Rare-earth elements (REEs) such as neodymium are critical materials needed in many important technologies, and rigid neutral bis-lactam-1,10-phenanthroline (BLPhen) ligands show one of the highest extraction performance for complexing Nd(III) in REE uptake and separation processes. However, the local structure of the complexes formed between BLPhen and Nd(III) in a typical organic solvent such as dichloroethane (DCE) is unclear. Here, we perform first-principles molecular dynamics (FPMD) simulations to unveil the structure of complexes formed by BLPhen with Nd(NO3)3 in the DCE solvent. BLPhen can bind to Nd(III) in either 1:1 or 2:1 fashion. In the 1:1 complex, three nitrates bind to Nd(III) via the bidentate mode in the first solvation shell, leading to the formation of a neutral complex, [Nd(BLPhen)(NO3)3]0, in the organic phase. In contrast, there are two nitrates in the first solvation shell in the 2:1 complex, creating a charged complex, [Nd(BLPhen)2(NO3)2]+. The third nitrate was found to be far away from the metal center, migrating to the outer solvation shell. Our simulations show that the binding pocket formed by the two rigid BLPhen ligands allows ample space for two nitrates to bind to the Nd(III) center from opposite sides. Our findings of two nitrates in the first solvation shell of the 2:1 complex and the corresponding bond distances agree well with the available crystal structure. This study represents the first accurate FPMD modeling of the BLPhen-Nd(III) complexes in an explicit organic solvent and opens the door to more atomistic understanding of REE separations from first principles.
Rare-earth elements (REEs) such as neodymium are critical materials needed in many important technologies, and rigid neutral bis-lactam-1,10-phenanthroline (BLPhen) ligands show one of the highest extraction performance for complexing Nd(III) in REE uptake and separation processes. However, the local structure of the complexes formed between BLPhen and Nd(III) in a typical organic solvent such as dichloroethane (DCE) is unclear. Here, we perform first-principles molecular dynamics (FPMD) simulations to unveil the structure of complexes formed by BLPhen with Nd(NO3)3 in the DCE solvent. BLPhen can bind to Nd(III) in either 1:1 or 2:1 fashion. In the 1:1 complex, three nitrates bind to Nd(III) via the bidentate mode in the first solvation shell, leading to the formation of a neutral complex, [Nd(BLPhen)(NO3)3]0, in the organic phase. In contrast, there are two nitrates in the first solvation shell in the 2:1 complex, creating a charged complex, [Nd(BLPhen)2(NO3)2]+. The third nitrate was found to be far away from the metal center, migrating to the outer solvation shell. Our simulations show that the binding pocket formed by the two rigid BLPhen ligands allows ample space for two nitrates to bind to the Nd(III) center from opposite sides. Our findings of two nitrates in the first solvation shell of the 2:1 complex and the corresponding bond distances agree well with the available crystal structure. This study represents the first accurate FPMD modeling of the BLPhen-Nd(III) complexes in an explicit organic solvent and opens the door to more atomistic understanding of REE separations from first principles.
Rare-earth
elements (REEs) are crucial in many energy technologies
and national security applications, including magnets, electronics,
solar energy, and catalysis.[1,2] Neodymium is a critical
REE as it is one of the main elements in permanent magnets.[3] Reducing the size of the electric motors and
wind turbines requires high-performance NdFeB magnets. Nd also has
broad uses in colorant for glass, wielding glasses, and laser crystals.[4] US Department of Energy has categorized it as
a critical material.[5]The ever-increasing
demand for REEs makes it necessary to update
the current separation processes from the REE-containing ores.[6] The similarity in chemical and physical properties
of trivalent lanthanides makes the separation processes challenging.
