Eva Zahradníkováa,
Céline Pichonb,
Carine Duhayonb,
Jean-Pascal Sutter*b,
Petr Halaša and
Bohuslav Drahoš*a
aDepartment of Inorganic Chemistry, Faculty of Science, Palacký University Olomouc, 17. listopadu 12, CZ-771 46 Olomouc, Czech Republic. E-mail: bohuslav.drahos@upol.cz; Tel: +420 585 634 954 Tel: +420 585 634 429
bLaboratoire de Chimie de Coordination du CNRS (LCC-CNRS), Université de Toulouse, CNRS, Toulouse, France. E-mail: jean-pascal.sutter@lcc-toulouse.fr
First published on 3rd September 2024
With the aim of tuning the magnetic anisotropy, a series of Co(II) complexes with the general formula of complex cations [Co(L)X]+, where X = Br− (1); I− (2); NCO− (3); NCS− (4a); N3− (5), and [Co(L)(NCS)2] (4b), (L = a 17-membered pyridine-based N3O2-macrocyclic ligand containing two pyridin-2-ylmethyl pendant arms) were prepared and thoroughly characterized. The molecular structures for all complexes showed strongly distorted geometry in between octahedral and trigonal prismatic. The magnetic studies confirmed substantial magnetic anisotropy with positive values of D, the axial zero-field splitting parameter, but E/D ratios close to 1/3. This was supported by theoretical CASSCF calculations showing no significant effect of the co-ligands. Complex 4b was found to behave as a field-induced SMM.
Co(II) complexes represent the second most studied group of SMMs13 after Dy(III) complexes.14,15 Various structures based mainly on acyclic ligands (Schiff bases, heterocycles, polypyridines) have been intensively investigated,16 whereas those with macrocyclic ligands are rather scarce. Furthermore, the coordination sphere, i.e. the geometry and strength of the ligand field, has a crucial effect on magnetic anisotropy and consequently on the relaxation of magnetization as well,17–19 which is valid not only for Co(II) compounds, but also for all other complexes including Dy(III)-based SMMs.
The synthesis of 15-membered pyridine-based macrocyclic ligand 15-pyN3O2 (see Fig. 1) was described more than 30 years ago,20 and complexes with 3d transition metals have been studied mainly in the field of molecular magnetism and medicine. The first study concerned Mn(II) complexes as potential MRI contrast agents.21 Furthermore, a series of complexes with M = Mn, Fe, Co, Ni, Cu, and Zn was prepared. As the radius of the central atom decreased, a decrease in coordination number was observed from 7 for Mn(II), Fe(III), Co(II), through 5 + 2 for Ni(II), 4 + 1 for Cu(II) to 5 for Zn(II). In the case of the Co(II) and Ni(II) complexes, a large axial ZFS component with D(Co) ≈ 40 cm−1, D(Ni) = −6.0 cm−1, was found.11
Since the Co(II) complex showed an intriguing magnetic behavior, a series of [Co(15-pyN3O2)X2], where X = Cl−, Br−, I−, was subsequently prepared and studied.22 All three complexes had coordination number 7 and the shape of the coordination polyhedron corresponded to distorted pentagonal bipyramid and exhibited the behaviour of field-induced SMMs. For this geometry of the coordination polyhedron, Co(II) is anticipated to possess a positive D parameter, which was subsequently confirmed in all cases with D(Cl) = 38 cm−1; D(Br) = 41 cm−1; D(I) = 35 cm−1.22 The correlation between the values of D parameter and the Mayer bond order (decreasing in order Co–I > Co–Cl > Co–Br) was understood as a consequence of the ligand field splitting and the decreasing covalency of the Co–X bond. Whether associated to a Cl, Br, or I anion, all complexes behaved as field-induced SMMs.22
