Open Access Article
Shuang-Yan Lin
a,
Jianfeng Wub and
Zhikun Xu*a
aKey Laboratory for Photonic and Electronic Bandgap Materials, Ministry of Education, School of Physics and Electronic Engineering, Harbin Normal University, Harbin 150025, P. R. China. E-mail: xuzhikunnano@163.com
bState Key Laboratory of Rare Earth Resource Utilization, Changchun Institute of Applied Chemistry, Chinese Academy of Sciences, Changchun 130022, China
First published on 9th October 2017
Two new μ4-O bridged hexanuclear lanthanide complexes, [Dy6L′4(μ4-O)(NO3)4]·4CH3OH (1) and [Sm6L′4(μ4-O)(CH3COO)4]·2CH3OH (2), have been assembled by using methyl modified Schiff-base ligand H3L′ (2,6-bis((2-hydroxypropylimino)methyl)-4-methylphenol). The complex 1 shares a similar μ4-O bridged Dy6 core as the parent Dy6-2, while coordination geometries and magnetic interactions are slightly changed upon the modulation of the ligand, which results in distinct single-molecule magnetic (SMM) and single-molecule toroic (SMT) properties.
In reality, most lanthanide SMMs have been synthesized by serendipitous approaches. Modulating the structure of complexes by design and choice of ligands is still a challenge. In general, one type of ligand affords a particular type of complexes possessing a certain nuclearity and topology.23–26 In this regard, we have been interested to investigate the magneto-structural relationships of SMTs with one typic ligand. Recently, we have successfully assembled a Dy6 SMTs with enhanced toroidal moment that was formed by linkage of two Dy3 units (the complex is defined as Dy6-2).27 To go a step further, we modified slightly the Schiff-base ligand by adding a methyl, and assembled two μ4-O bridged hexanuclear lanthanide clusters, [Dy6L′4(μ4-O)(NO3)4]·4CH3OH (1) and [Sm6L′4(μ4-O)(CH3COO)4]·2CH3OH (2). Though Dy6-2 and complex 1 have similar structures, the coordination geometries and magnetic interactions are changed upon the slight modulation of the ligand. The coordination environment of Dy(III) ions will influence the local tensor of anisotropy and crystal-field splitting. Thus they exhibit dissimilar magnetic behaviour. Complex 1 shows SMM behaviour with obvious quantum tunnelling of the magnetization (QTM) and SMT property with large conventional magnetization.
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2 ratio in methanol.
Elemental analyses for C, H, and N were carried out on a Perkin-Elmer 2400 analyzer. Fourier transform IR spectra (4000–300 cm−1) were measured using KBr pellets by a Fourier transform infrared spectrometer Nicolet 6700. All magnetization data were recorded on a Quantum Design MPMS-XL7 SQUID magnetometer equipped with a 7 T magnet. The variable-temperature magnetization was measured with an external magnetic field of 1000 Oe in the temperature range of 1.9–300 K. The experimental magnetic susceptibility data are corrected for the diamagnetism estimated from Pascal's tables and sample holder calibration.
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2) in methanol. Similar to the procedure for Dy6-2, the reactions of in situ formed H3L′ with Dy(NO3)3·6H2O/Sm(CH3COO)3·H2O in the presence of triethylamine under solvothermal condition produce block-shaped crystals of [Dy6L′4(μ4-O)(NO3)4]·4CH3OH (1) and [Sm6L′4(μ4-O)(CH3COO)4]·2CH3OH (2). The structures of 1 and 2 were established by single crystal X-ray diffraction. The crystal data and structure refinement are summarised in Table 1.
| Compound | 1 | 2 |
| Empirical formula | Dy6C64H92N12O29 | Sm6C70H94N8O23 |
| Fw (g mol−1) | 2468.50 | 2317.63 |
| Crystal system | Triclinic | Monoclinic |
| Space group | P![]() |
C2/c |
| a (Å) | 12.4459(5) | 18.6094(11) |
| b (Å) | 13.8185(5) | 17.218(1) |
| c (Å) | 25.2852(10) | 25.3390(14) |
| α (°) | 82.073(1) | 90 |
| β (°) | 81.870(1) | 92.634(1) |
| γ (°) | 75.400(1) | 90 |
| V (Å3) | 4142.1(3) | 8110.5(8) |
| Z, ρcalcd (Mg m−3) | 2, 1.979 | 4, 1.898 |
| F(000), Rint | 2376, 0.0306 | 4504, 0.0744 |
| R1, wR2 [I > 2σ(I)] | 0.0455, 0.1085 | 0.0495, 0.1146 |
| R1, wR2 (all data) | 0.0750, 0.1271 | 0.0887, 0.1394 |
| GOF | 1.006 | 1.008 |
As shown in Fig. 1, complex 1 crystallizes in the triclinic space group P
and consists of six Dy(III) ions, four (L′)3− ligands, one μ4-O anion and four NO3− anions. The core of 1, similar to the Dy6-2, consists of two [Dy3(μ3-O)2(μ2-O)2] triangular units linked by one μ4-O2− ion in an edge-to-edge arrangement. The triangular Dy3 units in 1 are more equilateral than that in Dy6-2 with Dy⋯Dy distances in range 3.4933(8)–3.4017(6) Å. The dihedral angle between the two Dy3 planes in 1 is 30.101(12)° that is slightly larger than that in Dy6-2 with 29.6568°.
