Navneet Dwivedi1,2, Richa Dubey1, Seema Srivastava2, Neeraj Sinha1. 1. Centre of Biomedical Research, Sanjay Gandhi Postgraduate Institute of Medical Sciences, Raebareli Road, Lucknow, Uttar Pradesh 226014, India. 2. Department of Physics, Integral University, Lucknow, Uttar Pradesh 226026, India.
Abstract
Bone is a dynamic tissue composed of organic proteins (mainly type I collagen), inorganic components (hydroxyapatite), lipids, and water that undergoes a continuous rebuilding process over the lifespan of human beings. Bone mineral is mainly composed of a crystalline apatitic core surrounded by an amorphous surface layer. The supramolecular arrangement of different constituents gives rise to its unique mechanical properties, which become altered in various bone-related disease conditions. Many of the interactions among the different components are poorly understood. Recently, solid-state nuclear magnetic resonance (ssNMR) has become a popular spectroscopic tool for studying bone. In this article, we present a study probing the interaction of water molecules with amorphous and crystalline parts of the bone mineral through 31P ssNMR relaxation parameters (T 1 and T 2) and dynamics (correlation time). The method was developed to selectively measure the 31P NMR relaxation parameters and dynamics of the crystalline apatitic core and the amorphous surface layer of the bone mineral. The measured 31P correlation times (in the range of 10-6-10-7 s) indicated the different dynamic behaviors of both the mineral components. Additionally, we observed that dehydration affected the apatitic core region more significantly, while H-D exchange showed changes in the amorphous surface layer to a greater extent. Overall, the present work provides a significant understanding of the relaxation and dynamics of bone mineral components inside the bone matrix.
Bone is a dynamic tissue composed of organic proteins (mainly type I collagen), inorganic components (hydroxyapatite), lipids, and water that undergoes a continuous rebuilding process over the lifespan of human beings. Bone mineral is mainly composed of a crystalline apatitic core surrounded by an amorphous surface layer. The supramolecular arrangement of different constituents gives rise to its unique mechanical properties, which become altered in various bone-related disease conditions. Many of the interactions among the different components are poorly understood. Recently, solid-state nuclear magnetic resonance (ssNMR) has become a popular spectroscopic tool for studying bone. In this article, we present a study probing the interaction of water molecules with amorphous and crystalline parts of the bone mineral through 31P ssNMR relaxation parameters (T 1 and T 2) and dynamics (correlation time). The method was developed to selectively measure the 31P NMR relaxation parameters and dynamics of the crystalline apatitic core and the amorphous surface layer of the bone mineral. The measured 31P correlation times (in the range of 10-6-10-7 s) indicated the different dynamic behaviors of both the mineral components. Additionally, we observed that dehydration affected the apatitic core region more significantly, while H-D exchange showed changes in the amorphous surface layer to a greater extent. Overall, the present work provides a significant understanding of the relaxation and dynamics of bone mineral components inside the bone matrix.
Bone
is a living composite mineralized biological tissue that is
composed of organic mass such as proteins, lipids, and polysaccharides;
water; and an inorganic component or mineral.[1,2] It
supports the body structurally, protects internal organs, and provides
movement and stability.[3] The bone components,
i.e., type I collagen, noncollagenous proteins (NCPs), water, and
lipid molecules, play an essential role in the processes of normal
and pathological bone resorption and formation, collagen fibrillogenesis,
and mineralization.[4] The bone mineral (i.e.,
the crystalline apatite core and the amorphous hydrated surface layer)
contains elongated platelet-like carbonated calcium phosphate[5,6] that is constantly deposited within a proteinaceous organic matrix
and affects the collagen fibril architecture in various orthopedic
diseases such as osteoporosis, ontogenesis imperfecta, hypophosphatasia,
and bone cancer.The mechanical properties, i.e., the stiffness,
strength, and toughness
of bone, are mainly associated with the degree of hydration[7,8]. Previously, it was suggested that mineralized bone tissues contain
abundant water components (∼20% of the volume) and that water
has a considerable effect on the biological and mechanical properties
of the bone.[8−10] Water plays a major role in bone mineralization and
is present in both mobile and bound forms in the mineral lattice[8] with varying degrees of motional restriction.[11] In addition, the bound water content is known
to provide plasticity to the bone,[12] varying
significantly between individuals and changing dramatically during
aging.[12,13] Recently, there has been a growing interest
in studying the effects of hydration and dehydration on the bone.