Moreover, several derivatives of 15-pyN3O2 decorated with two pendant arms with different functional groups (e.g. pyridine,10 carboxylate,23 benzimidazol)24 were prepared. Among them the pyridine derivative py2-15-pyN3O2 (Fig. 1) was the most interesting as a decrease in coordination number from 7 (MnII, FeII, CoII), to 6 + 1 (NiII), to 5 (CuII) was observed.10 For the 7-coordinated complexes, all donor atoms of the macrocyclic ligand were coordinated to the central metal atom and the geometry of the coordination sphere was close to pentagonal bipyramid. In case of Ni(II) complex, the length of Ni–Oaliph bond was prolonged to 2.653(3) Å, and for the Cu(II) complex, one pyridine pendant arm and one oxygen atom were not coordinated. Substantial magnetic anisotropy was evidenced for Fe(II), Co(II) and Ni(II) complexes, with D(Fe) = −7.4(2) cm−1, D(Co) = +34(1) cm−1, and D(Ni) = −12.8(1) cm−1.10 Despite its positive D parameter, the Co(II) complex exhibited slow relaxation of magnetization below 8 K.10
On the other hand, for a series of Co(II) complexes with 17-membered pyridine/piperazine-based macrocycle 17-pyN5-pip (Fig. 1), [Co(17-pyN5-pip)X]+ (where X = Cl−, Br−, N3−, NCO−, NCS−, NCSe−) with distorted trigonal prismatic geometry, a negative D parameter was found with values ranging from −20 to −41 cm−1, and all showed field-induced SMM behavior.25
Thus, motivated by the above-mentioned studies, we synthesized a structurally new macrocyclic ligand py2-17-pyN3O2 = L (Fig. 2) as a structural analogue of py2-15-pyN3O2 with an enlarged macrocyclic cavity and its Co(II) complexes with different monovalent halido-/pseudohalido coligands. We investigated the effect of enlarged 17-membered macrocyclic cavity on the molecular structure and coordination geometry of Co(II) centers and compare the coordination ability of this ligand L with its 15-membered analogue. Moreover, the effect of coligand exchange on the structural properties as well as on the magnetic behavior of all Co(II) complexes were examined.
Magnetic measurements for all the samples were carried out with a Quantum Design MPMS 5S SQUID magnetometer in the temperature range 2–300 K. The measurements were performed on polycrystalline samples mixed with grease and put in gelatin capsules. The temperature dependences of the magnetic susceptibility was obtained in an applied field of 1 kOe and the isothermal field dependence of the magnetizations were collected up to 5 T at temperatures between 2 and 8 K. The molar susceptibility (χM) was corrected for sample holder, grease and for the diamagnetic contribution of all the atoms by using Pascal's tables.26 AC susceptibility data were collected in the frequency range 1–1500 Hz. Assessment of the ZFS parameters have been done considering an S = 3/2 spin for Co(II), the software PHI27 was used for fitting the χMT = f(T) and M = f(H) behaviors. The powder X-ray diffraction (PXRD) patterns were measured on Rigaku Miniflex600 diffractometer in reflection mode with λ(CuKα1,Kα2) = 1.54059 and 1.54439 Å radiations (see ESI Fig. S12†).
Co(II) complexes 1 and 4a were prepared in the same way. Equimolar amounts of metal salt (71 mg of CoBr2·6H2O or 45 mg of Co(SCN)2·2H2O) and ligand L (100 mg; 0.217 mmol) were mixed in methanol (3 mL). The complexes were crystallized by vapor diffusion of diethyl ether into the resulting methanolic solution at 7 °C and the single crystals suitable for X-ray analysis were separated by decantation after three weeks. 4b was obtained from 4a after leaving the crystallisation mixture at RT for several days.
Co(II) complexes 2, 3 and 5 were prepared similarly. Co(ClO4)2·6H2O (79 mg; 0.217 mmol) was dissolved in methanol (2 mL) and tetrabutylammonium iodide (200 mg; 0.541 mmol), NaNCO (70 mg; 1.08 mmol) or NaN3 (56 mg; 1.08 mmol) were added. The solution was filtered and the filtrate was added dropwise to methanolic solution (2 mL) of L (100 mg; 0.217 mmol). The complexes were crystallized as mentioned above.
[CoLBr]Br·CH3OH (1·CH3OH): Dark green crystals, yield 100 mg (68%). MS m/z(+): 484.31 (calcd. 484.27) [CoL + Na]+; 599.20 (calcd. 599.13) [CoL + Br]+; C28H39Br2CoN5O3; Mr = 712.38, found (calcd.): C 46.87 (47.21); H 5.45 (5.52); N 9.68 (9.83); IR (ATR, cm−1): 1606, 1579, 1442 [ν(CC)py + ν(CN)py].
