Ànnia
Tubau
a,
Francesco
Zinna
b,
Lorenzo
Di Bari
*b,
Mercè
Font-Bardía
c and
Ramon
Vicente
*a
aDepartament de Química Inorgànica i Orgànica, Secció de Química Inorgànica, Universitat de Barcelona, Martí i Franquès 1-11, 08028 Barcelona, Spain. E-mail: rvicente@ub.edu
bDipartimento di Chimica e Chimica Industriale, Università di Pisa, via Moruzzi 13, I 56124 Pisa, Italy. E-mail: lorenzo.dibari@unipi.it
cDepartament de Mineralogia, Cristal·lografia i Dipòsits Minerals and Unitat de Difracció de Raigs X, Centres Científics i Tecnològics de la Universitat de Barcelona (CCiTUB), Universitat de Barcelona, Solé i Sabarís 1-3, 08028 Barcelona, Spain
First published on 23rd July 2024
The reaction of Ln(NO3)2·6H2O (Ln = Nd, Sm, Eu, Tb, Dy, Tm and Yb) with the respective enantiopure (R)-(−)-2-phenylbutyric or (S)-(+)-2-phenylbutyric acid (R/S-2-HPhBut) and 4,7-diphenyl-1,10-phenanthroline (Bphen) allows the isolation of chiral dinuclear compounds of the formula [Ln2(μ-R/S-2-PhBut)4(R/S-2PhBut)2(Bphen)2] where Ln = Nd3+ (R/S-Nd-a), Sm3+ (R/S-Sm-a), Eu3+ (R/S-Eu-a), Tb3+ (R/S-Tb-a and R/S-Tb-b), Dy3+ (R/S-Dy-a and R/S-Dy-b), Tm3+ (R/S-Tm-b) and Yb3+ (R/S-Yb-b). Single crystal X-ray diffraction was performed for compounds S-Eu-a and S-Tm-b. Powder crystal X-ray diffraction was performed for all complexes. From the crystallographic data two different structural motifs were found which are referred to as structure type a and structure type b. In structure type a, the Ln3+ atoms are bridged through four R or S-2-PhBut ligands with two different kinds of coordination modes whereas in structure type b the two Ln3+ atoms are bridged through four R or S-2-PhBut ligands showing only one kind of coordination mode. For those lanthanide ions exhibiting both structure types, Tb3+ and Dy3+, a difference in the luminescence and magnetism behavior is observed. All compounds (except R/S-Tm-b) exhibit sensitized luminescence, notably the Eu3+ and Tb3+ analogues. Circular Dichroism (CD) and Circular Polarized Luminescence (CPL) in the solid state and in 1 mM dichloromethane (DCM) solutions are reported, leading to improved chiroptical properties for the DCM solutions. The asymmetry factor (glum) in 1 mM DCM is ±0.02 (+ for R-Eu-a) for the magnetically allowed transition 5D0 → 7F1 and ±0.03 (+ for R-Tb-a and R-Tb-b) for the 5D4 → 7F5 transition. Magnetic properties of all compounds were studied and the Dy3+ compound with the structural motif b (R-Dy-b) shows Single Molecular Magnet (SMM) behavior under a 0 T magnetic field. However, R-Dy-a is a field-induced SMM.
Chiral ligands naturally induce a dissymmetric environment around the Ln3+ ion, which determines the onset of chiroptical properties allied to the f–f transitions of the ion. In emission, this is sensitively monitored through CPL, which can be conveniently quantified by means of the dissymmetry factor glum, eqn (1):
![]() | (1) |
Usually, non-aggregated organic molecules or d-metal complexes, with a few exceptions particularly concerning chromium(III),9a–e display glum factors of the order of 10−4–10−3,9f–h while lanthanide complexes may show much higher values (10−1–1.4).10 Usually, CPL is measured for mononuclear Eu3+ complexes, while it is more rarely investigated for complexes with higher nuclearity, such as binuclear helicates11 or trinuclear12 and heptanuclear13 systems.
In previously published papers, we have used the chiral bidentate bridging carboxylate ligands generated from (S)-(+)- or (R)-(−)-2-phenylpropionic acid and S-(+)- and R-(−)-2-(6-methoxy-2-naphthyl)propionic acid to synthesize two series of enantiomeric pure dinuclear 4f-metal ion complexes of the formula [Ln2(S-L)6(phen)2] or [Ln2(R-L)6(phen)2] (HL = chiral carboxylic acid) by adding simultaneously neutral chelating 1,10-phenanthroline (phen) ligands which block two coordination sites per Ln3+ ion and terminate further aggregation.14 The 1,10-phenanthroline ligands also have a role of sensitizing the luminescence of the lanthanide ion, through the so-called antenna effect. In fact, because of the weak f–f absorption of Ln3+ ions, a suitable chromophore organic ligand should be employed to populate the lanthanide emitting states through an energy transfer process.15
We have also recently published a series of 1D coordination compounds with the formula [Ln(μ-R-MPA)(R-MPA)2(phen)]n or [Ln(μ-S-MPA)(S-MPA)2(phen)]n for R- or S-HMPA, respectively (Ln = Eu, Tb, Dy and Sm) where R- or S-MPA is the anionic salt of the R- or S-α-methoxyphenylacetic acid.16
With the aim of obtaining new lanthanide compounds in which luminescence, chiroptical and magnetic properties could coexist, and therefore obtaining multifunctional materials, we present herein the structural, magnetic and optical studies of a new series of chiral lanthanide coordination complexes derived from the enantiomeric pure R- or S-2-phenylbutyric acid (R/S-2-HPhBut), Scheme 1(a), and the auxiliary ligand 4,7-diphenyl-1,10-phenanthroline (Bphen), Scheme 1(b). The reaction of the above ligands with the respective nitrate lanthanide salts leads to new dinuclear complexes with the formula [Ln2(μ-R/S-2-PhBut)4(R/S-2PhBut)2(Bphen)2] showing two different structural motifs a and b with coordination numbers 9 and 8 respectively, where Ln = Nd3+ (R/S-Nd-a), Sm3+ (R/S-Sm-a), Eu3+ (R/S-Eu-a), Tb3+ (R/S-Tb-a and R/S-Tb-b), Dy3+ (R/S-Dy-a and R/S-Dy-b), Tm3+ (R/S-Tm-b) and Yb3+ (R/S-Yb-b). Luminescence as well as Circular Dichroism (CD) and Circular Polarized Luminescence (CPL) measurements were performed in solid and in 1 mM DCM solutions. Also, the static and dynamic magnetic studies of the presented complexes are discussed in this work. In a remarkable way, the Dy3+ compound with the structural motif b (R-Dy-b) shows Single Molecular Magnet (SMM) behavior under a 0 T magnetic field. However, R-Dy-a is a field-induced SMM. Moreover, R-Nd-a and R-Yb-b are also field-induced SMMs.