Both dehydration and chemical exchange (H–D) greatly reduce
bone’s mechanical properties by changing its interactions inside
the collagen matrix.[7] Solid-state NMR spectroscopy
(ssNMR) is one of the few techniques for studying the structure of
bone and is used to probe minerals, mineralized collagen, and water.[14−21] More specifically, 31P NMR provides a unique opportunity
to study the mineral components in bones over the organic matrix without
any intervention or structural perturbation. Previously, it has been
suggested that the water layer is essential for the ordering and orientation
of mineral platelets in bone.[15] Moreover,
water and its role in bone have been extensively studied by NMR spectroscopy
and the relaxation methodology.[9,14,22] Recent advancements in ssNMR, including BioSolids CryoProbe and
high-field dynamic nuclear polarization (DNP) based solid-state NMR
instrumentation and methodologies, have solved the problem of sensitivity
enhancement in bone-like complex materials to a great extent.[23−26] However, exact knowledge about the water-mediated changes inside
the bone mineral is lacking, and further work is needed to characterize
the role of water in bone mineralization. Additionally, the development
of new solid-state NMR methodologies has become a major necessity
to understand the relaxation mechanism and dynamics of bone minerals.In the current study, we have applied an advanced ssNMR technique
to study the relaxation and dynamics of water-mediated structural
changes in bone minerals. Herein, for the first time, we developed
a ssNMR methodology to investigate the relaxation behavior and dynamics
of mineral components associated with the crystalline apatitic core
(unprotonated phosphate, OH–/PO43–) and the amorphous surface layer (water or protonated
phosphate, HPO42–) individually. For
this we utilized the developed pulse-edited 1H–31P heteronuclear–correlation (HETCOR) experiments in
goat cortical bone samples (fresh, H–D-exchanged, and dehydrated).
The developed ssNMR methodology has the ability to measure the relaxation
parameters and dynamics of bone mineral components independently.
Our study indicates a significant change in the dynamic behavior of
both bone mineral components. We present the results from one particular
bone sample under different conditions with the intention of establishing
an experimental procedure for the further rigorous investigation of
various phosphorus environments of healthy and diseased human bone
samples. This study may help to explain the relaxation and dynamics
of bone minerals inside the bone matrix.
Experimental
Section
Sample Preparation
The corical fibular
bone of an Indian goat (Capra hircus, 2–3
years old) was taken from a local slaughterhouse and used as a sample
in the current study. The procured bone samples were cleaned of soft
tissues, bone marrow, and periosteum. Further, the bone samples were
washed with double-distilled water and kept wrapped in aluminum foil
at ambient temperature until further use. To avoid any sample variability,
the same animal bone sample was used for the ssNMR experiments. Previously,
it was suggested that grinding of bone alters the uniformity and hydration
properties of the bone matrix.[27] Therefore,
in this study we have obtained small flakes of intact bone by filing
them with the help of a bistoury. These flakes had a morphology similar
to that of the intact bone as they were not subjected to any kind
of processing such as grinding.[17,28,29] In the present study, we used three types of bone samples, i.e.,
fresh hydrated native bone, dehydrated bone, and H–D-exchanged
bone. Fresh hydrated native bone was not subjected to any treatment
and was analyzed within 1 h of its extraction from the animal. The
dehydrated sample was prepared by lyophilizing the bone for 48 h,
and the H–D-exchanged bone sample was prepared by soaking the
fresh bone sample in the D2O solution (Sigma-Aldrich, U.S.)
for 72 h at 200 rpm using an incubator shaker (Scigenics Biotech,
India), which allowed for maximum water–D2O exchange.
All samples were packed inside a 3.2 mm zirconium rotor for further
ssNMR experiments.
Solid-State NMR Experimental
Parameters
All the ssNMR experiments were carried out on
a 14.1 T Bruker Biospin
Avance III spectrometer operated at 600.124 (1H) and 242.934
MHz (31P) Larmor frequencies. The spectrometer was equipped
with a 3.2 mm DVT probe (Bruker). The magic-angle spinning (MAS) speed
was controlled by a MAS pneumatic unit (Bruker) with an accuracy of
±2 Hz. All one-dimensional (1D) and two-dimensional (2D) spectra
were recorded at room temperature (298 K) at the MAS speed of 10 kHz.
π/2 pulse lengths for 1H and 31P were
calibrated at 3 and 3.4 μs, respectively. To determine the relaxation
delays of the fresh native, dehydrated, and H–D-exchanged bone
samples, 1D 31P one pulse experiments were carried out
that were optimized with eight scans and 700, 1100, and 900 s recycle
delays, respectively.Since the relaxation delay times of 31P are more than hundreds of seconds, we used the cross-polarization
(CP) inversion recovery (CPir) experiment[30] to measure the 31P spin–lattice relaxation (T1), which makes the 31P relaxation
measurements significantly faster. Each spectrum was recorded under
high-powered proton decoupling with 8 scans, a π/2 pulse length
of 3 μs, a recycle delay of 5 s, and 16 relaxation intervals
from 1 to 260 s. To measure the 31P spin–spin relaxation
(T2), the Carr–Purcell–Meiboom–Gill
(CPMG) spin–echo pulse sequence was carried out. The pulse
length was calibrated to the 31P π/2 pulse length
of 3.4 μs and a π-pulse of length 6.8 μs and used
with the respective recycle delays in all three bone samples. Each
spectrum was recorded using eight transients with various echo times
from 0 to 400 ms. Signal intensities were measured for each spectrum,
corresponding to the different echo times. The observed signal intensities
were plotted as a function of the echo time and fitted to a (multi-)
exponential curve using MATLAB.1H–31P CPMAS spectra were recorded
with 16 scans, the pulse length was calibrated to 3.0 μs for
the 1H π/2 pulse with a 5 s recycle delay, and the
ramp CP sequence with the Hartman–Hahn match condition was
used with spinal-64[31]1H decoupling
of 58.13 kHz with short (1 ms) and long (10 ms) contact times. The
2D 1H–31P HETCOR experiments (Figure A) were performed
using phase-modulated Lee–Goldberg (PMLG)[32]1H homonuclear decoupling (Supporting Information). Each spectrum was recorded with eight
scans, 64 T1 increments, a 5 s recycle
delay, and different contact times (1 and 10 ms). In this sequence,
the transverse 1H magnetization is allowed to evolve under
the PMLG pulse sequence during the T1 period,
which is used to suppress 1H–1H homonuclear
dipolar couplings. The CP sequence was then performed, during which
the information on the 1H spin magnetization was transferred
to the 31P spins, and then the observation of the 31P spin was carried out during time T2.
