Synthesis and Crystallography. Isostructural complexes to those reported in literature19 of the formula, [M(Terpy)2(NO3)2][M(Terpy)(NO3)4]·2MeCN (M = Ce—Er, Cm), were obtained by mixing one equivalent of the metal nitrate salt with three equivalents of Terpy in acetonitrile (MeCN). Additionally, to minimize radioactive exposure, 248Cm was used in place of 244Cm. To obtain crystals suitable for scXRD, caution must be taken to avoid preparing a solution that is too concentrated, otherwise immediate precipitation occurs. Formation of crystals suitable for scXRD form between 2-48 hours. In the case of Pm, a prickly pear colored solution (Figure 1) develops in which pale pinkish-purple crystals form within two hours. However, these crystals quickly turn brown after a short period (~24 hours) from radiolytic damage. All the metal compounds crystallized in the triclinic space group P-1. There are two distinct metal sites within the crystal structure. One site is a 10-coordinate metal site bound by two-tridentate Terpy ligands and two-bidentate nitrate anions to form a [M(Terpy)2(NO3)2]+1 (2:1 MTerpy) cationic species in the asymmetric unit. The second site consists of a 10-coordinate metal center bound by one-tridentate Terpy ligand and four nitrate anions. Three nitrates coordinate in a bidentate manner and one nitrate coordinates in a monodentate fashion to form a [M(Terpy)(NO3)4]-1 (1:1 MTerpy) anionic species. The outer-sphere crystal environment is completed by two co-crystallized MeCN solvent molecules. Formulation of a nine-coordinate, tris-Terpy chelate system in which the metal site is completely saturated by Terpy ligands was not obtainable using the metal nitrate salts under these reaction conditions.
For PmTerpy, this structural system provides one of the first examples of scXRD Pm bond distances with an organic chelator. As expected, the bond distances for Pm lie between those observed for Nd and Sm. The average Pm—N bond distance in the cationic 2:1 PmTerpy species was observed to be 2.612(16) Å. This lines up nicely within the lanthanide series between NdTerpy [Nd—Navg = 2.621(17)] and SmTerpy [Sm—Navg = 2.599(17) Å]. Likewise, this expected trend was observed in the anionic 1:1 PmTerpy species within the crystal structure with an average Pm—N bond distances of 2.576(9) Å which lies in-between the average Nd(Terpy)—N bond distance of 2.580(3) Å and Sm(Terpy)—N bond distance of 2.556(8) Å.
Given the generally accepted concept that 5f elements have a stronger preference for N-donor ligands than 4f elements, it was hypothesized that the Cm—N bond distances would be shorter than Pm although the two elements have the same predicted ionic radius. This hypothesis was supported in this Terpy system in which the average Cm(Terpy)—N bonds in the 2:1 cationic and 1:1 anionic metal site were 2.601(16) Å and 2.551(3) Å, respectively.
Spectroscopy. The solid-state UV-Vis absorption spectrum of PmTerpy was measured alongside NdTerpy, SmTerpy, and CmTerpy (Figure 2). The absorption spectrum of NdTerpy was as expected with the major absorption bands occurring at 527 nm (4G7/2), 579 nm (4G5/2), 740nm (4F7/2), and 795 (4F5/2) nm. Likewise, the major absorption peak at 404 nm (4P3/2) is observed in SmTerpy, although this peak occurs alongside an intra-ligand transition most likely due to a p ® p* transition in the Terpy ligand. Like SmTerpy, CmTerpy has absorption peaks at higher energies, 381 nm, 385 nm, and 401 nm which matches with absorption spectra of other solid-state Cm compounds in literature.23-25 Additionally, the emission spectrum of CmTerpy was measured because Cm3+ is known to have a characteristic emission peak from Laporte-forbidden f-f transitions. This peak is located at 614 nm (inset of Figure 3) and matches closely with values reported for this singular peak in literature.23-25
Although the major peaks of the Pm3+ ion are observed in the solid-state absorption spectra, there are some features worth noting. At times, the color of lanthanide compounds can be attributed to their ligand environment, but their color often comes from their major absorption bands. For example, Nd compounds are often portrayed to be light purple in color because of the intense absorption bands between 508 nm and 575 nm. The most intense bands of Pm3+ occur in a similar wavelength range to neodymium and would thus be expected to share a similar color to that of Nd3+ or Er3+. In the PmTerpy absorption spectra, the dominant peaks are located at 548 nm and 568 nm. These peaks lie between the major peaks observed for NdTerpy. However, while the color of the solution and crystals were initially prickly pear, the color of the PmTerpy crystals quickly turned brown (Figure 2), likely from radiation damage in the organic containing compound. The expected Terpy based transition at 360 nm is significantly broadened and red-shifted to ~ 420 nm which can also be attributed to the radioactive nature of Pm. This effect has been observed in the solid-state absorbance of compounds containing berkelium (Bk), which is also a high specific activity β-emitter with a short half-life (249Bk t1/2 = 330 d).26 Like Sm, Eu, Tb, and Dy, PmTerpy also has luminescence peaks in the visible spectrum. However, these peaks are not observable due to the broad band observed at higher energy wavelengths. The PmTerpy compound also has a rich NIR emission spectrum with intense peaks at 797 nm, 828 nm, 872 nm, 903 nm, and 934 nm. All these peaks except the 872 nm peak agree with those computationally predicted using the ligand-field density functional theory (LFDFT) as shown in Figure 3. This is likely due to emission from a higher-lying emissive state as reported elsewhere for Pm3+ doped into a LaCl3 chloride matrix.27 Our calculations show that the multiplet structure of a Pm chloride complex and our Terpy system should not be significantly different and similar emission should be expected (Supplementary Figure 1).