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| Fig. 1 (Top) Structure of 1 with hydrogen atoms omitted for clarity. (Bottom) μ4-O bridged hexanuclear core. | ||
It is notable that all donors in ligand H3L′ are coordinated, and each of the four (L′)3− binds five Dy(III) ions utilizing their tridentate pocket (O2N) along with bridging alkoxido oxygen (Scheme 1). This is different from some Schiff-base ligands that only coordinated partially.31 Two arms of alkoxido oxygens in ligands bridge distinctly: while one arm bridges two Dy(III) ions of one triangular edge, the other arm links three Dy(III) ions upon the other triangular unit. Additionally, the phenoxido oxygen bridges two Dy(III) ions from two triangular units. Therefore, alkoxido oxygens from four ligands fasten Dy3 triangles, one μ4-O anion and four phenoxido oxygens of ligands further strengthen the “Dy3 + Dy3” construction from center and periphery, respectively. This is the same with the reported Dy6-2. Such a robust edge-to-edge arrangement will enhance the toroidal magnetic moment of the molecule.
The coordination spheres of Dy5 and Dy6 ions are completed respectively by two nitrate ions, and all Dy(III) ions are eight-coordinate (Fig. 2). This is different from Dy6-2, where five Dy(III) centers are eight-coordinate and one Dy(III) ion is nine-coordinate. The exact geometries of all Dy(III) centers were determined by using the SHAPE 2.1
32,33 and the results are listed in Table S1.† For complex 1, Dy1/Dy3/Dy5/Dy6 centers are situated in distorted square antiprismatic geometries, and Dy2/Dy4 centers are situated in distorted triangular dodecahedron. For Dy6-2, Dy1/Dy3/Dy5 centers are situated in distorted square antiprismatic geometries, Dy2/Dy4 centers are situated in distorted triangular dodecahedron, and Dy6 ion is in mono-capped square antiprism. The changes probably have a great impact on the magnetic anisotropy and further the magnetic properties.34–37
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| Fig. 2 Coordination polyhedra (distorted square antiprism for Dy1, Dy3, Dy5 and Dy6; distorted triangular dodecahedron for Dy2 and Dy4) for six Dy3+ ions in 1. | ||
In addition, the Dy–O bond lengths fall in the range of 2.235(6)–2.478(7) Å with the average bond of 2.37 Å, the Dy–N bond lengths fall in the range of 2.457(8)–2.490(8) Å with the average bond of 2.47 Å. Those average bonds in complex 1 are similar to that of Dy6-2 (average bonds are 2.48 and 2.38 Å for Dy–O and Dy–N, respectively). This indicates the metal–ligand interactions of complex 1 and Dy6-2 are similar.
In [Dy6L′4(μ4-O)(NO3)4] core, the four ligands are twisted along the C–N bonds, and each ligand straddles two triangles to coordinate five Dy(III) ions, resulting in formation of quadruple-stranded helicates (Fig. 3).38–40 Significantly, two stereoisomers of right- (Δ) and left-hand (Λ) configurations are in crystal, forming a racemic mixture. The packing arrangement of 1 reveals that Δ- and Λ-configuration helicates are alternate along the crystallographic a axis (Fig. 4).
Complex 2 crystallizes in the monoclinic space group C2/c, the asymmetric unit contains four Sm(III) ions, two (L′)3− ligands and two CH3COO− ions. The structure of 2 is essentially isomorphous to 1 (Fig. S1†), consists of a μ4-O2− ion linked two triangular units in an edge-to-edge arrangement, where Sm⋯Sm distances are in range of 3.4439(10)–3.6234(96) Å, the dihedral angle between the two Sm3 planes in 2 is 28.176° that is smaller than that in 1. In the asymmetric unit, Sm2 and Sm3 ions are eight-coordinate with 6O2N, and both display distorted triangular dodecahedral geometries based on SHAPE 2.1 (Fig. S2 and Table S2†). The coordination spheres of Sm1 and Sm4 ions are filled respectively by two CH3COO− ions, forming eight-coordinate Sm1 and Sm4 ions with 8O. The exact geometries of Sm1 and Sm4 ions are both distorted square antiprisms based on SHAPE 2.1. In addition, the Sm–O bond lengths fall in the range of 2.331(6)–2.506(8) Å, the Sm–N bond lengths fall in the range of 2.507(9)–2.552(9) Å.