Figure 1
(A) Pulse sequences used in 2D 1H–31P HETCOR spectroscopy under MAS. (B) 2D HETCOR pulse sequence used
for the 31P measurement of the relaxation time T1. We introduced two consecutive π/2 pulse
lengths with delay τ in the 31P channel. The black
rectangles represent the π/2 pulse. (C) 2D 1H–31P HETCOR pulse sequence used for the 31P measurement
of the relaxation time T2. We introduced
delay τ with a π-pulse length in the 31P channel.
The black rectangles in the proton channel represent π/2 pulse
lengths, and those in the 31P channel represent π-pulses.
The gray boxes in panels B and C show the introduction of π/2
and π-pulse lengths with delay τ.
(A) Pulse sequences used in 2D 1H–31P HETCOR spectroscopy under MAS. (B) 2D HETCOR pulse sequence used
for the 31P measurement of the relaxation time T1. We introduced two consecutive π/2 pulse
lengths with delay τ in the 31P channel. The black
rectangles represent the π/2 pulse. (C) 2D 1H–31P HETCOR pulse sequence used for the 31P measurement
of the relaxation time T2. We introduced
delay τ with a π-pulse length in the 31P channel.
The black rectangles in the proton channel represent π/2 pulse
lengths, and those in the 31P channel represent π-pulses.
The gray boxes in panels B and C show the introduction of π/2
and π-pulse lengths with delay τ.For site-specific relaxation measurement of T1, we incorporated a π/2 pulse just after the CP transfer
on the 31P channel, followed by evolution delay τ
and another π/2 pulse just before acquisition in the 2D 1H–31P HETCOR pulse sequence (Figure B) (Supporting Information). These experiments were performed with various
τ delays (1 to 150 s), and the phase of the 90° pulse (introduced
just after the CP) was altered. Similarly, for the site-specific relaxation
measurement of T2, we introduced a spin–echo
by introducing a π-pulse on the 31P channel after
the CP and varied the spin–echo by increasing the number of
loops in the 2D 1H–31P HETCOR pulse sequence
(Figure C) (Supporting Information). We kept all the parameters
the same as those for the 2D 1H–31P HETCOR
experiments (CP contact time of 10 ms). Further, T1 and T2 values were used
for the calculation of the site-specific 31P correlation
times (τc) of both the mineral components.
Results and Discussion
1H and 31P 1D and 2D
HETCOR NMR of the Bone Mineral in Native Bone
Bone is a dynamic
tissue that undergoes a continuous rebuilding process throughout the
life span of a vertebrate. Water plays a crucial role in various interactions
inside the bone matrix and also affect the mechanical properties of
bone. Previously published reports suggested that dehydration and
H–D exchange diminished both the strength and quality of bone.[7] In order to map the structural changes, we carried
out a set of ssNMR experiments on fresh native, dehydrated, and H–D-exchanged
bone samples isolated from goat bone tissues. One-pulse 1H MAS spectra of all the three bone samples were recorded at 10 kHz
MAS, as shown in Figure . The presented 1H MAS spectra measures the relative water
content in the sample because the 1H NMR spectra of the
bone samples are largely dominated by water molecules relative to
lipid molecules. In agreement with the previous reports, we observed
hydroxide, lipid (narrow lines between 0 and 1.3 ppm), and water (5.2
ppm) in the 1H MAS spectrum of fresh native bone (green).[16] In agreement with the previous study,[28] we also observed a change in the relative distribution
of water when the fresh native bone was subjected to dehydration and
H–D exchange (Figure ). Upon chemical exchange, the line width and intensity of
structural water (5.2 ppm) were found to change, suggesting that some
of the bone water was replaced by D2O in the H–D
exchange process (Figure , blue color). The study of bone by 1H NMR is complicated
due to the overlapping of signals from both the mineral and the organic
matrix; therefore, the 1H–31P CP NMR
technique was used. The cross-polarization experiment is more effective
for rigid systems than mobile components, as the 1H–31P dipolar interactions are reduced for the highly mobile
components due to reduced cross-polarization. Thus, to study the mineral
component, 1D 1H–31P CP MAS spectra were
recorded at short (1 ms) and long (10 ms) contact times; (Figure S1A–C). We observed that the line
shape and the line intensity vary as a function of the CP time in
all the three-bone samples (Figure S1A–C). The narrower line width and good peak intensity (i.e., 10 ms contact
time) was used in further studies.
Figure 2
1D 1H NMR MAS spectra of fresh
native, H–D-exchanged,
and dehydrated bone samples of goat cortical bone. Spectra were recorded
at 600 MHz at room temperature.