[CoLI]I0.5(ClO4)0.5·CH3OH (2·CH3OH): Dark violet crystals, yield 72 mg (44%). MS m/z(+): 484.32 (calcd. 484.27) [CoL + Na]+; 619.17 (calcd. 619.16) [CoL + ClO4]+; 647.11 (calcd. 647.12) [CoL + I]+; C28H39Cl0.5CoN5O5I1.5; Mr = 792.66, found (calcd.): C 42.68 (42.43); H 4.84 (4.96); N 8.66 (8.84); IR (ATR, cm−1): 1605, 1578, 1444 [ν(CC)py + ν(CN)py]; 1091, 622 [ν(ClO4)−].
[CoL(NCO)]ClO4·CH3OH (3·CH3OH): dark violet crystals, yield 92 mg (61%). MS m/z(+): 519.19 (calcd. 519.20) [CoL − H]+; 562.20 (calcd. 562.21) [CoL + NCO]+; C29H39ClCoN6O8; Mr = 694.04, found (calcd.): C 51.03 (50.19); H 5.59 (5.66); N 12.14 (12.11); IR (ATR, cm−1): 2205 [ν(NCO)−]; 1605, 1583, 1444 [ν(CC)py + ν(CN)py]; 1077, 621 [ν(ClO4)−].
[CoL(NCS)]NCS·0.25CH3OH (4a·0.25CH3OH): violet crystals, yield 60 mg (43%). MS m/z(+): 484.32 (calcd. 484.27) [CoL + Na]+; 578.19 (calcd. 578.19) [CoL + NCS]+; C29.25H36CoN7O2.25S2; Mr = 644.71, found (calcd.): C 53.61 (53.49); H 5.67 (5.63); N 15.01 (15.21); IR (ATR, cm−1): 2050 [ν(NCS)−] 1605, 1570, 1467 [ν(CC)py + ν(CN)py].
[CoLN3]ClO4·CH3OH (5·CH3OH): dark blue crystals, yield 53 mg (35%). MS m/z(+): 484.32 (calcd. 484.27) [CoL + Na]+; 562.17 (calcd. 562.22) [CoL + N3]+; C28H39ClCoN8O7; Mr = 694.04, found (calcd.): C 47.96 (48.46); H 5.38 (5.66); N 16.58 (16.15); IR (ATR, cm−1): 2068 [ν(N3)−]; 1605, 1580, 1444 [ν(CC)py + ν(CN)py]; 1076, 621 [ν(ClO4)−].
IR spectra of all complexes were very similar (see ESI, Fig. S11†). Vibrations corresponding to the macrocyclic ligand can be observed in the positions ∼1600, ∼1580 and ∼1460 cm−1 (CC and CN aromatic vibrations). For complexes 3–5, stretching vibrations of the coordinated anions 2068 cm−1 (NNN), 2205 cm−1, (NCO), ∼2050 cm−1 (NCS) or perchlorate anion ∼1080 and ∼620 cm−1 were observed as well. Signals in mass spectra (positive mode) always very well corresponded to the [Co(L)X]+ cation, where X = Br− (1); I− (2); NCO− (3); NCS− (4a); and N3− (5). In case of complexes containing perchlorate counter anions, signal of [Co(L)(ClO4)]+ cations was observed as well.
The phase purity of the samples was confirmed by the measurement of X-ray powder diffraction patterns which are comparable to those calculated from cif files for each complex (see ESI Fig. S12†).