In [Sm6L′4(μ4-O)(CH3COO)4] core, each of four ligands coordinates five Sm(III) ions and straddles two triangular units, producing formation of quadruple-stranded helicates (Fig. S3†). As shown in Fig. S4,† the two stereoisomers of Δ and Λ configurations form a racemic mixture, which can be seen in molecular structures and crystal packing.
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| Fig. 5 (Top) Plots of χMT vs. T for 1 (black square) and Dy6-2 (red circle) in a dc field of 1000 Oe (2–300 K); (bottom) plots of χMT vs. T for 2 in a dc field of 1000 Oe. | ||
For complex 2, the χMT value (Fig. 5) observed at room temperature is 1.58 cm3 K mol−1, which is significantly larger than the theoretical one. This is attributed to the first or even the higher excited states (6H7/2, 6H9/2,…, 6H15/2) of the Sm(III) ion that can be populated obviously at room temperature.44 On cooling, the χMT value decreases continuously to a minimum of 0.10 cm3 K mol−1 at 2.0 K.
The field dependence of magnetization (M) was measured between 1.9 and 5 K. As shown in Fig. 6, it is obviously that M under variable field at 1.9 K shows a “S” shape, which is consistent with SMTs.22 The peak (d(M/Ms)/dH) vs. field suggests inflection around 12 kOe. The inflection is less evident than that in Dy6-2. M reaches a maximum value 33.83 μB at about 45 kOe, which is far lower than the expected saturation value of 60 μB for six noninteracting Dy(III) ions. This can be mostly attributed to crystal-field effects and the possible weak antiferromagnetic interactions that make the low-lying excited states accessible. Meanwhile, the non-superposition of the M vs. H/T data implies the presence of significant magnetic anisotropy. The static magnetic behaviours, including the dc susceptibility and the field dependence of M, reveal that the ground state of 1 could be toroidal magnetic moment and the conventional magnetic moment should be larger than that of Dy6-2.22
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| Fig. 6 (Top) Field dependence of magnetization at 1.9 K for 1 and Dy6-2. (Bottom) M versus H/T plots for 1 at 1.9 K, 3 K and 5 K. | ||
Furthermore, the anisotropy axes of complex 1 were calculated using the Magellan program45–47 based on an electrostatic model (Fig. 7 and Table S3†). The results indicate that complex 1 shows toroidal moment in both Dy3 units. This agrees with the magnetic properties. The ab initio calculations48–50 are planned to provide quantitative evaluation of the anisotropy axes and Dy–Dy coupling interactions.
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| Fig. 7 Ground-state magnetic anisotropy of complex 1. The green arrows represent the orientations of the anisotropic axes for each Dy(III) ion, as calculated by the electrostatic model. | ||
To compare the magnetic relaxation been Dy6-2 and 1, the dynamics of the magnetization of 1 were investigated using alternating current (ac) susceptibility measurements (Fig. 8). Under zero dc field, the variable-temperature ac susceptibility of 1 shows the temperature dependence maximum, which signals the freezing of the spins by the anisotropy barrier and is typical for SMM behaviour. Both 1 and Dy6-2 show broad peak in the out-of-phase susceptibility, but the former appears at 7 K that is lower than that of Dy6-2 (at about 9 K). This indicates lower effective energy barrier for complex 1. Obviously, unlike the Dy6-2, the rise in the out-of-phase and in-phase susceptibility on cooling at low temperatures indicates the presence of QTM for 1, which may be due to the weak magnetic interaction that is too weak to suppress the QTM.51–53 This agrees well with dc magnetic susceptibility that indicates weaker magnetic interaction in complex 1.
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| Fig. 8 Temperature dependence of the out-of phase and in-phase ac susceptibility for Dy6-2 (left) and 1 (right) at 1000 Hz under zero dc field. | ||
The reported isomorphous Dy6-2 displayed impressive dynamic magnetic properties with effective suppression of QTM and remarkable toroidal moment. However, obvious QTM is present and toroidal moment is less distinct in 1. Comparing the structure data of complex 1 and Dy6-2, they have the identical metal–ligand interaction, but distinctive coordination geometries mainly on Dy6 ion. For Dy6-2, Dy6 ion is nine-coordinate with a mono-capped square antiprism. While Dy6 center in complex 1 is eight-coordinate situated in distorted square antiprismatic geometries, which is due to the steric hindrance from additional methyl groups of ligands (Fig. 1). The changes in coordination geometries have a great impact on the orientation of the easy axes. Consequently, the toroidal moment retains in complex 1 but with a large conventional magnetization, SMM behaviour also is observed but with a non-ignorable QTM. It should be note that the weaker magnetic interaction in complex 1 could not suppress the QTM.
Footnote |
| † Electronic supplementary information (ESI) available. CCDC 1566095 and 1566096. For ESI and crystallographic data in CIF or other electronic format see DOI: 10.1039/c7ra09619d |
| This journal is © The Royal Society of Chemistry 2017 |