1D 1H NMR MAS spectra of fresh
native, H–D-exchanged,
and dehydrated bone samples of goat cortical bone. Spectra were recorded
at 600 MHz at room temperature.The 31P ssNMR spectrum of bone contains a broad signal
with a maximum at ∼3.2 ppm, which is a combination of the two
components (crystalline apatitic core (orange color) and amorphous
surface layer (cyan color)) (Figure A) as observed in the previous studies.[5,15,33] Such an overlap of these two
lines could be differentiated by 2D 1H–31P HETCOR (Figure A), as can be seen in the spectrum in Figure B. 2D 1H–31P
HETCOR spectra provide structural information on protonated species
from the mineral matrix of bone that are in close proximity to phosphate
ions. The mineral components of bone tissues mostly consist of phosphate
ions. Therefore, phosphorus nuclei in bone tissue are primarily used
to probe the mineral component, and the 2D 1H–31P HETCOR technique is widely used to study the local environment
of 31P and 1H in bone apatite crystals. Therefore,
we also conducted similar experiments to observe the mineral environment
of fresh native, dehydrated, and H–D-exchanged bone samples.
In line with earlier studies,[5,15] we also observed that
the phosphorus NMR signal is dominated by the mineral rather than
by phosphorus associated with the organic matrix, and we identified
two different phosphate environments for all three types of bone samples.
For the fresh native and dehydrated bone samples, two different 31P–1H signal correlation peaks were observed
in the 2D 1H–31P HETCOR spectra, which
exhibited a 31P chemical shift (PO43– at 3.2 ppm) similar to that correlated with OH–/PO43– at 0 ppm and water/HPO42– resonances spanning from 4 to 10 ppm in the
bone matrix (Figures B and S2 A). However, the addition of
D2O to the fresh bone sample affects both the mineral components
(OH–/PO43–) and the
water/HPO42– resonances associated with
the crystalline apatitic core and the surface layer component (Figure S2B). Therefore, the H–D exchange
in bone tissues confirmed that the 1H could be exchanged
with 2H (resulting in the reduction of the water signal).
The previous report[15] suggested that H–D
exchange affected the surface layer component of bone minerals, but
our results indicated that water molecules were involved in a proton
chemical exchange with the mineral apatitic component as well as the
surface layer component.
Figure 3
(A) Quantification of 31P cross-polarization
MAS ssNMR
spectrum of a fresh bone tissue sample (blue line) and its corresponding
fitting (magenta dashed line). The two peaks correspond to the PO43–-containing crystalline apatitic core
(orange peak) and the HPO42–-containing
nonapatitic environments in the form of an amorphous surface layer
(cyan peak). (B) 2D 1H–31P HETCOR spectrum
of fresh native bone at a contact time of 10 ms. The two peaks of
shown are the OH– signal at 0 ppm corresponding
PO43– and HPO42– and water resonance between 4 and 10 ppm.
(A) Quantification of 31P cross-polarization
MAS ssNMR
spectrum of a fresh bone tissue sample (blue line) and its corresponding
fitting (magenta dashed line). The two peaks correspond to the PO43–-containing crystalline apatitic core
(orange peak) and the HPO42–-containing
nonapatitic environments in the form of an amorphous surface layer
(cyan peak). (B) 2D 1H–31P HETCOR spectrum
of fresh native bone at a contact time of 10 ms. The two peaks of
shown are the OH– signal at 0 ppm corresponding
PO43– and HPO42– and water resonance between 4 and 10 ppm.
Effect of Hydration, Dehydration, and Chemical
Exchange on the Relaxation Parameters: T1 and T2
To understand the intimate
molecular interactions between the organic matrix and the mineral
components in bone tissues, the study of atomic-level structure and
dynamics is necessary. Therefore, recent developments in ssNMR methodologies
represent indispensable methods for the quantitative elucidation of
dynamic properties in bone tissues. Previously, NMR relaxation measurements
were used to study bone quality by measuring the mobile and bound
water components.[10] They were also used
to determine the bone size distribution and the porosity of bone tissues.[34] In addition, 31P ssNMR spectroscopy
was shown to be a valuable method for selectively analyzing the crystalline
apatitic and amorphous surface layer mineral compartments in bone
tissues.[35] Earlier reports suggested that
the hydration–dehydration process affected the crystalline
apatitic core and the amorphous surface layer.[15] However, the relaxation behavior and dynamics of the two
mineral components were not studied individually in the previous literature.
Therefore, to know the exact mechanism of bone mineralization and
the motional behavior of bone minerals, it is imperative to study
the relaxation properties and dynamics of both the mineral components
associated with crystalline apatitic core and amorphous surface layer
separately. A vast array of methods and sequences has been developed
so far to calculate the T1 and T2 relaxation times of various biological tissues.
However, the pulse sequences for measuring the relaxation and dynamic
properties of individual mineral components (crystalline apatitic
core and amorphous surface layer) in bone tissues were not identified
until recently. Thus, in the current study, to understand the relaxation
behavior of the inorganic mineral component individually, we measured
site-specific 31P T1 (spin–lattice)
and T2 (spin–spin) relaxation parameters
in combination with 2D 1H–31P HETCOR
(Figure B and C, respectively).To date, very few publications have performed 31P NMR
relaxation measurements of bone at a high magnetic field.[36] The inorganic mineral component of the bone
tissues interacts with the organic mass, NCPs, and water molecules.
The observed changes in these interactions also affect the T1 and T2 parameters.