Selected IR-ATR bands as well as elemental analyses of compounds R/S-Nd-a to R/S-Yb-b are compiled in the ESI.†
The photoluminescence time decay curves were measured with the same instrument in the phosphorescence mode using a 450 W xenon pulsed lamp (1.5 ns pulse). The experiments were monitored at the respective λexc and emission wavelength (λem) of 615 nm (5D0 → 7F2) for S-Eu-a and 546 nm (5D4 → 7F5) for S-Tb-a and S-Tb-b.
The measured decays were analyzed using the Origin software package. Both decay curves were fitted monoexponentially: . The fit quality was determined using the χ2 method of Pearson. Luminescence quantum yields (ϕLLn) were recorded using an absolute PL quantum yield spectrometer from Hamamatsu Photonics upon excitation of the samples at the respective λexc.
All the synthesized compounds have the same molecular formula, but from the crystallographic data two different structural motifs can be found, structure type a (structure a) and structure type b (structure b). Structure a is found in the S-Eu-a compound, which crystallizes in a triclinic crystal system in the P1 space group.
Each asymmetric unit is constituted by a dinuclear entity in which each Eu3+ is nonacoordinated. In each dinuclear unit, the two Eu3+ atoms are bridged by four (S)-(+)-2-phenylbutirate ligands (S-2-PhBut) through two different coordination modes. Two of the bridging S-2-PhBut ligands are in the symmetrical syn–syn bidentate bridging coordination mode (η1:η1:μ2 or 2.11 using Harris notation20) (Scheme 2a) with Eu–O bond lengths ranging between 2.356(5) and 2.413(4) Å. The other two S-2-PhBut bridging ligands are best described as chelating-bridging (η1:η2:μ2 or 2.21) (Scheme 2b) in which O8 and O9 connect the two Eu atoms with bond distances in the 2.326(4)–2.773(4) Å range; meanwhile O7 and O10 are bonded only to a Eu atom with Eu–O bond lengths of 2.518(5) and 2.401(5) Å respectively. The Eu1⋯Eu2 intramolecular distance is 4.000(5) Å. Moreover, there are two S-2-PhBut ligands coordinated to each Eu center in the monodentate chelating coordination mode (Scheme 2c) with Eu–O bond distances in the 2.404(4)–2.543(4) Å range. Finally, each EuN2O7 coordination sphere is completed by two N atoms from the bathophenanthroline ligand (Bphen) with Eu–N distances in the 2.567(4)–2.649(4) Å range. To determine the distortion degree of each lanthanide ion coordination polyhedron the SHAPE software21 was used. The distortion degree was quantified as Continuous Shape Measurement (CShM) values. For the former compound, the coordination polyhedron is close to a Muffin geometry (MFF-9, Cs) with a CShM value of 1.616 for both Eu3+ centers, as shown in Fig. 1, bottom. The europium ions of each dinuclear entity are crystallographically independent, but both have the same coordination environment. The molecules are arranged in space through π–H stacking from the Bphen ligands. Centroid 1 (Cg1), formed by C97, C98, C99, C107, C108 and C109, interacts with H24 bonded to an sp2 carbon (C24) from one aromatic ring of the Bphen ligand of the adjacent dinuclear unit, with a Cg1⋯H24 intramolecular distance of 2.540 Å, Fig. 2. The π–H stacking interaction grows along the [0 0 1] space vector.
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Scheme 2 Coordination modes of S/R-2-PhBut. (a) Symmetrical syn–syn bidentate bridging, (b) chelating-bridging and (c) chelating coordination mode. |
On the other hand, the structure type b is found in S-Tm-b. It crystallizes in the monoclinic crystal system and the C2 space group. The asymmetric unit of S-Tm-b is composed of a dinuclear system where each Tm3+ ion is octacoordinated. The thulium centers are bridged through four carboxylate S-2-PhBut ligands that are in the symmetrical syn–syn bidentate bridging coordination mode with Tm–O distances ranging from 2.234(9) to 2.291(7) Å. The intramolecular distance between the two Tm metals is 4.287(7) Å. Also, there are two S-2-PhBut ligands, coordinated one to each lanthanide center, in the monodentate chelating coordination mode and Tm–O distances in the 2.312(9)–2.412(8) Å range. Each TmN2O6 coordination sphere is fulfilled by two N atoms from one Bphen ligand with Tm–N distances in the 2.516–2.585 Å range. The coordinating N and O atoms are set around each Tm3+ ion in a geometry close to a triangular dodecahedron (TDD-8, D2d) with a CShM value of 1.288. Each Tm center of the same dinuclear unit is crystallographically independent but both are placed in the same environment inside the lattice. Moreover, there are no π–H or π–π interactions with distances short enough to consider stacking between the dinuclear molecules in S-Tm-b.