A two-phase solvent extraction has been the main method on the industrial
scale to separate REEs based on the slight differences of their radii,[7] which lead to differences in their binding strengths
with organic ligands. Many ligands have been explored for their potentials
to separate REEs including Nd. Ligands such as 2-ethylhexyl phosphoric
acid-mono-2-ethylhexyl ester, also known as PC88A,[8] and N,N,N′,N′-tetraoctyldiglycolamide[9−11] (TODGA) are considered the state-of-the-art extractants used to
separate light lanthanides.Recently, rigid structures of ligands
have gained attention in
the field of REE separations,[12−16] with 2,9-bis-lactam-1,10-phenanthroline (BLPhen) exhibiting one
of the best selectivity between adjacent light lanthanides.[17,18] However, the atomistic details pertaining to the solvation and complexation
of REEs with these new organic ligands have been elusive; especially,
it is unclear what is the role of extracted nitrate ions and water
molecules in the first solvation shell of the metal ion in the organic
phase.Computational studies on REE complexes with organic ligands
in
solvents or solutions are typically carried out at the quantum chemistry
level with an implicit solvation model or with a force field and an
explicit solvation model.[17,19−22] The former approach can miss important interactions and dynamics
between the solute and the solvent, whereas the latter depends on
the quality of the force field. First principles molecular dynamics
(FPMD) simulations can nicely fill this gap by providing an explicit
solvation environment and avoiding the issues of fitting force-field
parameters.The present work aims to resolve the first solvation
shell of Nd(III)
ions in the organic phase using FPMD for the first time. We focus
on the dichloroethane (DCE) solvent for two reasons. First, it is
a commonly used organic solvent to investigate REE separations as
it easily solubilizes a variety of organic ligands that otherwise
show limited solubility in non-polar solvents, such as dodecane and
kerosene.[18,23−26] For example, Healy et al.[18] showed efficient extraction of lanthanides by
BLPhen ligands into DCE. Second, being a small molecule, DCE has much
faster dynamics than the many larger solvent molecules such as octane
and heavier hydrocarbons, which makes it more amenable to FPMD simulations.
The aim of this work is to reveal the binding patterns and dynamics
of the neutral BLPhen ligands and NO3– ions around Nd(III) in the DCE solvent. Below, we first explain
our computational method and approach.
Computational
Method
FPMD simulations were carried out using spin-polarized
density
functional theory (DFT) within the Vienna Ab initio Simulation Package
(VASP).[27,28] Projector augmented wave method was used
to represent the ion–electron interaction.[29,30] Electron exchange–correlation was described by the generalized
gradient approximation of Perdew–Burke–Ernzerhof (PBE)
functional.[31] It was demonstrated that
PBE is a reasonable choice to get the very reasonable structure of
the metal complexes in a solvent.[32−34] The kinetic energy cutoff
for the plane-wave basis set was 400 eV.Two types of complexes
were considered for the simulations: BLPhen–Nd(III)
= 1:1 and BLPhen–Nd(III) = 2:1. Figure shows the chemical structures of the BLPhen
ligand and the DCE solvent used in the simulations. Cubic boxes of
30 and 25 DCE molecules were simulated for 1:1 and 2:1 complexes,
respectively. The complexes were placed in the boxes of DCE molecules.
To prepare the systems for FPMD simulations, equilibration was first
carried out using classical molecular dynamics (CMD) simulations.
The OPLS-AA force-field parameters[35] were
used for DCE and BLPhen. Nitrate anion parameters were obtained from
Canongia Lopes and Pádua;[36] Nd3+ parameters were obtained from Migliorati et al.[37] GROMACS[38−41] was used for the CMD simulations. After reaching
the constant density from the NPT simulations for
20 ns, the box was subjected to NVT equilibration
for 20 ns. Berendsen barostat[42] and v-rescale[42] thermostat were used during the simulations.
During CMD simulations, the Nd–BLPhen complexes were restrained
to their gas-phase DFT-optimized structure, while the nitrate ions
were free to move. After equilibration, simulation box sizes were
17.35 and 17.36 Å for 1:1 and 2:1 complexes, respectively. The
density of DCE from our simulation boxes is about 1.29 g/mL, which
is close to the experimental density of 1.27 g/mL.[43]
Figure 1
Molecular structure of the 2,9-bis-lactam-1,10-phenanthroline (BLPhen)
derivative ligand and the DCE solvent.