As described earlier, the T1 relaxation
is dependent on the molecular dynamics, the phosphorus local environment,
and the crystallinity of the bone crystal lattice;[37] therefore, any changes near the phosphorus nuclei in the
bone crystal lattice perturbs the 31P T1 and T2 parameters. Thus,
probing the relaxation behavior of phosphorus nuclei will provide
information about the inorganic components of bone tissues. In addition
to this, 31P T1 is also affected
by the concentration of proton nuclei, which also depends on the aging
and hydration of bone tissues. Therefore, we conducted a CP inversion
recovery (CPir) experiment for the measurement of 31P T1 to identify the individual inorganic mineral
components of the bone sample. An earlier report suggested that 31P T1 depends on the magnetic
field, and a higher magnetic field is associated with a longer T1 time.[36]31P T1 was found to be equal to 100 s at
400 MHz, increasing by 15% upon dehydration.[38] Similarly, we observed a 31P T1 relaxation time of 125 s in the fresh native bone at 600 MHz, which
increased significantly by approximately 48% upon dehydration and
15% upon H–D exchange (Figure B and Table S1). This increase
in the 31P T1 values of dehydrated
bone samples is possibly due to the presence of fewer 1H nuclei in the proximity of 31P because the majority
of the water is removed upon dehydration. Similarly, higher 31P T1 values were obtained when 1H was replaced with 2H in the H–D-exchanged sample.
The reason for this increase is due to the replacement of hydrogen
by deuterium because deuterium is a spin 1 quadrupolar nucleus with
a negligible dipole; therefore, the dipolar coupling would be smaller
than that for the spin 1/2 proton, which has a large dipole. The obtained
result suggested that the dipolar interaction between 1H–31P is the major mechanism for the T1 relaxation of phosphorus in the bone, as was also observed
in the earlier report.[39] The 31P T1 measurements of all three bone samples
are shown in Figure A.
Figure 4
(A) Spin–lattice (T1) measurements
of fresh native, H–D-exchanged, and dehydrated bone samples
taken using the CPir pulse sequence and (B) the corresponding graphical
representation of the T1 values of the
fresh native, H–D-exchanged, and dehydrated bone samples. (C
and D) Graph-fitting curves of spin–lattice (T1) measurements combined with 2D 1H–31P HETCOR of fresh native, H–D-exchanged, and dehydrated
bone samples at 0 and 5.2 ppm, respectively, and (E) the corresponding
graphical representation of the fresh native, H–D-exchanged,
and dehydrated bone samples with time at 0 (orange) and 5.2 ppm (blue)
respectively.
(A) Spin–lattice (T1) measurements
of fresh native, H–D-exchanged, and dehydrated bone samples
taken using the CPir pulse sequence and (B) the corresponding graphical
representation of the T1 values of the
fresh native, H–D-exchanged, and dehydrated bone samples. (C
and D) Graph-fitting curves of spin–lattice (T1) measurements combined with 2D 1H–31P HETCOR of fresh native, H–D-exchanged, and dehydrated
bone samples at 0 and 5.2 ppm, respectively, and (E) the corresponding
graphical representation of the fresh native, H–D-exchanged,
and dehydrated bone samples with time at 0 (orange) and 5.2 ppm (blue)
respectively.Further, to individually measure
the 31P T1 relaxation of the
apatitic core (OH–/PO43– at 0 ppm) and the surface layer
component (water/HPO42– at 5.2 ppm),
pulse-edited 2D 1H–31P HETCOR experiments
were carried out. For this we incorporated a π/2 pulse just
after the CP transfer on the 31P channel, followed by an
evolution delay τ and anoter π/2 pulse just before acquisition
in the 2D 1H–31P HETCOR pulse sequence
(Figure B). These
experiments were recorded with various evolution delays. The alternating
experiments create ±z magnetization. The phase
cycling is done accordingly to record the difference between the two
scans. For short relaxation delays, a maximum signal was obtained,
while at longer relaxation delays the signal was found to decay exponentially
as a function of the relaxation delay. We plotted a graph between
the relative intensity (Figure C and D and Table S2) and the relaxation
delay for both the peaks (0 and 5.2 ppm) in all three types of bone
samples and observed that both the peaks followed the single-exponential
decay (eq ) pattern
with different T1 values, as shown in Table S2.Little variation
was observed in the 31P T1 values
in the crystalline apatitic and surface layer
components (0 and 5.2 ppm) in the fresh native bone sample (Table S2). Furthermore, upon dehydration we observed
a significant change in the 31P T1 values of OH–/PO43– at 0 ppm associated with the crystalline apatitic core compared
with the 31P T1 values of water/HPO42– (at 5.2 ppm) (Figure E). Previously it was suggested that 31P resonance is sensitive to hydration–dehydration
and chemical exchange processes, and phosphate ions located near the
surface layer of the bone mineral were found to be affected.[15] Additionally, it is also known that the T1 relaxation rate increases with the surface-to-volume
ratio.[39,40] Later on, Kaflak et al. suggested that there
is a transfer of water molecules between the amorphous surface layer
and the crystalline apatitic core region.[35] In line with these studies, our experimental results showed a significant
increase in the 31P T1 value
for the apatitic core (0 ppm) in comparison with that for the amorphous
surface layer component (5.2 ppm) upon dehydration. We speculate that
these changes are due to the diffusion of water molecules from the
crystalline apatitic core region to the amorphous surface layer component,
thereby increasing the surface-to-volume ratio of the crystalline
apatitic core and hence the T1 values.Further, to determine the contribution of the 1H–31P dipolar interaction to 31P T1 of the bone mineral, relaxation measurements were repeated
on the bone tissue sample after deuterium oxide (D2O) exchange.