a Rint = ∑|Fo2 − Fo,mean2|/∑Fo2.b R1 = ∑(|·|Fo| − |Fc|·|)/∑|Fo|; wR2 = [∑wR2(Fo − Fo2)2/∑w(Fo2)2]1/2. | ||||||
---|---|---|---|---|---|---|
Compound | 1·MeOH | 2·MeOH | 3·MeOH | 4a·0.25MeOH | 4b | 5·MeOH |
Formula | C28H39Br2CoN5O3 | C28H39Cl0.5CoI1.5N5O5 | C29H39ClCoN6O8 | C29.25H36CoN7O2.25S2 | C29H35CoN7O2S2 | C28H39ClCoN8O7 |
Mr | 712.38 | 792.66 | 694.04 | 644.71 | 636.71 | 694.04 |
Temperature (K) | 293(2) | 293(2) | 100.0(1) | 100.0(1) | 100.0(1) | 100.0(1) |
Wavelength (Å) | 1.54184 | 1.54184 | 1.54184 | 1.54184 | 1.54184 | 1.54184 |
Crystal system | Monoclinic | Monoclinic | Monoclinic | Triclinic | Orthorhombic | Monoclinic |
Space group | P21/c | P21/c | P21/c | P | Pna21 | P21/c |
a (Å) | 9.5063(2) | 9.8084(2) | 10.1831(3) | 9.4553(3) | 9.20980(10) | 10.2781(4) |
b (Å) | 16.1542(6) | 16.5786(3) | 15.8178(4) | 9.5655(3) | 32.9484(3) | 15.7954(4) |
c (Å) | 19.9926(7) | 20.3177(3) | 19.9190(6) | 18.0521(5) | 9.78030(10) | 19.6987(5) |
α (°) | 90 | 90 | 90 | 84.509(2) | 90 | 90 |
β (°) | 95.610(3) | 92.489(2) | 93.777(3) | 85.684(2) | 90 | 95.297(3) |
γ (°) | 90 | 90 | 90 | 69.475(3) | 90 | 90 |
V, Å3 | 3055.49(17) | 3300.73(10) | 3201.46(17) | 1520.53(8) | 2967.81(5) | 3184.36(17) |
Z | 4 | 4 | 4 | 2 | 4 | 4 |
Dcalc, g cm−3 | 1.479 | 1.530 | 1.373 | 1.391 | 1.425 | 1.381 |
μ, mm−1 | 7.714 | 15.686 | 5.416 | 6.023 | 6.171 | 5.439 |
F(000) | 1380 | 1516 | 1380 | 666 | 1332 | 1380 |
θ range for data collection (°) | 3.524–67.684 | 3.442–67.684 | 3.571–67.684 | 4.927–67.684 | 2.682–73.823 | 3.593–57.684 |
Refl. Collected | 33103 | 17924 | 15118 | 14621 | 30483 | 16491 |
Independent refl. | 5591 | 5979 | 5926 | 5523 | 6088 | 5884 |
R(int)a | 0.0524 | 0.0422 | 0.0507 | 0.0403 | 0.0340 | 0.0417 |
Data/restrains/parameters | 4030/0/334 | 5013/0/380 | 4687/60/434 | 4906/36/402 | 5642/1/371 | 4143/78/462 |
Completeness to θ (%) | 98.8 | 98.3 | 98.2 | 99.0 | 99.2 | 97.7 |
Goodness-of-fit on F2 | 1.037 | 1.032 | 1.106 | 1.030 | 0.953 | 1.033 |
R1, wR2 (I > 2σ(I)b) | 0.0538/0.1440 | 0.0473/0.1282 | 0.0567/0.1562 | 0.0624/0.1597 | 0.0268/0.0730 | 0.0639/0.1708 |
R1, wR2 (all data)b | 0.0754/0.1591 | 0.0561/0.1340 | 0.0710/0.1641 | 0.0697/0.1647 | 0.0274/0.0733 | 0.0881/0.1869 |
Largest diff. peak and hole/A−3 | 1.215/−0.667 | 0.724/-0.638 | 0.791/-0.524 | 1.465/-0.484 | 0.180/-0.250 | 0.901/-0.766 |
CCDC number | 2344172 | 2344178 | 2344177 | 2344175 | 2371458 | 2344176 |
1 | 2 | 3 | 4 | 4a | 4b | 5 | ||||
---|---|---|---|---|---|---|---|---|---|---|
Co1–N1 | 2.059(4) | Co1–N1 | 2.064(4) | Co1–N1 | 2.068(3) | Co1–N1 | 2.059(3) | 2.069(1) | Co1–N1 | 2.065(3) |
Co1–N2 | 2.439(4) | Co1–N2 | 2.339(4) | Co1–N2 | 2.433(3) | Co1–N2 | 2.361(2) | 2.280(2) | Co1–N2 | 2.344(3) |
Co1–N3 | 2.364(4) | Co1–N3 | 2.409(4) | Co1–N3 | 2.350(3) | Co1–N3 | 2.338(4) | 2.703(2) | Co1–N3 | 2.400(4) |
Co1–N4 | 2.099(3) | Co1–N4 | 2.209(4) | Co1–N4 | 2.108(3) | Co1–N4 | 2.090(3) | 2.162(2) | Co1–N4 | 2.159(4) |
Co1–N5 | 2.196(4) | Co1–N5 | 2.106(3) | Co1–N5 | 2.166(3) | Co1–N5 | 2.204(3) | 5.455(2) | Co1–N5 | 2.103(3) |
Co1–Br1 | 2.5635(9) | Co1–I1 | 2.8222(7) | Co1–N6 | 2.015(3) | Co1–N6 | 2.064(3) | 2.002(2) | Co1–N6 | 2.044(3) |
Co1–N7 | — | 2.032(2) | ||||||||
τ6 | 0.46 | 0.48 | 0.47 | 0.47 | 0.49 | 0.49 |
Complex 4a underwent a rather scarce crystal-to-crystal transformation to a structurally different new compound 4b, which was evidenced by measured PXRD patterns (Fig. S12†). The coordination sphere of 4b (Fig. 3 and S23†) is strikingly different from that of 4a. Two thiocyanate anions coordinate the central Co(II) atom and only one pyridine pendant-arm is linked to the metal center whereas the second pyridine pendant-arm is uncoordinated. Moreover, the Co–N3 (macrocycle) distance is significantly elongated to ∼2.7 Å, suggesting semi-coordination of N3 and final coordination number 5 + 1.