Molecular structure of the 2,9-bis-lactam-1,10-phenanthroline (BLPhen)
derivative ligand and the DCE solvent.Final structures of the NVT CMD simulations were
used as the initial structures for FPMD simulations, which were carried
out at 298 K in an NVT ensemble. A Nose–Hoover
thermostat was used to maintain a constant temperature. 1 fs time
step was used throughout the simulations. 15 ps simulations were performed,
and the last 7.5 ps of the trajectories were used to calculate the
equilibrium properties. Visualization of trajectories and some analysis
were carried out using the VMD software package.[44] TRAVIS software was used to calculate the radial distribution
functions (RDFs) and their integrals to obtain coordination numbers.[45,46]
Results and Discussion
Structure
of Nd(III)–BLPhen Complexation
Depending on the relative
amount of the ligand to the metal in
the organic phase, BLPhen can bind to Nd(III) in either 1:1 or 2:1
stoichiometries. Representative structures of the first solvation
shells for the 1:1 and 2:1 complexes from our FPMD simulations are
shown in Figure .
The binding between the BLPhen ligand and Nd(III) is the most important
interaction. There are four main interaction sites in the BLPhen ligand:
two nitrogen atoms and two oxygen atoms (Figure ). The space between these interaction sites
can be viewed as a pocket. Capturing Nd(III) into this pocket is essential
in separation processes.
Figure 2
Snapshots of the first solvation shells of the
BLPhen–Nd(NO3)3 complexes in DCE from
FPMD: (a) 1:1 complex;
(b) 2:1 complex. Nitrate anions are shown in (a) but omitted in (b)
for clarity. DCE molecules are not shown. Color code: Nd, pink; O,
red; N, blue; C, cyan; and H, white.
Snapshots of the first solvation shells of the
BLPhen–Nd(NO3)3 complexes in DCE from
FPMD: (a) 1:1 complex;
(b) 2:1 complex. Nitrate anions are shown in (a) but omitted in (b)
for clarity. DCE molecules are not shown. Color code: Nd, pink; O,
red; N, blue; C, cyan; and H, white.Figure a shows
the RDFs between Nd and the N atom in BLPhen [N(BLPhen)]. One can
see the strong coordination bonds between Nd(III) and nitrogen atoms
of the ligand. The average Nd(III)–N(BLPhen) distance is 2.69
Å for the two Nd–N bonds in the 1:1 complex and 2.72 Å
for the four Nd–N bonds in the 2:1 complex. The 2:1 complex
has longer Nd–N distances than does the 1:1 complex. This is
likely due to the steric hindrance between two ligands in the 2:1
complex (Figure b). Figure b displays RDFs between
Nd(III) and the O atom of the BLPhen ligand. Nd(III)–O(BLPhen)
distances are shorter than Nd(III)–N(BLPhen) distances in both
1:1 and 2:1 complexes. Hard soft acid base theory categorizes the
lanthanides as hard electron acceptors, which tend to have a high
affinity toward hard O donors.[47] Similar
to the Nd(III)–N(BLPhen) distances, Nd(III)–O(BLPhen)
distances are also longer in the 2:1 complex than that in the 1:1
complex. Integration of RDFs in Figure b shows that there are two BLPhen oxygen atoms around
Nd(III) in the 1:1 complex and four BLPhen oxygen atoms around Nd(III)
in the 2:1 complex, as the snapshots in Figure indicate.
Figure 3
Atom–atom RDFs, g(r),
between Nd(III) and the BLPhen ligand for the BLPhen–Nd(NO3)3 complexes in the DCE solvent: (a) Nd–N(BLPhen);
(b) Nd–O(BLPhen). Solid lines represent g(r) (left axis); dashed lines (right axis) represent their
number integration (NI), that is, coordination number.