Accordingly, the majority of the water-binding sites on bone tissue
were occupied by deuterium. Earlier it was determined that dipolar
interactions in deuterated solutions are weaker and their contribution
to relaxation can be expected to be reduced.[41] In a similar way, our results also confirmed the higher 31P T1 values in deuterated bone tissues
when compared to those of the fresh native bone samples. This increase
in the 31P T1 values was observed
for the apatitic core region (0 ppm), which might be due to the fact
that the mineral platelets are so thin (4 nm)[5] that deuteration at the surface would be sufficient to reduce the
effect of the 1H spin diffusion experienced by the crystalline
apatitic core and would thus impact the 31P T1 values.In addition to 31P T1 measurements,
we performed the CPMG spin–echo pulse sequence to measure the 31P transverse relaxation parameter T2. T2 of the 31P NMR
spectrum of bone provides information about the local environment
around the phosphate (PO43–/HPO42–) moiety in the bone matrix. Therefore, any variations
in the 31P T2 values will reflect
the changes in the environment near the phosphorus-containing sites
of native bone upon dehydration or H–D exchange. In the present
study, each spectrum of the three bone samples was recorded with various
echo times from 0 to 400 ms (Figure A). The observed signal intensities were plotted as
a function of echo time, which gave a biexponential fit with two T2 parameters, namely the short and long components
(Table S1) (eq ).
Figure 5
(A) Spin–spin (T2) measurements
of fresh native, H–D-exchanged, and dehydrated bone samples
taken using the Car–Purcell–Meiboom–Gill (CPMG)
pulse sequence and (B) the corresponding graphical representation
of T2 values; the slow relaxation component
of the fresh native, H–D-exchanged, and dehydrated bone samples
is shown in blue, and the fast relaxation component is shown in pink.
(C) and (D) Graph fitting curves of spin–spin (T2) measurements combined with 2D 1H–31P HETCOR of the fresh native, H–D-exchanged, and dehydrated
bone samples at 0 and 5.2 ppm, respectively, and (E) the corresponding
graphical representation of T2 values
at 0 (orange) and 5.2 ppm (blue).
(A) Spin–spin (T2) measurements
of fresh native, H–D-exchanged, and dehydrated bone samples
taken using the Car–Purcell–Meiboom–Gill (CPMG)
pulse sequence and (B) the corresponding graphical representation
of T2 values; the slow relaxation component
of the fresh native, H–D-exchanged, and dehydrated bone samples
is shown in blue, and the fast relaxation component is shown in pink.
(C) and (D) Graph fitting curves of spin–spin (T2) measurements combined with 2D 1H–31P HETCOR of the fresh native, H–D-exchanged, and dehydrated
bone samples at 0 and 5.2 ppm, respectively, and (E) the corresponding
graphical representation of T2 values
at 0 (orange) and 5.2 ppm (blue).All three bone samples showed decaying behavior for both the short
and long T2 components as the interpulse
delay increased (Figures A and B). Hydration network dependencies of phosphorus nuclei
affect the motional behavior. In line with previous studies, we also
observed changes in both components of the T2 values of dehydrated and H–D-exchanged bone; however,
a more conspicuous change was observed in the slow-relaxing component
(long T2, Table S1).[28] The slow- (long T2) and fast-relaxing (short T2) T2 components represented the 31P sites close to and distant from the water molecules, respectively.
Among all three bone samples, dehydrated bone showed the largest T2 value compared to those of native and H–D
exchanged bone. We assumed that dehydration leads mineral platelets
to become closer, thereby restricting the motion of minerals that
show longer T2. Here, we refrain from
saying whether the obtained two values of T2 are from the apatitic core and the surface layer of the bone mineral.Further, we have performed pulse-edited 1H–31P HETCOR experiments for site-specific T2 measurements of all three bone samples (Figure C and D). For these measurements
we introduced a π-pulse on the 31P channel after
CP with various spin–echo by increasing the number of loops
in the 2D 1H–31P HETCOR pulse sequence
(Figure C) during
the time [τ/2 – π – τ/2]. Transverse magnetization decay in a solid-state
sample generally depends on the chemical shift anisotropy (CSA) and
the homonuclear and heteronuclear dipole–dipole interactions.[42] The π-pulse introduced after the contact
pulse reverses the dephasing induced by all these phenomena and eliminates
their effects. The decaying spin echo amplitude was plotted as a function
of time, which yielded a curve that decayed exponentially with 31P T2. 31P T2 measurements were carried out for both peaks
in all three bone samples (0 and 5.2 ppm) individually (Figure C and D and Tables S1 and S2). At 0 ppm, the
relative intensity and spin–echo time plot was fit by a single-exponential
curve (eq ), while at
5.2 ppm the plot was fit by a biexponential curve (eq ) (Figure C and D and Table S2).Regarding the apatitic
core at 0 ppm (OH–), no
significant changes in 31P T2 were observed between fresh native and dehydrated bone samples,
while very few changes were observed in deuterated bone. The change
in the 31P T2 deuterated bone
sample is due to spin diffusion, as illustrated previously. At 5.2
ppm, the 31P T2 of the amorphous
surface layer exhibited two components, one with a slower relaxation
rate and another with a faster relaxation rate. The slow-relaxing
component showed the relaxation of 31P sites in close proximity
to water molecules, whereas the fast-relaxing component represented
the 31P sites distant from the water molecules. This was
further proved when we dehydrated the fresh bone sample and found
a larger variation in the slow relaxing component but only an insignificant
change in the fast relaxing component. In the deuterated bone sample,
both slow- and fast-relaxing components showed significant changes,
which were due to anisotropic interactions. Overall, the combination
of 31P T1 and T2 parameters provides details of the relaxation behavior
of the two distinguished peaks (OH–/PO43– and water/HPO42–) associated with the crystalline apatitic core and the amorphous
surface layer component independently.