The main difference between the structural motifs a or b is the coordination mode of the bridging ligands, Scheme 3. In structure b, the four of them are found in the same syn–syn bidentate bridging mode while in structure a, besides the two carboxylate ligands in the syn–syn bidentate bridging mode, the other two S/R-2-PhBut bridging ligands are found in the chelating-bridging coordination mode. Consequently, the coordination number decreases from 9, in structure a, to 8, in structure b. The distinction in the coordination number leads the chelating S-2-PhBut and Bphen ligands to rearrange differently in space also, changing the geometry of the coordination polyhedron from the crystal motif a to b.
Moreover, the Powder X-Ray Diffraction (PXRD) of S-Eu-a and S-Tm-b samples matched well with the calculated PXRD patterns obtained from the single crystal structure, confirming its phase purity, Fig. S1.†
Then enantiopure compounds R-Eu-a and R-Tm-b, as well as both the enantiomeric pairs, were synthesized using other lanthanide ions such as Nd3+, Sm3+, Tb3+, Dy3+ and Yb3+. PDRX was performed for all the analogues (Fig. S2 and S3†). Interestingly, different diffractograms corresponding to structure a and structure b were obtained depending on the lanthanide ion. The trend goes as follows (Scheme 4): (i) for Nd3+, Sm3+ and Eu3+, the final product crystallizes as structure a (S/R-Nd-a, S/R-Sm-a and S/R-Eu-a) whereas (ii) for Tm3+ and Yb3+, the final product crystallizes as structure b (S/R-Tm-b and S/R-Yb-b). (iii) Meanwhile, for Tb3+ and Dy3+ ions, both structure types are obtained. For Tb3+ the final structural motif depends on the solvent used during the reaction. In a methanol/DMF solution, a Tb3+ compound with the structure a (S/R-Tb-a) type is obtained. If ethanol instead of methanol is used, the Tb3+ final compound shows the structure b (S/R-Tb-b) type. For the Dy3+ analogue, a mixture of both structures is obtained. Since the crystals corresponding to structure a and structure b can be discerned by the naked eye, each structure type can be isolated for S and R-Dy compound (S/R-Dy-a and S/R-Dy-b).
The trend observed for the presented R/S-[Ln2(μ-2-PhBut)4(2-PhBut)2(Bphen)2] lanthanide family is mainly due to the gradual decrease in the lanthanide(III) ionic radius on increasing the atomic number, the so-called lanthanide contraction.3a,22 The reduction of the Ln3+ radii induces a decrease in the coordination number which implies a change in the final structure. As the Ln3+ radius decreases, the coordination number diminishes from 9 (structure a), for the lighter lanthanides, to 8 (structure b) for the heaviest ones. The lanthanide elements located in the middle of the period show both coordination numbers as structure a and structure b. For the Tb3+ analogue, the obtaining of one structural type or the other is discriminated by the solvent used in each synthesis.
In addition, the contraction along the lanthanide series is also observed in the Ln–O and Ln–N bond distances in the S-Eu-a and S-Tm-b structures. The overall Eu–O and Eu–N bond lengths are larger than those for Tm–O and Tm–N. The Ln⋯Ln intermolecular distance, though, is larger for S-Tm-b (4.287 Å) compared to S-Eu-a (4.000 Å). This is because in S-Eu-a, the Eu3+ ions are bridged, apart from the bridging ligand, through one oxygen atom from each chelating-bridging carboxylate ligand which generates an Ln–O–Ln angle, shortening in this way the Eu⋯Eu intramolecular distance.
Emission spectra were monitored by exciting the samples at their respective absorption maxima, in the solid and DCM phases. This resulted in the emission of the predicted lanthanide f–f transitions within the visible and NIR ranges. Besides, the characteristic red and green luminescence colour of Eu and Tb-based systems could be seen by the naked eye. For a more accurate comparison of their luminescence, emission spectra of S-Tb-a/S-Tb-b and S-Dy-a/S-Dy-b pairs were monitored under the exact same conditions. The expected profiles were recorded in all cases, with some differences in the polycrystalline and solution samples, except for S-Dy-a and S-Dy-b, where no significant emission was observed in solution. The luminescence properties of S-Tm-b are not discussed as its emission spectrum is entirely dominated by ligand emission. Emission bands exhibited by the former lanthanide complexes are presented in Fig. 3 and a compilation of the wavelengths assigned to each transition can be found in Table S3.†
Excitation of S-Sm-a led to emission bands at 563, 597, and 644 and a weak one at 705 nm, Fig. 3(a). The bands are assigned to the transitions from the 4G5/2 emitting level to the 6HJ level where J is 5/2, 7/2, 9/2 and 11/2, respectively. Residual emission from the ligand, which becomes more prominent in DCM solution, is detected at 450–500 nm indicating a rather low sensitization efficiency for S-Sm-a.