In order to elucidate the nature of Co1–N3 interaction, we performed QT-AIM41 analysis in the vicinity of these atoms utilizing MultiWFN 3.7 software,42 as our co-workers utilized this method in previous work.43 Negative sign(λ2)ρ value (Fig. S15†) in this region suggests that the interaction should be indeed attractive.44 This is also supported by electron localization function plot (Fig. S16†) which shows orientation of the nitrogen lone electron pair towards the metal ion.45 QT-AIM analysis revealed a presence of the bond critical point (BCP) of type (3,−1) between Co1–N3 (Fig. S15†) in which the real space function values were analysed. Coordination bonds usually exhibit positive values of Laplacian of electron density (∇2ρ(r)) and negative values of energy density (H(r)) whereas both should be positive in the case of non-covalent interaction.46 For Co1–N3 interaction, the values are 0.061 and −0.0013, respectively. Additionally, ratio |V(r)|/G(r), where V(r) represents potential energy density and G(r) represents Lagrangian kinetic energy, should be higher than 1 for bonds possessing a degree of covalency.47 For the studied BCP, ratio |V(r)|/G(r) equals 1.076 and thus can be concluded that the bond is coordination covalent, albeit weaker, based on the aforementioned descriptors.
All complexes showed very distorted geometry of the coordination sphere between octahedral and trigonal prismatic ones as was confirmed by a continuous shape measures (deviation between the real and ideal polyhedron geometry) calculated by using the program Shape 2.1 (Table S2†).48,49 For complexes 1–4 the coordination sphere has distorted octahedral geometry, and for complex 5 it has distorted trigonal prism shape. In all cases the deviations from ideal geometry are large (∼7) and the differences in Shape parameters for the octahedral and trigonal prismatic geometry are quite small (∼0.2–0.5 for complexes 3–5, ∼2 for complexes 1 and 2, Table S2†). Thus, the coordination sphere of these complexes is strongly distorted and lies in between these two geometries. The distortion of the polyhedron decreases in order 1 → 4a → 3 → 4b → 5 → 2.
The coordination geometry was also investigated by using the newly proposed structural parameter τ6, which is defined as follows (angles α, β and γ are the three greatest valence angles of the coordination center):50
(1) |
This geometry index ranging from 0 (ideal octahedron) to 1 (ideal trigonal prismatic shape) is analogous to previously published τ5 and τ4 indices for five- and four-coordinate complexes, respectively. The τ6 value for studied complexes 1–5 is very close to 0.5 (Table 2), which is in agreement with the parameter obtained with Shape and confirms an actual shape of the coordination polyhedron between octahedral and prismatic trigonal.
The macrocyclic ligand is significantly bent. To express the degree of the bending, two planes have been interleaved through the system – the first one through the central atom, the pyridine nitrogen atom N1 and the two nitrogen atoms bearing the pendant arms N2 and N3, and the second plane through the central atom and the two macrocyclic oxygen atoms O1 and O2 (blue and red, respectively in Fig. 4). The angle between these two planes ranges from 75.7° (4a) to 77.8° (1).