Bonding. The structures of the 2:1 and 1:1 complexes were obtained computationally from the crystal structures (see Methods Computational details) with errors < 2% in the M-N bond lengths (Supplementary Table 1). These structures were used to interrogate and compare the nature of the PmTerpy bonds to those of the Nd, Sm, and Cm analogs for the 1:1 and 2:1 complexes. The QTAIM formalism has proven sufficient to this aim, where the concentration of the electron density, energy densities, and delocalization indices have been the most popular metrics to shed light on the nature of the metal-ligand interaction. Table 1 summarizes the M-NTerpy average values for the selected QTAIM metrics. The accumulation of electron density is similar in all M-N bonds with Cm-N being slightly increased compared to the lanthanides. A similar trend is observed for the
Table 1. Averaged QTAIM metrics for the M-N bonds in the 1:1 and 2:1 complexes. Accumulation of electron density, ρ(r), is given in e- Å-3; kinetic (G), potential (V), and total energy (H) densities in kJ mol-1 Å-3. All these metrics including the delocalization indices, 𝛿(r), were calculated at the bond critical point.
|
Bond
|
ρ(r)
|
G(r)
|
V(r)
|
H(r)
|
𝛿(r)
|
MTerpy 1:1
|
Nd-N
|
0.2831
|
634.5
|
-704.2
|
-69.7
|
0.2506
|
Pm-N
|
0.2853
|
658.1
|
-720.5
|
-62.4
|
0.2533
|
Sm-N
|
0.2799
|
641.8
|
-700.5
|
-58.7
|
0.2467
|
Cm-N
|
0.3196
|
771.3
|
-859.2
|
-87.9
|
0.2740
|
MTerpy 2:1
|
Nd-N
|
0.2955
|
669.2
|
-749.7
|
-80.5
|
0.2613
|
Pm-N
|
0.2805
|
642.9
|
-702.3
|
-59.4
|
0.2454
|
Sm-N
|
0.2810
|
640.8
|
-702.3
|
-61.5
|
0.2560
|
Cm-N
|
0.3085
|
738.8
|
-815.6
|
-76.8
|
0.2646
|
delocalization index. The negative values of the total energy density suggest that there is a non-negligible covalent interaction between the metal and Terpy ligands for all complexes. Though the overall metrics suggest a similar bonding pattern for all complexes, slight differences indicate an increased degree of covalency in Cm. However, it is noteworthy that the Nd-N bonds in the 2:1 show a more negative H(r) value (-80.5 kJ mol-1 Å-3) compared to that of Cm (-76.8 kJ mol-1 Å-3).
If we contrast these results with energy decomposition analyses, a similar behavior is observed (Table 2). For example, Cm shows a slight increase in orbital (2-5 kcal/mol) and total interaction energies (3-4 kcal/mol) compared to the rest of the lanthanide complexes. Though the electrostatic component remains the most significant in magnitude, it is canceled out by the high Pauli repulsion frequently seen with neutral ligand fragments. This highlights the role of orbital interactions in these complexes.
Table 2. Energy decomposition analysis (kcal/mol) of the 1:1 metal complexes.
|
Nd
|
Pm
|
Sm
|
Cm
|
Pauli
|
106.3
|
109.1
|
105.6
|
124.3
|
Electrostatic
|
-105.2
|
-108.7
|
-105.6
|
-121.4
|
Orbital
|
-38.9
|
-40.9
|
-38.7
|
-43.3
|
Solvent
|
-90.8
|
-89.3
|
-89.9
|
-92.6
|
Total
|
-126.1
|
-127.3
|
-126.1
|
-130.5
|