The expected Eu3+ bands corresponding to the 5D0 → 7FJ=0–4 transition are distinguished after the excitation of S-Eu-a, Fig. 3(b). The forbidden transition (ΔJ = 0) appears as a sharp, low-intensity band at 581 nm. For the 7F0 ground state, the splitting due to crystal field perturbation is 1. Hence, any splitting of the emission band associated with the 0 → 0 transition suggests the presence of more than one Eu3+ emitting center, each with a different environment. In the crystal structure of the dinuclear S-Eu-a compound, there are two Eu3+ ions that are crystallographically independent, although each has the same chemical environment, and both have the same coordination geometry (CShM is the same). Therefore, compound S-Eu-a has one Eu3+ emitting center with a single 0 → 0 emission band. The magnetically allowed 5D0 → 7F1 transition, with intensity independent of the environment, arises at 594 nm and it is split due to the crystal field. The most intense band located in the red range at 615 nm is assigned to the 5D0 → 7F2 transition and it is mostly responsible for the red emission colour of S-Eu-a. The splitting of the hypersensitive band suggests that the lanthanide ion does not occupy an inversion symmetry site inside the structure found in solid and in solution samples. Finally, the broader band at 701 nm which is also split due to crystal field perturbation is assigned to the 5D0 → 7F4 transition.24 Polycrystalline and DCM spectra of S-Eu-a appear to be rather similar; however on dissolving the solid sample into the 1 mM DCM solution, splitting of 5D0 → 7F1 due to crystal field perturbation is not seen anymore, indicating some sort of structural change in solution, Fig. S6.†
S-Tb-a and S-Tb-b polycrystalline powders show the bands arising from f–f Tb3+ transitions at 491, 546, 585 and 623 nm which are assigned to 5D4 → 7FJ=6–3. The S-Tb-a signals are more intense than the ones corresponding to the S-Tb-b isomer, as also seen for the measured quantum yields (see below). Besides, for S-Tb-b, the bands corresponding to 5D4 → 7F4 and 5D4 → 7F3 transitions are split due to crystal field perturbation. Furthermore, the spectra of both S-Tb-a and S-Tb-b show the same pattern when they are found in DCM solution (Fig. 3e) and at the same time the two spectra are different from the polycrystalline sample suggesting that the dinuclear unit is probably not maintained when dissolving the S-Tb-a and S-Tb-b compounds in DCM.
As for the Dy-based systems, when exciting the polycrystalline S-Dy-a and S-Dy-b samples at the corresponding ligand excitation wavelengths, very weak emission corresponding to the Dy3+ luminescence could be measured, Fig. 3c. Weak bands at 481 and 574 nm correspond to the 7F9/2 → 6H15/2 and 7F9/2 → 6H13/2 transitions; however, the emission spectra are mainly governed by a more intense and broader band in the blue range (400–450 nm) corresponding to ligand emission. For S-Dy-a and S-Dy-b in DCM solution, the luminescence is totally quenched, and just emission from the ligand can be detected (spectra not shown).
Regarding the NIR emitters, after exciting the S-Nd-a powder at the ligand wavelength, emission from the Nd3+ ion is clearly recognized, as shown in Fig. 3f. The more intense band arising at 1061 nm is assigned to 4F3/2 → 4I11/2 whereas the two less intense bands at 886 and 1339 nm correspond to 4F3/2 → 4I9/2 and 4F3/2 → 4I13/2 transitions.
Finally, the expected luminescence band from the Yb3+ ion is induced after the excitation of S-Yb-b. The band appearing at 976 nm corresponds to the 2F5/2 → 2F7/2 transition and is split due to crystal field perturbation.3a,25
The emission spectra in solution are slightly different compared to the polycrystalline spectra. This may indicate a change in the lanthanide coordination environment due to solvation effects or due to the stability of the compounds in solution.