Atom–atom RDFs, g(r),
between Nd(III) and the BLPhen ligand for the BLPhen–Nd(NO3)3 complexes in the DCE solvent: (a) Nd–N(BLPhen);
(b) Nd–O(BLPhen). Solid lines represent g(r) (left axis); dashed lines (right axis) represent their
number integration (NI), that is, coordination number.
Dynamics of Nd(III)–BLPhen Complexation
FPMD provides not only structure but also dynamics, and we have
tracked the dynamics of the first solvation shell in the two Nd(III)–BLPhen
complexes by monitoring the evolution of Nd–N(BLPhen) and Nd–O(BLPhen)
distances with time. As one can see from Figure , the first solvation shell of the 1:1 complex
is very stable and tight with much smaller fluctuations in Nd–N
and Nd–O distances: Nd–N varies from 2.50 to 2.75 Å
(Figure a); Nd–O
varies from 2.35 to 2.70 Å (Figure c). In contrast, the first solvation shell
of the 2:1 complex is more dynamic and less stable with much greater
fluctuations in Nd–N and Nd–O distances (Figure b,d).
Figure 4
Change in Nd–N
and Nd–O distances between Nd(III)
and the BLPhen ligand with time for the BLPhen–Nd(NO3)3 complexes in the DCE solvent: (a) Nd–N in 1:1
complex; (b) Nd–N in 2:1 complex; (c) Nd–O in 1:1 complex;
(d) Nd–O in 2:1 complex. Different line colors represent different
O–N atoms in the BLPhen ligands.
Change in Nd–N
and Nd–O distances between Nd(III)
and the BLPhen ligand with time for the BLPhen–Nd(NO3)3 complexes in the DCE solvent: (a) Nd–N in 1:1
complex; (b) Nd–N in 2:1 complex; (c) Nd–O in 1:1 complex;
(d) Nd–O in 2:1 complex. Different line colors represent different
O–N atoms in the BLPhen ligands.
Nd(III)–Nitrate Interactions
When
a neutral ligand such as BLPhen extracts Ln(III) into the organic
phase, the complex is usually charge neutral. In other words, anions
such as the three nitrates will be brought together with Ln(III) into
the organic phase. Therefore, nitrate coordination with Nd(III) in
DCE is as important as that of BLPhen with Nd(III) in DCE. Figure shows RDFs between
Nd and nitrate. One can see that the average distance between Nd(III)
and O(NO3) is similar in 1:1 and 2:1 complexes at ∼2.55
Å (Figure a).
The peak at 4.25 Å is due to the third distant oxygen of the
nitrate anion. There are six oxygen atoms in total around Nd(III)
in the first solvation shell of the 1:1 complex; in other words, the
three nitrates coordinate to Nd(III) all in a bidentate mode (Figure a). This is further
confirmed in the RDF between Nd(III) and the nitrogen atom of the
nitrates (Figure b),
where one can see that the coordination number of N around Nd is indeed
three in the 1:1 complex. In the 2:1 complex, there are ∼2.5
O atoms from nitrates in the first solvation shell of Nd(III) (Figure a, with a cutoff
of ∼3.0 Å), and they are from two nitrates (Figure b); in other words, one nitrate
is monodentate with Nd–N distance of ∼3.5 Å, while
the other nitrate is switching between monodentate and bidentate (Nd–N
distance of ∼3.1 Å).
Figure 5
Atom–atom RDFs, g(r),
between Nd(III) and O–N atoms of the nitrate anion for the
BLPhen–Nd complexes in the DCE solvent: (a) Nd–O(NO3); (b) Nd–N(NO3). Solid lines represent g(r) (left axis); and dashed lines (right
axis) represent their NI, that is, coordination number.