Fig. 4 Two planes interleaved through the complex cation showing the bending of the macrocyclic ligand. Front view (left) and side view (right). |
These molecular structures of Co(II) complexes differ significantly from those obtained with py2-15-pyN3O2, in which all seven donor atoms of the macrocycle were coordinated to the central metal atom leading to a pentagonal bipyramidal coordination sphere. This structural difference most probably arises from (i) the higher flexibility of the macrocyclic scaffold of L, induced by longer propylene bridges between O and NH groups and (ii) formation of less stable six-membered chelate rings for L in comparison with more stable five-membered chelate rings in case of py2-15-pyN3O2. This is a typical example of the fact that the size of the macrocyclic cavity plays a crucial role in the coordination number and the geometry of the coordination sphere as well.
In the crystal packing, complexes 1 and 2 formed supramolecular 1D chains through hydrogen bonds between the two oxygen atoms of the aliphatic part of the molecule and the main pyridine ring –O⋯H–Carom (Fig. 5, S17 and S18†). These systems are further strengthened via π–π stacking interactions (Cg⋯Cg distance is 4.203 Å for 1, Fig. 5 and 4.302 Å for 2) between the individual pyridine nuclei. The individual molecules are then linked via a system of additional hydrogen bonds involving the bromide anions. The main pyridine ring is thus linked to the pendant arms via uncoordinated bromide anions Carom–H⋯Br⋯H–Carom. In case of complex 2 the uncoordinated anion is half perchlorate and half iodide (Fig. S19†).
Fig. 5 Visualization of π–π stacking interactions with a centroids (white balls) distance between two pyridine rings and hydrogen bonds discussed in the text for complex 1. |
1D chains were also found in the structure of complexes 3, 4a/b and 5 along the b-axis (Cg⋯Cg distance is 4.209 Å, 4.258/4.026 Å and 4.211 Å, respectively, see Fig. S20 and S23†). The molecules of complex 3 are oriented in antiparallel directions and they are stabilized by hydrogen bonds via the isocyanate anions with aliphatic –CH2– bonds bearing pyridine rings (Fig. S21†). In the case of complexes 3 and 5, an uncoordinated perchlorate anion is present in the structure, which further extends the chains into a 3D network through the formation of Carom–H⋯O–Cl–O⋯H–Carom hydrogen bonds (Fig. S22†). The thiocyanate anion in the structure of complex 4a occupies a site in the center of symmetry at two positions in the crystallographically independent unit. In addition, π–π stacking interaction between the pyridine nuclei of the pendant arms (Cg⋯Cg distance is 3.632 Å) was observed in the complex 4a (Fig. S20†). A different situation is observed for complex 4b, in which one of the methylpyridine pendant arms is uncoordinated and oriented in opposite direction. A 1D stacking is formed due to above-mention π–π stacking interaction however it involves the uncoordinated pendant arm and a macrocyclic pyridine ring (see Fig. S23†).
The temperature dependences of the χMT product are very similar in this series of compounds. The main features will be described taking 4b as an example (Fig. 6a) and some characteristic values are summarized in Table 3. For 4b, the value of χMT at 300 K was 2.33 cm3 K mol−1, in agreement with the calculated value of 2.48 cm3 K mol−1 for a Co(II) center with spin 3/2 and g = 2.3. Upon cooling, the χMT product decreased slowly until 30 K before a more rapid diminution to a minimum value of 1.71 cm3 K mol−1 at 2 K. This behavior is typical of Co(II) systems with second-order spin–orbit coupling (i.e. magnetic anisotropy), and, possibly intermolecular interactions that are also expected to operate at low temperatures.