For instance, thanks to europium's pure magnetic dipole and electric dipole nature of the 5D0 → 7F1 and 5D0 → 7F2 transitions respectively, some structural information can be obtained from its luminescence spectra. The integrated area of the 5D0 → 7F1 band to the area of the 5D0 → 7F2 band ratio (0 → 1/0 → 2) provides information about the symmetry around the Eu3+ environment.24 For the polycrystalline sample the ratio value is 0.3 while in solution it changes to 0.2 indicating that a slight change is produced around the Eu3+ site on dissolving the sample in DCM solution. Furthermore, spectra of both S-Tb-a and S-Tb-b are comparable when they are found in DCM solution, as already mentioned, suggesting that the dinuclear unit is not maintained. Instead, a new compound, probably a mononuclear system, is found and perhaps an equilibrium of different species is active in solutions. Because good luminescence properties are retained in the solution samples, the solvated systems could correspond to a molecular system where the S-PhBut ligand is still coordinated to Ln3+ to maintain the neutral charge and at least one chromophore Bphen molecule remains coordinated to the metal. Hence excitation at the ligand absorption wavelength induces characteristic Ln3+ emission. In addition, residual ligand emission was observed in the S-Tb-a and S-Tb-b spectra, pointing to back transfer energy from the Tb3+ emitting level to the triplet state of the ligand or a possible equilibrium between the free ligand and the lanthanide complex. 1H-NMR spectra of S-Eu-a and S-Tb-b derivatives in deuterated DCM solutions show a dynamic equilibrium between species of different geometries with possibly an exchange of the Bphen ligand between a bound and a free form. In contrast, the chiral carboxylic acid appears mostly bonded to the Ln in both cases. There is no evidence of a trend of red or blue shifting of the emission bands in the solid state with respect to the DCM solution ones, Fig. S7.†
a Value not recorded due to limitations in the equipment. | ||||
---|---|---|---|---|
S-Eu-a | 0.71 | 0.31 | 1.90 | 1.80 |
S-Tb-a | 0.10 | 0.015 | 0.40 | |
S-Tb-b | 0.05 | 0.015 | 0.30 |
S-Eu-a is the compound showing the highest ϕLLn value which is about 2-fold greater in the polycrystalline sample (0.71) compared to the DCM solution (0.31). Also, S-Eu-a shows the longest τobs value among the presented compounds (1.90 ms). As for S-Tb-a and S-Tb-b complexes, S-Tb-a showed higher luminescence intensity when comparing the emission spectra of the polycrystalline samples. This trend was also followed in the measured ϕLLn values where the S-Tb-b quantum yield was reduced by half (0.5) compared to that in S-Tb-a (0.10). Meanwhile for the 1 mM DCM Tb3+ samples, the measured ϕLLn value turned out to be the same for both S-Tb-a and S-Tb-b (0.015), suggesting once more that the mentioned Ln3+ compounds go through a structural change due to solvating effects and when the Tb polycrystalline complexes, whether structure a or structure b, dissolve the final arrangement found in the solution is the same. In addition, the τobs polycryst value of S-Tb-a is slightly greater than that of S-Tb-b, being 0.40 for structure a and 0.30 for structure b. All decay curves could be fitted by a monoexponential decay law, Fig. 4. The presence of a single decay time component, τobs, for the former compounds is suggestive of a single radiative deactivation process, both in the solid state and in solution.
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Fig. 4 Lifetime curves of compounds S-Eu-a, S-Tb-a and S-Tb-b. Solid lines represent mono-exponential fittings. |
More information concerning the sensitization mechanism of S-Eu-a can be extracted from the spectroscopic data. The radiative lifetime (τrad) is consistent with the luminescence lifetime in the absence of non-radiative deactivation and it is different for each compound, since it depends on the Eu3+ environment and on the refractive index of the medium in which the emitting sample is found. The τrad value from the 5D0 emissive state can be calculated from the corrected emission spectrum of S-Eu-a by means of a simplified equation (eqn (S1)†).26,27 For the S-Eu-a polycrystalline sample, the τrad values are 2.29 ms and 3.40 ms for the DCM solution. Then the intrinsic quantum yields (ϕLnLn) are 0.82 and 0.52 for the solid and solution samples respectively (see section 3 of the ESI†). Moreover, the sensitization efficiency (ηsens) describes the energy transferred from the absorbing ligands to the Ln3+ and it assumes a significant role in the overall quantum yield defined as ϕLLn = ηsens·ϕLnLn. Hence, the ηsens values of 0.86 in polycrystalline powder and 0.60 in DCM solution demonstrate a rather efficient sensitization effect from the ligand moieties to the Eu3+ emitting energy level, particularly when S-Eu-a is found as a polycrystalline sample. Moreover, if the dinuclear Eu3+ coordination compound S-Eu-a remains after dissolving it in 1 mM DCM solution, the relation should be obeyed and τrad-DCM will yield 2.80 ms. However, the calculated τrad-DCM from the corrected emission spectra is 3.4 ms. The former fact suggests that the system found in solution differs from the one in the polycrystalline sample.27
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Fig. 5 Circular dichroism spectra of compounds R/S-Eu-a, R/S-Tb-a and R/S-Tb-b measured in 1 mM DCM solution. |
Circular Polarized Luminescence (CPL) spectra were recorded in the solid state and 1 mM DCM for compounds showing the highest luminescence emission intensity: R/S-Eu-a, R/S-Tb-a and R/S-Tb-b enantiomeric pairs at the excitation wavelength of 365 nm in the solid state and 254 nm for the 1 mM DCM solution.
The solid samples were dispersed in a quartz plate, from a suspension in n-pentane, considering that the compounds are not soluble in this solvent. Solid deposition of compounds R/S-Eu-a shows rather weak but measurable mirror image signals for the 5D0 → 7F1 and 5D0 → 7F2 transitions (Fig. S10†). Due to the weak and noisy spectra obtained for the R/S-Eu-a polycrystalline pair, the reliably dissymmetry factor, glum, could not be extracted. Moreover, R/S-Tb-b exhibited only the most intense emission band corresponding to the 5D4 → 7F5 transition. For this transition, three components with opposite signs (+, −, + for the S-enantiomer) can be distinguished (Fig. 6 and Fig. S11†) and the dissymmetry factor was glum = ±2 × 10−3 (+ for S-Tb-b), Table 2. Meaningful CPL spectra could not be obtained for compound R/S-Tb-a.