Atom–atom RDFs, g(r),
between Nd(III) and O–N atoms of the nitrate anion for the
BLPhen–Nd complexes in the DCE solvent: (a) Nd–O(NO3); (b) Nd–N(NO3). Solid lines represent g(r) (left axis); and dashed lines (right
axis) represent their NI, that is, coordination number.Because nitrate and nitric acid are very commonly used in
solvent
extraction of Ln(III) ions, the metal–nitrate coordination
is important in the organic phase when charge-neutral extractants
are used to bring Ln(NO3)3 into the organic
phase. To put our findings of Nd(III)–nitrate binding in DCE
in a broader perspective, here we compare them with the literature
for the popular extractants, such as tri-n-alkyl
phosphates, amides, diglycolamides, and malonamides. Diglycolamides
tend to form 3:1 ligand-to-metal complexes with Ln(III) ions,[48] leading to a total CN of 9, where nitrates are
found to be not present in the first coordination sphere; this is
supported by both extended X-ray absorption fine structure (EXAFS)[49] and single-crystal X-ray diffraction.[50] In the case of the bidentate malonamides, classical
MD simulations showed that three nitrates are coordinated to Eu(III)
in the first coordination shell of the 3:1 complex,[51] and EXAFS data suggested that they are about half monodentate
and half bidentate.[52] This scenario resembles
our 2:1 complex case where nitrates can dynamically switch between
monodentate or bidentate. The presence of nitrate in the inner coordination
of a general amide extractant around Ln(III) will depend strongly
on its denticity and the stoichiometry of complexation.[53] In the case of tri-n-alkyl
phosphates or phosphine oxides, the binding mode of nitrates also
depends on the stoichiometry. For example, in a 2:1 complex of tri-tert-butylphosphine oxide, the three nitrates bind to Lu(III)
in a bidentate mode, while in a 3:1 complex of tricyclohexylphosphine
oxide, two nitrates bind to Yb(III) in a bidentate model and the third
nitrate in a monodentate mode.[54] From the
comparison of the literature cases and our present findings, one can
conclude that the total coordination number is the key factor in determining
the presence of the nitrate in the first coordination shell or the
inner coordination sphere.
Dynamics of the Nitrate
Interaction with Nd(III)
The change in the coordination mode
and number of nitrates around
Nd(III) from the 1:1 to 2:1 complex begs the question how dynamic
the Nd–nitrate interaction is in the two complexes. To this
end, we have monitored the evolution of distances from Nd(III) to
the closest O atoms in nitrates. Figure a shows the evolution for the 1:1 complex:
in the beginning, one nitrate coordinates to Nd in a bidentate mode
(O1/O2) and two nitrates in a monodentate mode (O4 and O5); then,
the second nitrate also becomes bidentate (O3) at ∼1 ps, followed
by the third nitrate (O6) at ∼7.5 ps. Completely different
behavior of nitrate anions is observed in the case of the 2:1 complex
(Figure b): the two
nitrate anions are mainly in the monodentate state via O1 and O3 in
the first 5 ps; then, one nitrate (O3/O4) becomes bidentate at 5 ps
and changes to monodentate again at 10 ps, while the other nitrate
(O1/O2) is monodentate for most of the time occasionally become bidentate.
In other words, nitrate binding to Nd is more dynamic in the 2:1 complex.
Figure 6
Evolution
of the Nd–O(NO3) distances around the
BLPhen–Nd complexes in the DCE solvent: (a) 1:1 complex; (b)
2:1 complex.
Evolution
of the Nd–O(NO3) distances around the
BLPhen–Nd complexes in the DCE solvent: (a) 1:1 complex; (b)
2:1 complex.Only two nitrate anions are observed
in the first solvation shell
of Nd(III) in the 2:1 complex. We have tracked down the third nitrate
and found it to be freely moving about in the DCE solvent at a distance
about 10 Å away from Nd (Figure ). To test whether this is indeed a dynamic feature
of the third nitrate, we have performed the FPMD simulation of 2:1
Nd–BLPhen complex starting with all three nitrate anions bound
to Nd(III). Still, we found that the third nitrate anion comes out
of the solvation shell and moves away from the complex. Now a complete
picture of the first solvation shell and the nitrate distribution
emerges in the 2:1 complex, which is shown as a snapshot in Figure . One can see that
the two nitrate anions fit quite well into the gap of the binding
pocket of Nd(III) with the two rather rigid and planar BLPhen ligands. Figure also shows the positions
of the DCE solvent molecules and the third nitrate.
