values because of the
relatively short 13C T1 (14 s), which greatly contributes to the loss of nuclear
polarization during the dissolution transfer (ttr = 8 s).
Figure 4 shows the effect of varying content of glycerol in the aqueous glassing
matrix on the 13C and 89Y NMR enhancements. The 13C and 89Y e monotonically
increase with increasing glycerol:water volume ratio, but this improvement in the
NMR enhancement comes at the expense of decreasing solubility of the
Y-[13C]DOTA in the glassing matrix. The low solubility of Y-[13C]DOTA in the
glassing mixture adversely affects the 13C NMR signal buildup curves (Fig. 4c, d);
the 13C polarization builds up slower (longer buildup time constant sbu) which is
attributed to longer 13C intermolecular distance, thus slower 13C nuclear spin
diffusion [16]. The optimum glycerol content that would yield a balanced
combination of high NMR enhancement and a reasonable nuclear spin count (Y-
[13C]DOTA concentration) is around 50 %.
Simple theoretical considerations can reveal the maximum NMR enhancements
that one can expect for 89Y and 13C DNP. Figure 5 shows the simulated comparative
plots of DNP-enhanced nuclear polarizations of 89Y and 13C nuclear species where
the DNP mechanism proceeds either by thermal mixing or the solid effect. In the
case the solid effect [2], which occurs when the ESR linewidth D of the free radical
Table 1 A summary of liquid-state 13C and 89Y NMR enhancements (N = 3) e of hyperpolarized
Y-[13C]DOTA samples measured in a 9.4-T magnet at 298 K 8 s after dissolution
Glassing agent Y-[13C]DOTA (M) 13C e 89Y e
Ethylene glycol 0.238 3,320 8,040
Diethylene glycol 0.138 1,660 7,920
Triethylene glycol 0.109 1,940 5,100
Glycerol 0.325 1,340 5,720
Dimethyl sulfoxide 0.050 1,240 2,940
Propanediol 0.152 5,440 8,790
Methanol 0.175 380 1,640
Pure water 0.521 141 387
The samples were prepared by using the maximum soluble concentration of Y-13CDOTA in different
glass formers mixed with 50 % water and doped with 15 mM trityl OX063. Prior to dissolution with
4 mL of water, the samples (40 lL aliquots) were polarized for 5 h in the HyperSense at 3.35 T and 1.4 K
with a 100-mW microwave source. The standard deviation for NMR enhancements is *10 % for each
nucleus
DNP Investigation of Y-[13C]DOTA 75
123
is much smaller than the nuclear Larmor frequency xn, the nuclear polarization can
be written as a function of the electron thermal polarization: PI(x) = BI(x) where
x = �hxe/kBT (xe is the electron Larmor frequency) and BI(x) is the Brillouin
function given by BIðxÞ ¼ 2Iþ12I coth 2Iþ1
2I x� �
� 12I coth 1
2I x� �
[17]. For spin-1/2 nuclei
such as 89Y and 13C, P(89Y) = P(13C) = tanh(�hxe/kBT) = P(e-) (dashed line in
Fig. 5). Thus, the ideal solid effect, when the phonon bottleneck effect, nuclear
relaxation leakage and other factors are ignored, predicts that the maximum
polarization that a spin-1/2 nuclear spin system can achieve equals the electron
thermal polarization [16]. On the other hand, thermal mixing, [2, 3, 12, 17] which
dominates when the ESR linewidth D of the free radical polarizing agent is greater
than or comparable to the nuclear Larmor frequency, is an equal spin temperature
(EST) prediction, wherein the nuclear Zeeman system acquires the same spin
temperature Ts as the electron spin–spin interaction (eSSI) or dipolar system during
DNP. Unlike the solid effect where the target nuclei have distinct irradiation
frequencies (xe ± xn), two or more nuclei in the thermal mixing regime (D C xn)
0.6
0.5
0.4
0.3
0.2
0.1
0.0
13C
-YD
OT
A (
M)
100806040200
Glycerol (%)
15000
12000
9000
6000
3000
0
NM
R e
nhan
cem
ent
100806040200
Glycerol (%)
8000
6000
4000
2000
0
13C
bu
(s)
100806040200
Glycerol (%)
80
60
40
20
013C
NM
R In
tens
ity (
a.u.