Water-Mediated 31P Dynamics in
the Bone Mineral
Over the past few decades, ssNMR has emerged
as a crucial technique for elucidating molecular motion with atomic
resolution and dynamics in biological systems. Earlier, the experimental
analysis for measuring the relaxation parameters in MAS ssNMR was
developed, providing information about time scales and amplitudes
of motions ranging from picoseconds to milliseconds.[42] The NMR relaxation parameters T1 and T2 studied in the current study
mainly provide useful information about the dynamics, i.e., the rotational
correlation time τc, and further structural details
of bone minerals. In general, anisotropic interactions, i.e., chemical-shift
anisotropies, dipolar–dipolar interactions, quadrupolar couplings,
scalar relaxation, chemical exchange, and paramagnetic relaxation,
are major mechanisms that give direct information about the magnitude
of the molecular motions. Among these various relaxation mechanisms,
CSA and dipolar relaxation can be directly related to probe the rotational
motion. Calcium hydroxyapatite (CHA) is one of the best models resembling
bone, and its 31P CSA value is very low, ∼20 ppm.[43] In the proton-decoupled 31P static
NMR experiment (Figure S3), we also observed
that the 31P static NMR spectrum did not show the powder
pattern and was symmetric, exhibiting a very small CSA contribution.
Therefore, the contribution of CSA to relaxation is omitted in the
present study. Thus, the dominant relaxation mechanism was dipolar
interactions, i.e., the relaxation in the heteronuclear spin system
is almost always dominated by directly attached 1H nuclei.
Herein, we focused our attention on investigating the behavior of
spin relaxation to probe the molecular dynamics as a function of the
rotational correlation time τc, which characterizes
the time scale of the molecular motion. We used the Lipari–Szabo
model-free approach to obtain the correlation time of the bone mineral
components. The structural model of the bone minerals suggested the
internal crystalline core was coated by an amorphous layer.[5] The platelet-shaped bone minerals were found
to be very thin (4 nm; the crystalline apatitic core is ∼2
nm thick and the amorphous surface layer is ∼0.8 nm thick).[5,44] Therefore, the environments near the 31P nuclei in both
the crystalline apatitic core and the amorphous surface layer would
be nearly isotropic, and the time scales of the dynamics would be
of the same order. Therefore, for an isolated heteronuclear two spin
system undergoing isotropic rotational tumbling, the spectral density
function[42,45,46] in the model-free approach is given byWe assume here that 31P
relaxation is mainly governed by dipole–dipole interactions
between 31P and 1H nuclei and the axially symmetric
chemical shift anisotropy tensor, i.e., no asymmetry. Therefore, the
correlation time equation for dipole–dipole spin–lattice
relaxation (T1)[42] of 31P is given bySimilarly, the correlation time equation
for the dipole–dipole
spin–spin relaxation (T2) of the 31P nuclei is given bywhere DIS is dipolar
coupling between I and S spins and ωI and ωS the Larmour frequencies of I and S spins, respectively. In
the present study, the measured 31P T1 and T2 relaxation times of the
apatitic core and the amorphous surface layer can further be used
to determine the rotational correlation time for both components separately
in all three bone samples. For larger molecules, we assumed that the
spectral density at frequency zero and ωS were important,
giving the relationTable S3 shows the
molecular correlation
times for all three bone samples, which were calculated using eq . Two 31P correlation
times (on the order of 10–7 s) were obtained for
all the three bone samples (Table S3),
which suggested the presence of different molecular motions in the
mineral component of the bone sample. For fresh native bone, the fast
correlation time showed the molecular motion (0.19 ± 0.01 μs; Figure A, cyan) of the 31P nuclei that were in close proximity to water molecules
with a greater degree of freedom; conversely, the larger correlation
time (0.59 ± 0.03 μs; Figure A, purple) suggested the water molecules
distant from the 31P nuclei as discussed in the preceding
section. We did not observe any significant changes in the correlation
times (0.60 ± 0.03 and 0.19 ± 0.01 μs) in the chemical
exchange process. However, upon dehydration, both the 31P correlation times increased, confirming the slower dynamics of
the 31P nuclei. The significant increase in the long correlation
time (0.68 ± 0.04 μs; Figure A, purple) is due to the fact that the removal
of water make the structures of minerals more compact, with slow or
restricted motions around 31P sites. Similarly, decreased
motional freedom due to a decrease in the number of 31P
sites (in close proximity to water molecule) was observed in the short
correlation time (0.21 ± 0.01 μs; Figure A, cyan).