Figure 7
Distance between Nd3+ and N atom of the third nitrate
in the BLPhen–Nd 2:1 complex in the DCE solvent.
Figure 8
Snapshot of the two BLPhen ligands (licorice) and the three nitrate
anions (CPK representation) in relation to Nd(III) of the 2:1 complex
in the DCE solvent (line).
Distance between Nd3+ and N atom of the third nitrate
in the BLPhen–Nd 2:1 complex in the DCE solvent.Snapshot of the two BLPhen ligands (licorice) and the three nitrate
anions (CPK representation) in relation to Nd(III) of the 2:1 complex
in the DCE solvent (line).
Comparison with the Single-Crystal Experimental
Data in the Solid Phase Regarding the Key Distances and the First
Coordination Shell
An advantage of our FPMD results is that
they provide both structure and dynamics of the Nd(III)–BLPhen
complexes in the DCE solvent. Although the experimental solution-phase
structure is not available for such systems yet, the corresponding
single-crystal structures of the metal ion complexes in the solid
state are available in many similar cases, which can shed some light
on the first coordination shell. Figure a shows the available single-crystal structure
of a 1:1 Nd(III)–BLPhen complex that is compared with our FPMD
simulations (Table ). One can see that the key average bond distances for the 1:1 Nd(III)–BLPhen
complex in DCE agree very well with the experiment in the solid state,
suggesting that the DCE solvent here can be considered “non-interacting”
as it does not seem to perturb the 1:1 solvation structure of the
complex. This observation is in line with the FPMD results that show
robustness of the first solvation shell of the 1:1 complex (Figure ).
Figure 9
Crystal structures of
the complexes from the Cambridge Structural
Database (CSD): (a) 1:1 Nd(III)–BLPhen;[17] (b) 2:1 La(III)–DAPhen.[47] Color code: Nd, pink; La, yellow; O, red; N, blue; C, cyan; and
H, white.
Table 1
Comparison of Key
Distances for the
1:1 Nd(III)–BLPhen Complex between the Experiment (Figure a) Based on the Single-Crystal
Structure[47] and the Present Work from FPMD
distances
(Å)
experiment
present work
Nd–O(BLPhen)
2.46
2.49
Nd–N(BLPhen)
2.67
2.69
Nd–O(NO3)
2.53
2.56
Nd–N(NO3)
2.96
3.03
Crystal structures of
the complexes from the Cambridge Structural
Database (CSD): (a) 1:1 Nd(III)–BLPhen;[17] (b) 2:1 La(III)–DAPhen.[47] Color code: Nd, pink; La, yellow; O, red; N, blue; C, cyan; and
H, white.All attempts to isolate crystals of the 2:1 Nd(III)–BLPhen
complex suitable for X-ray diffraction studies were unsuccessful.[22] However, our FPMD finding of two nitrates in
the first solvation shell of the 2:1 complex is in agreement with
the 2:1 crystal structure of the complex (Figure b) formed between La(III) and a related ligand, N,N′-diethyl-N,N′-ditolyl-2,9-diamide-1,10-phenanthroline (DAPhen),[47] which is a more flexible analogue of rigid BLPhen. Table compares the key
distances of 2:1 La(III)–DAPhen from the experiment and 2:1
Nd(III)–BLPhen from the FPMD. One can see that the M–N/O
distances between the metal center and the ligands are close, despite
the differences in the metal center, the ligands, and the phases (crystal
in the experiment vs solution in FPMD). The greater difference lies
in the M–O(NO3) distances. As can be seen from Figure b, the two nitrates
in the first coordination sphere of the 2:1 La(III)–DAPhen
complex coordinate to the metal center through a bidentate mode in
the absence of solvent molecules (solid phase). From our FPMD, we
observed a dynamic switch between bidentate and monodentate nitrate
binding in the 2:1 Nd(III)–BLPhen complex simulated in the
organic phase. A few factors might explain the difference, including
solvation from the DCE solvent, the less flexibility of BLPhen than
DAPhen, and the difference in the side chains between BLPhen and DAPhen.