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Fig. 6 Top: R/S-Tb-b emission of the 5D4 → 7F5 transition. Bottom: solid state CPL spectra of R/S-Tb-b complexes on a quartz plate deposition. |
g lum | 5D4 → 7F5 |
---|---|
R/S-Tb-b polycrystalline | ±2 × 10−3 (+ for S-Tb-b) |
R/S-Tb-a 1 mM DCM | ±0.03 (− for S-Tb-a) |
R/S-Tb-b 1 mM DCM | ±0.03 (− for S-Tb-b) |
The CPL spectra of Eu3+ and Tb3+ 1 mM DCM solutions were measured and under such conditions, the spectra significantly differ from the ones measured in powder depositions. Following the same trend as for CD, the CPL measurements of S/R-Eu-a, S/R-Tb-a and S/R-Tb-b DCM solutions were more intense and clearer. Well resolved mirror images were obtained for the S/R-Eu-a enantiomeric pair, as shown in Fig. 7a. The most intense band, as generally seen in the CPL of chiral Eu3+ compounds, is due to the pure magnetic dipole 5D0 → 7F1 transition. It is split into two components with opposite signs (+, − for the R-enantiomer) corresponding to the mj = ±1 and 0 states generated by crystal field perturbation. The glum factors obtained for the R/S-Eu-a pair range from ±0.03 (+ for R-Eu-a) for the most intense component of 5D0 → 7F1 to ±8 × 10−4 (+ for R-Eu-a) for the electric dipole 5D0 → 7F2 transition, Fig. S12† and Table 3.
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Fig. 7 CPL of 1 mM DCM solutions of compounds (a) R/S-Eu-a and (b) R/S-Tb-b and R-Tb-a. The black line in both figures represents the emission spectra of each luminescent compound. |
R/S-Eu-a 1 mM DCM | 5D0 → 7F1 | 5D0 → 7F2 | 5D0 → 7F3 |
---|---|---|---|
g lum | ±0.03 (+ for R-Eu-a) | ±8 × 10−4 (+ for R-Eu-a) | ±0.02 (+ for R-Eu-a) |
The DCM solutions of Tb-based systems also presented well resolved CPL (Fig. 7b). R/S-Tb-b shows mirror image spectra where the band arising from the 5D4 → 7F5 transition clearly stands out among the others. It presents three components, each with alternating different signs (−, +, − for the S-enantiomer). Interestingly the sign of the crystal field components of this band is the opposite in the solid state S/R-Tb-b pair CPL measurement. The glum value for the most intense component of the 5D4 → 7F5 transition is ±0.03 (− for the S-enantiomer), as presented in Fig. S13† and Table 3. The DCM solution of R/S-Tb-a showed the same CPL properties evidencing that the species obtained in the solution are the same for both compounds regardless of the structure in the crystal phase (structure a or structure b, Fig. 7 bottom). Similar CPL properties are found for other reported Eu3+ and Tb3+ polynuclear compounds measured in the solid state and in solution.28–31
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Fig. 8 (a) χMT vs. T plot, measured under an external magnetic dc field of 0.3 T, of compounds R-Tb-a, R-Tb-b, R-Dy-a, R-Dy-b and R-Tm-b and (b) R-Nd-a, R-Sm-a, R-Eu-a and R-Yb-b. |
The experimental χMT values at room temperature obtained for R-Sm-a and R-Eu-a are noticeably larger than the calculated ones, Fig. 8(a). The electronic ground states 6H of a Sm3+ ion and 7F of an Eu3+ ion split due to the spin–orbit coupling with 6HJ=5/2–15/2 and 7FJ=0–6J states, respectively. For these ions the spin orbit coupling parameter (λ) is rather small, around 200 cm−1 for Sm3+ and 300 cm−1 for the Eu3+ ion. Due to the small λ values, excited J states are closer in energy, and these are found to be thermally populated at room temperature. Thus, the χMT value at 300 K is higher than the calculated one which only considers the population of the 6H5/2 and 5D0 ground states (for Sm3+ and Eu3+ respectively). The decrease of the χMT values on cooling the sample is due to the thermal depopulation of the excited J states. At 2 K, the χMT value of R-Eu-a is 0.01 cm3 mol−1 K confirming that at low temperature the non-magnetic ground state (J = 0) is populated.32
The χMT vs. T curves of compounds R-Nd-a, R-Yb-b, R-Tb-a, R-Tb-b, R-Dy-a, R-Dy-b and R-Tm-a decrease on cooling the samples down to 1.12, 2.69, 15.69, 11.34, 19.34, 21.39, and 12.13 cm3 mol−1 K at 2 K, respectively. Fig. 8(a) and (b). The decrease of χMT is attributed to the thermal depopulation of the excited ±mj states of the ground J state. At the lowest temperature limit, R-Tb-b drops to smaller χMT values compared to R-Tb-a while R-Dy-a decreases more compared to R-Dy-b. The decrease of χMT(T), on cooling the sample, could be attributed to one phenomenon or a combination of different phenomena: first, due to the thermal depopulation of the excited mj doublets, from the ground J state; second, due to weak antiferromagnetic coupling between the Ln3+ centers though the contracted nature of 4f electrons in lanthanide(III) ions making magnetic exchange coupling interactions rather weak; and third, due to dipolar interactions between the molecules of the crystal lattice.3a,32a,33