)
150001000050000
Time (s)
Glycerol volume (%) 0 25 50 75
(a)
(b)
(c)
(d)89
Y
13C
Fig. 4 a Maximum soluble Y-[13C]DOTA concentration and b the 89Y and 13C liquid-state NMR signalenhancements obtained in varying glycerol volume content (%) in aqueous glassing matrix. Note: theNMR enhancements at 0 % glycerol content (pure water) were non-zero (89Y e = 387, 13C e = 141).c Growth of the relative 13C NMR signal as a function of microwave irradiation time of saturatedY-[13C]DOTA samples in varying glycerol content at 3.35 T and 1.4 K. The solid lines are fits to a singleexponential buildup equation. d The 13C polarization buildup time constants sbu extracted from c
76 L. Lumata et al.
123
can be polarized simultaneously at the same microwave irradiation frequency. In
this case, Ts(89Y) = Ts(
13C) = Ts(e-). After rearranging the terms, the 89Y
polarization P(89Y) can then be written as a function of 13C polarization P(13C):
P(89Y) = tanh[(89c/13c)tanh-1(P(13C))]. The solid curve in Fig. 5 illustrates that in
the thermal mixing DNP mechanism, nuclei with lower gyromagnetic ratio are
much harder to polarize to high levels. We have shown recently [6] that co-
polarization of 89Y and 13C spins with trityl OX063 is in agreement with the thermal
mixing prediction. The mirror axes in Fig. 5 show the corresponding NMR signal
enhancements at 9.4 T and 298 K in the ideal scenario where the nuclear
polarization of frozen polarized samples achieved in DNP at cryogenic conditions is
0 20 40 60 80 1000
20
40
60
80
100
0 2 4 6 8 100
2
4
6
8
10T1-corrected data (Figure 4)
T1-corrected data (Table 1)
thermal mixing
solideffe
ct
89Y
Po
lari
zati
on
(%
)
13C Polarization (%)
0 2 4 6 8 10 12
0
10
20
30
40
50
60
89Y en
han
cemen
t (x1000)
13C enhancement (x1000)
thermal mixing
solid
effe
ct89Y
Po
lari
zati
on
(%
)
13C Polarization (%)
0 20 40 60 80 100 120
0
100
200
300
400
500
600
89Y en
han
cemen
t (x1000)
13C enhancement (x1000)
Fig. 5 Simulated comparative plots of the 89Y (left axis) and 13C (right axis) polarization levels wherethe DNP process proceeds either by (i) thermal mixing or (ii) solid effect. The thermal mixing predictionis based on the equal spin temperature (EST) theory, where in this case both the nuclear Zeeman systems(89Y and 13C) acquire the same spin temperature as the electron spin–spin interaction/dipolar system[Ts(
89Y) = Ts(13C) = Ts(e
-)]. On the other hand, the ideal solid effect DNP mechanism predicts themaximum polarization that a spin-1/2 nuclear Zeeman system can attain is equal to the electron thermalpolarization [P(89Y) = P(13C) = P(e-)]. The mirror axes are the corresponding NMR signalenhancements that can be attained at 9.4 T and 298 K in the ideal case where the DNP-enhancedsolid-state nuclear polarization achieved in the polarizer is completely preserved in the liquid state afterdissolution of the frozen polarized samples. Inset: expanded view of the graph in the low-polarizationregion where the T1-corrected 13C and 89Y NMR enhancement data from Table 1 (solid squares) andFig. 4 (solid circles) are plotted
DNP Investigation of Y-[13C]DOTA 77
123
completely preserved after dissolution in the liquid state. In this ideal case, the
expected liquid-state 13C and 89Y signal enhancements in 89Y-[13C]DOTA at 9.4 T
and 298 K would be very nearly the same (see inset in Fig. 5). In practice, however,
T1 decay and the field gradients [18] experienced by the sample during the
dissolution and transfer from the polarizer result in a decrease of nuclear
polarization. The dissolution and transfer time in our commercial polarizer is about
8–10 s during which period a substantial amount of the 13C polarization decays via
T1 (14 s) relaxation, but only a negligible loss of the 89Y polarization occurs
(T1 = 480 s). In order to minimize these losses, efforts could be made such as
incorporating a rapid injection device [19] to the HyperSense commercial polarizer
which shortens the dissolution transfer time to close to 1 s.
4 Conclusion
In summary, we have characterized Y-[13C]DOTA via the fast dissolution DNP-
NMR technique and optimized both hyperpolarized 89Y and 13C NMR signals in
different glassing matrices. We have shown that the 89Y, 13C and 15N nuclei in this
complex can be copolarized at the same optimum microwave irradiation frequency,
a characteristic of the thermal mixing DNP mechanism. Higher 89Y and 13C NMR
enhancements were obtained in viscous glass formers such as glycerol and
propanediol. The optimum volume ratio of glycerol–water glassing matrix was 1:1
(v/v) because it afforded high 13C and 89Y NMR enhancements and a reasonable
nuclear spin count (concentration) of Y-[13C]DOTA. The T1-corrected 13C and 89Y
NMR enhancements reveal that the data fall within the thermal mixing DNP
prediction.
Acknowledgments We acknowledge the National Institutes of Health (grant no. R21EB009147) for the
financial support on this work.
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