Further FPMD simulations of the 2:1 La(III)–DAPhen complex
in the DCE solvent could further shed light on this comparison.
Table 2
Comparison of Key Distances between
the Experiment for the 2:1 La(III)–DAPhen Complex Based on
the Single-Crystal Structure (Figure b)[47] and the Present Work
for the 2:1 Nd(III)–BLPhen from FPMD
distances
(Å)
M = La experiment
M = Nd present work
M–O(ligand)
2.61
2.58
M–N(ligand)
2.76
2.72
M–O(NO3)
2.71
2.53
M–N(NO3)
3.13
3.13, 3.53
Implications on Solvent Extraction Separations
of REE Ions with BLPhen
To be able to directly predict distribution
coefficients of REE ions between DCE and the aqueous phase with BLPhen
as the extractant is our ultimate goal. The present work is only an
initial step to determine the speciation and structure. Our next step
is to use the present results from first principles as training and
validation data to derive accurate force fields that would allow us
to simulate binding free energies and changes in solvation free energies.
Only after that are we able to predict distribution ratios and to
probe how the local structure and coordination would impact the separation
behavior.The other important question to answer is the role
of water in the structure and coordination because the solubility
of water in DCE is rather high. We think that nitrate and the BLPhen
ligand bind to the metal center more strongly than does water. However,
water molecules may form a local hydrogen-bond network in the first
coordination shell because both nitrate and the BLPhen have multiple
hydrogen bond acceptors. We plan to investigate these important points
in a future publication.
Conclusions
To shed
light on the local structure of the complexes formed between
BLPhen and Nd(III) in a typical organic solvent such as DCE, we have
performed FPMD simulations to unveil the structure of complexes formed
by BLPhen with Nd(NO3)3 in the DCE solvent.
We found that three nitrates bind to Nd(III) via the bidentate mode
in the first solvation shell of the 1:1 complex, forming a neutral
complex, [Nd(BLPhen)(NO3)3]0. In
contrast, only two nitrates are found in the first solvation shell
in the 2:1 complex, forming [Nd(BLPhen)2(NO3)2]+, with the third nitrate in the outer sphere.
The first solvation shell with its key distances from our FPMD agrees
well with the single-crystal structure of a 1:1 Nd(BLPhen) complex.
Our finding of two nitrates in the first solvation shell of the 2:1
complex is also in line with the available crystal structure for a
similar 2:1 complex of DAPhen with La(III); in addition, we found
that the two nitrates are quite dynamic in coordinating to Nd(III),
switching between monodentate and bidentate. Our FPMD modeling of
the BLPhen–Nd(III) complexes in an explicit organic solvent
invites more experimental studies of their liquid structure and dynamics
that, combined together, would offer more atomistic understanding
of REE separations.
Authors: Oliver Gutfleisch; Matthew A Willard; Ekkes Brück; Christina H Chen; S G Sankar; J Ping Liu Journal: Adv Mater Date: 2010-12-15 Impact factor: 30.849
Authors: Santa Jansone-Popova; Alexander S Ivanov; Vyacheslav S Bryantsev; Frederick V Sloop; Radu Custelcean; Ilja Popovs; Madeline M Dekarske; Bruce A Moyer Journal: Inorg Chem Date: 2017-05-04 Impact factor: 5.165
Authors: Frank W Lewis; Laurence M Harwood; Michael J Hudson; Michael G B Drew; Jean F Desreux; Geoffrey Vidick; Nouri Bouslimani; Giuseppe Modolo; Andreas Wilden; Michal Sypula; Trong-Hung Vu; Jean-Pierre Simonin Journal: J Am Chem Soc Date: 2011-08-02 Impact factor: 15.419