Magnetization dependence with applied magnetic field curves monitored at 2 K for the former compounds are depicted in Fig. S14.† Magnetization increases suddenly on applying an external magnetic field from 0 to ∼1 T. The compounds do not show saturation of magnetization while the magnetization of R-Eu-a is maintained at 0 NμB, as expected.34b
Concerning Dy-based compounds, the magnetic behavior is quite different when varying from structure a (R-Dy-a) to structure b (R-Dy-b). At a 0 T direct current (Hdc) magnetic field, the AC response of R-Dy-a was absent, while R-Dy-b showed maxima of the out-of-phase magnetic susceptibility component (χ′′M) and therefore Single Molecule Magnet (SMM) behavior, as shown in Fig. S15.† However, compound R-Dy-a showed a slow relaxation of magnetization at an Hdc value of just under 0.1 T; at Hdc = 0 T, R-Dy-b shows maxima in the χ′′Mvs. ν curves above 6.5 K, Fig. 9a. The Cole–Cole plot (χ′Mvs. χ′′M), Fig. 9b, shows non-symmetric semicircles that can be fitted with the one component generalized Debye model described by the Casimir–Dupré function eqn (S3).†35 The fitting leads to α values that remain almost constant along all the temperature range: 0.27 (1.8 K)–0.28 (6.5 K). The extracted relaxation times with temperature (ln(τ) vs. 1/T) are depicted in Fig. 9c. Interestingly, in the ln(τ) vs. T−1 curve no clear linear trend is discerned in the high temperature range suggesting that the spin relaxation of R-Dy-b does not take place through the thermally activated, over-barrier Orbach mechanism described with eqn (2).36
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Fig. 9 (a) χ′′Mvs. frequency plot obtained at Hdc = 0 T for R-Dy-b. (b) The Cole–Cole plot for R-Dy-b from the ac data recorded at Hdc = 0 T. The continuous black line corresponds to the best fit according to eqn (S3).† (c) The χ′′Mvs. frequency plot obtained at Hdc = 0.06 T for R-Dy-b. (d) The Cole–Cole plot for R-Dy-b from the ac data recorded at Hdc = 0.06 T. The continuous black line corresponds to the best fit according to eqn (S3).† (e) The χ′′Mvs. frequency plot obtained at Hdc = 0.1 T for R-Dy-a. (f) The Cole–Cole plot for R-Dy-a from the ac data recorded at Hdc = 0.1 T. The continuous black line corresponds to the best fit according to eqn (S3).† |
From the fit with eqn (2) in the higher temperature range of the R-Dy-b curve, an activation energy of 2.85 cm−1 was obtained; therefore, we could propose the idea that the Orbach mechanism is not prevailing.37 Nonetheless, it could be possible that for R-Dy-b, the magnetization relaxation takes place in the low energy vibrational structure (by low energy acoustic phonons) through the Raman mechanism as already experienced in other Dy-based systems showing slow relaxation of the magnetization.38,34c
τ−1 = CTn + τQTM−1 | (3) |
The best fit of the R-Dy-b ln(τ) vs. T−1 curve is obtained when Raman and quantum tunneling of magnetization (QTM) mechanisms (eqn (3)) are considered, and the obtained parameters are C = 28.6 s−1 K−n with n = 2.4 for Raman and τQTM = 0.0097 s for QTM processes, as shown in Fig. 10. A compilation of the fitted parameters from the equations of the presented compounds is found in Table 4.
Orbach | Raman | Direct | QTM | |||
---|---|---|---|---|---|---|
ΔE/cm−1 (K) | τ 0/s | C/s−1 K−n | n | A/s−1 K−1 | τ QTM | |
R-Nd-a | 0.8 | 6.4 | 435.9 | |||
R-Dy-a | 23.5 (33.7) | 3.2 × 10−10 | 1425.0 | |||
R-Dy-b H dc = 0 G | 28.6 | 2.4 | 0.0097 | |||
R-Dy-b H dc = 500 G | 1.2 | 4.1 | ||||
R-Yb-b | 1.26 | 5.7 | 126.5 |
The χ′′M field dependence of S-Dy-b measured at 3.5 K shows that relaxation of the magnetization times (τ = 1/2πν) reach the highest value at the optimal field of 0.06 T, as shown in Fig. S16.† At Hdc = 0.06 T, χ′′M(ν) maxima appear at lower frequencies and at a higher temperature range (2.5–9 K) compared to that obtained from the Hdc = 0 T measurement, Fig. 9(c). The χ′′M peaks move progressively to higher oscillating frequencies on increasing the temperature suggesting that the spin relaxation of S-Dy-b, at Hdc = 0.06 T, takes place through a thermal dependent mechanism. The Cole–Cole plots were fitted with eqn (S3)† and Fig. 9(d). The α parameter remains near 0 throughout the temperature range: 0.011 (2.5 K)–0.014 (9 K), indicating that the width distribution of the relaxation times diminishes on applying Hdc ≠ 0 T for the SMM Dy3+ compound. As the ln(τ) vs T−1 plot shows, a lack of a clear linear trend in the higher temperature range is also identified for this experiment, as shown in Fig. 10. The best fit of the curve is obtained when only the equation corresponding to the Raman relaxation mechanism (first term of eqn (3)) is considered and the obtained parameters are C = 1.2 s−1 K−n with n = 4. The fast QTM is removed by applying an external magnetic field.