Figure 6
(A) Measurement of the 31P
correlation time of the combined
bone mineral (core and surface). The short component is shown in cyan,
and the long component is shown in purple. (B) Measurement of the 31P correlation time of the crystalline apatitic core component
at 0 ppm. (C) Measurement of the 31P correlation time of
the amorphous surface layer component in fresh native, dehydrated,
and H–D -exchanged bone samples at 5.2 ppm. The short component
is shown in sky blue, and the long component is shown in navy blue.
(A) Measurement of the 31P
correlation time of the combined
bone mineral (core and surface). The short component is shown in cyan,
and the long component is shown in purple. (B) Measurement of the 31P correlation time of the crystalline apatitic core component
at 0 ppm. (C) Measurement of the 31P correlation time of
the amorphous surface layer component in fresh native, dehydrated,
and H–D -exchanged bone samples at 5.2 ppm. The short component
is shown in sky blue, and the long component is shown in navy blue.Further, to determine the exact dynamics of the
crystalline apatitic
core (0 ppm) and the amorphous surface layer components (5.2 ppm)
individually, we calculated the site-specific 31P correlation
times of both the components. At 0 ppm, we observed a significant
change in 31P correlation times of the crystalline apatitic
core upon the removal of water and chemical exchange. Upon dehydration
by lyophilization, a increase in the 31P correlation time
(0.60 ± 0.05 μs) (Figure B) was greater than that in the fresh native sample
(0.42 ± 0.16 μs; Figure B). This may be due to the water molecules diffusing
from the apatitic core to the surface layer component in a similar
way as discussed in the previous section. In the H–D exchange
process, few significant changes were observed in the 31P correlation time (0.47 ± 0.04 μs; Figure B). Further, to observe the motional changes
in the amorphous surface layer component (at 5.2 ppm), two 31P correlation times (in the range of 10–6–10–7 s) were obtained for all three-bone samples (Figure C). After dehydration,
we observed that the values of both short (0.47 ± 0.05 μs; Figure C, sky blue) and
long (1.40 ± 0.25 μs; Figure C, navy blue) correlation times were similar
to those of the fresh native bone sample, suggesting there was similar
molecular motion at the surface layer. However, a more pronounced
effect on 31P correlation time was observed for the H–D
exchange process (0.96 ± 0.11 and 0.36 ± 0.09 μs; Figure C, navy blue and
sky blue, respectively). This change in the 31P correlation
time is due to the exchange of 1H with 2H at
the surface sites, weakening the hydrogen bonding network and hence
increasing the molecular motion; therefore, a shorter correlation
time was observed. Overall, we demonstrated the noticeable effect
of dehydration-induced changes in 31P correlation times
for the apatitic core region in comparison with the amorphous surface
layer components (Table S3 and Figure S4), which is due to the diffusion of
water molecules from the core to the surface in the dehydration process
affecting core more significantly. On the contrary, the H–D
exchange process produced more significant changes in the 31P correlation times of the surface layer component, which shows that
the surface proton sites are more likely to be replaced than the core.
Conclusions
In this work, we measured 31P T1 and T2 relaxation in combination
with the 2D 1H–31P HETCOR pulse sequence
and the 31P correlation time in goat cortical bone. For
the first time, we indicated the site-specific relaxation and dynamics
of different mineral components associated with crystalline apatitic
core and the amorphous surface layer components individually. In the
present study, we observed a great extent of variation in the 31P T1 and T2 values among all three bone samples. The combination of the 31P T1 and T2 parameters provides insight into details of the water-mediated,
i.e., dehydration and H–D exchange, relaxation behavior of 31P nuclei associated with the amorphous surface layer (water/HPO42– at 5.2 ppm) and the crystalline apatitic
core (OH–/ PO43– at
0 ppm) independently. Along with these, 31P correlation
times indicated the different dynamic behaviors of the apatitic core
and amorphous surface layer mineral components. We found two different 31P environments in the surface layer component, representing
the different motional behaviors of the mineral platelets. Additionally,
we observed the that effect of dehydration on the 31P correlation
times was more pronounced for the apatitic core region, whereas more
changes of the amorphous surface layer components were observed in
the H–D exchange process. In summary, based on the ssNMR studies,
we have demonstrated that the two mineral components (OH–/ PO43– and water/HPO42–) associated with the crystalline apatitic core and
the amorphous surface layer behave distinctively with different dynamic
behaviors. This study provides unprecedented insights into the site-specific
relaxation dynamics and structural features of bone minerals. It has
been postulated that bone water greatly influences the mechanical
properties of the bone matrix and that hydration can be changed dynamically
in various bone-related diseases, including osteoporosis and osteogenesis
imperfecta. Therefore, understanding the water-mediated changes in
the structure and relaxation dynamics of bone minerals will help in
the development of improved architectures and mechanically strong
bone substitutes.
Authors: Peizhi Zhu; Jiadi Xu; Nadder Sahar; Michael D Morris; David H Kohn; Ayyalusamy Ramamoorthy Journal: J Am Chem Soc Date: 2009-12-02 Impact factor: 15.419