Compound | χT (300 K) | M (μB) (2 K) | D (cm−1) | E (cm−1) | E/D | g |
---|---|---|---|---|---|---|
a By CASSCF/NEVPT2.b No satisfactory fit could be obtained for 5. | ||||||
1·MeOH | 2.42 | 2.15 | 16.17 ± 0.4 | 4.9 ± 0.2 | 0.30 | 2.272 ± 0.001 |
Calculateda | −17.38 | −5.44 | 0.31 | 2.265 | ||
2·MeOH | 2.59 | 2.15 | −17.4 ± 0.4 | 5.3 ± 0.4 | 0.30 | 2.354 ± 0.002 |
Calculateda | −23.61 | −6.35 | 0.27 | 2.278 | ||
3·MeOH | 2.58 | 2.26 | 12.8 ± 0.3 | 2.8 ± 0.3 | 0.22 | 2.231 ± 0.001 |
Calculateda | −14.96 | −4.73 | 0.31 | 2.256 | ||
4a.0.25 MeOH | — | — | — | — | — | — |
Calculateda | −19.29 | −5.37 | 0.28 | 2.264 | ||
4b | 2.33 | 2.14 | 17.0 ± 0.3 | 3.4 ± 0.2 | 0.20 | 2.348 ± 0.001 |
Calculateda | −17.40 | −5.63 | 0.32 | 2.264 | ||
5·MeOH | 2.47 | 2.23 | b | b | b | b |
Calculateda | −15.34 | −4.18 | 0.27 | 2.250 |
The field dependences of the magnetization were measured at temperatures ranging between 2 and 5 K (Fig. 6b and S24–S27†). The observed values at 2 K and 5 T (highest field) are between 2.14 and 2.26 μB, significantly lower than the expected value of 3 μB for a spin-only contribution for an S = 3/2 system. This is the consequence of the magnetic anisotropy resulting from ZFS for Co(II). To quantify this anisotropy the χMT vs. T and M vs. H curves were simultaneously analyzed using the program PHI.27 For all complexes, positive D values were obtained but it must be stressed that the E/D ratio is large and close to 1/3. Attempts made to fit with negative values for D gave even worse E/D ratio (except for 2). This is in agreement with geometries closer to octahedral (vide supra) known to promote D > 0.9 For complex 5 we could not obtain a satisfactory modeling, even taking into account intermolecular interactions (zj′), suggested by the marked drop of χMT at 2 K. The absolute D and E values are in good agreement with those obtained by theoretical calculations (vide infra), the difference of sign is not relevant for system with large rhombicity (E/D ratio close to the maximal value 1/3).51
In order to confirm obtained experimental D and E values, the post-Hartree–Fock CASSCF(7,5)/NEVPT2 calculations were performed. Results are given in Table 3. The D values for all the complexes are negative and found between −24 and −15 cm−1. The calculated individual non-zero contributions to D-tensor for complexes 1–5 are given in Table S3† and it is clear that the contribution of the first excited state has always the largest negative value, thus represents the main contribution to D-tensor and therefore the overall D-values are negative in sign.
The absolute D-values are in good agreement with the experimental ones including also large values of rhombic parameter E or E/D ratio close to the maximal value 1/3. On the other hand, they differ in sign which is not relevant for systems with a large rhombicity. In such a case the system has uniaxial magnetic anisotropy regardless the sign of D-value.51 It is worth noting that norms of projected states of the effective Hamiltonian are near 1, suggesting that the results obtained from calculations should be reliable as there are no low-lying 2nd excited states.
The energy diagrams of the d-orbital splitting, ligand-field terms and ligand-field multiplets are shown in Fig. 7. The splitting of d-orbitals is far from that of an ideal octahedral or trigonal prismatic ligand field, which is in accordance with strongly distorted coordination geometry in between octahedral and trigonal prismatic.
The d-orbital splitting resembles the splitting obtained for previously studied trigonal prismatic Co(II) complexes with 17-pyN5-pip,25 especially those with NCO−, NCS− and NCSe− coligands. Moreover, calculated D-values were in a similar range (ca. 30–50% larger, i.e. −31 to −35 cm−1) in comparison with studied complexes 1–5.
AC susceptibility responses have been investigated for each complex but a maximum for above 2 K was only detected for complex 4b when applying a dc field. The field dependence of the AC signal at 2 K indicated an optimal field of 3 kOe (Fig. S28†). Subsequently, the AC signals for 4b in HDC = 3 kOe were measured scanning frequencies from 1 to 1500 Hz every 0.2 K between 2 and 7 K (Fig. 8a and S29†). The relaxation time, τ, was obtained by analyzing the versus ν data for each temperature with the generalized Debye model,52 results are plotted as 1/τ (log scale) versus T in Fig. 8b. This behavior was well reproduced until 2.6 K considering Raman and direct relaxation mechanisms (eqn (2)), best fit gave C = 0.02 ± 0.01 K−n s−1, n = 9.3 ± 0.4 and B = 14000 ± 3000 K−1 T−4 s−1. Attempts considering Raman and QTM processes gave poor quality fits, and an Orbach mechanism is excluded for a system with positive D.53
τ−1 = CTn + BH4T | (2) |
Footnote |
† Electronic supplementary information (ESI) available. CCDC 2344172, 2344175–2344178 and 2371458. For ESI and crystallographic data in CIF or other electronic format see DOI: https://doi.org/10.1039/d4ra02387k |
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