For S-Dy-a, magnetic field-dependent -measurements at 2 K show that τ is the greatest when the Hdc is 0.1 T, as shown in Fig. S17.† Therefore, χ′M and χ′′M measurements were monitored at an Hdc value of 0.1 T. R-Dy-a showed maxima of the χ′′M component in a small temperature range (2–3.1 K), Fig. 9(e). Cole–Cole plots, presented in Fig. 9(f), show non-symmetric semicircles that become incomplete on increasing the temperature. They were successfully fitted with eqn (S3),† leading to α values in the range of 0.008 (2 K)–0.2 (at 3.1 K). The ln(τ) vs. T−1 plot shows that at a higher temperature range, few points follow a linear trend, as shown in Fig. 10. The ln(τ) vs. T−1 curve of S-Dy-a was fitted considering only the Orbach mechanism in the higher temperature range thus leading to an effective energy barrier of 18.89 cm−1 (27.19 K) and a pre-exponential factor (τ0) of 2.59 × 10−9 s. However, the linear trend is not followed in the entire temperature range. The equations that fit best the magnetic data of S-Dy-a are the ones that describe the Orbach (followed in the high temperature range) and Direct (appears on cooling the sample) mechanisms. The best values of the fitting are ΔE = 23.5 cm−1 (33.7 K) and τ0 of 3.2 × 10−10 s for Orbach and A = 1425.0 s−1 K−1 for Direct. Although the ΔE of S-Dy-a is larger compared to the value calculated for S-Dy-b, it is still quite low. To verify if the S-Dy-b magnetization is relaxing through the Orbach mechanism, ab initio calculations should be performed to determine the energy difference between ±mj ground and excited states. With such a low energy barrier, the Raman relaxation could be prevailing in the magnetization relaxation although, in this case, no successful fit could be obtained using the equation describing such a mechanism. Nevertheless, the temperature range in which S-Dy-a shows the AC response is very small (there is a 1 K temperature difference); therefore it is difficult to interpret the τ tendency with temperature since quite empirical data are obtained.
At Hdc = 0 T, compounds R-Nd-a and R-Yb-b do not show a χ′′M response under the ac magnetic field indicating that the relaxation of the magnetization goes through a relaxation mechanism of a quantum nature, the so-called QTM. Field-dependent measurements were performed at constant temperatures of 2 and 2.5 K, showing the highest τ values at the optimal fields of 0.15 T and of 0.2 T for R-Nd-a and R-Yb-b, respectively, as shown in Fig. S15.† Then, AC measurements at the optimal DC fields were taken for each compound. R-Nd-a showed maxima of imaginary susceptibility in the 2.1–4.8 K temperature range while the ac signal appeared in a wider temperature range of 2.1–6 K for R-Yb-b, as shown in Fig. 11(a) and (d). The Cole–Cole plot representation shows semicircles that can be well fitted with eqn (S3).† The collected α parameters stay close to 0 for both compounds: 0.0035–0.0103 for R-Nd-a and 0.094–0.01 for R-Yb-b. Moreover, the ln(τ) vs. T−1 plot successfully fits to the sum of both contributions, Raman and Direct mechanisms (eqn (4)), Fig. 11(e). The values of the parameters obtained from the fitting yielded C = 0.8 s−1 K−n with n = 6.4 for Raman and A = 435.9 s−1 K−1 for Direct for R-Nd-a and C = 1.26 s−1 K−n with n = 5.74 for Raman and A = 126.3 s−1 K−1 for Direct for R-Yb-b. Other Yb3+ and Nd3+ compounds with slow relaxation of the magnetization under an external DC field showed similar behavior.34a,d,e,37,39
τ−1 = CTn + AH4T | (4) |
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Fig. 11 (a) The χ′′Mvs. frequency plot obtained at Hdc = 0.15 T for R-Nd-a. (b) The Cole–Cole plot for R-Nd-a obtained from the ac data recorded at Hdc = 0.15 T. The continuous black line corresponds to the best fit according to eqn (S3).† (c) The χ′′Mvs. frequency plot obtained at Hdc = 0.2 T for R-Yb-b. (d) The Cole–Cole plot for R-Yb-b obtained from the ac data recorded at Hdc = 0.2 T. The continuous black line corresponds to the best fit according to eqn (S3).† (e) The ln(τ) vs. 1/T plot of R-Nd-a obtained at Hdc = 0.15 T and that for R-Yb-b obtained at Hdc = 0.2 T. Continuous lines represent the best fit according to Raman + direct equations for both compounds. |
Finally, R-Sm-a, R-Tb-a, R-Tb-b, R-Tm-b samples do not show χ′′M dependence with either temperature or frequency under the oscillating magnetic field.
Moreover, luminescence studies were carried out in the solid state and in 1 mM DCM solution. Excitation at the ligand absorption wavelengths resulted in the expected luminescence from the lanthanides Eu3+, Tb3+, Nd3+ and Yb3+, both in the solid state and in DCM solutions. Circular dichroism and circular polarized luminescence measurements reveal weak spectra for the solid state Eu and Tb samples, although for the DCM solutions a clearer mirror image and more intense spectra were obtained. Correlation of luminescence, CD, CPL and 1H-NMR studies reveals that the dinuclear structure undergoes a deep structural change on dissolving each polycrystalline sample in 1 mM DCM solution.
Magnetic measurements revealed Single Molecular Magnet (SMM) behaviour for compound R-Dy-b while slow relaxation of the magnetization under an external magnetic field was observed in R-Dy-a, R-Nd-a and R-Yb-b. Magnetization relaxation of R-Dy-b, R-Nd-a and R-Yb-b is described by the Raman mechanism. The dominance of the Raman rather than the Orbach relaxation may originate from a lack of axiality in the Ln3+ coordination sphere provided by the selected ligands.
Crystallographic data for S-Eu-a and S-Tm-b have been deposited at the Cambridge Crystallographic Data Centre with CCDC numbers 2330935 and 2330936 respectively.
Footnotes |
† Electronic supplementary information (ESI) available: Tables S1–S7 and Fig. S1–S17. See DOI: https://doi.org/10.1039/d4dt01295j |
‡ To obtain structure a of the [Tb2(μ-2-R/S-PhBut)4(R/S-2-PhBut)4(Bphen)2] compound, the solvent used in this step should be methanol instead of ethanol. |
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