Dong
Shao
,
Xin-Hua
Zhao
,
Shao-Liang
Zhang
,
Dong-Qing
Wu
,
Xiao-Qin
Wei
and
Xin-Yi
Wang
*
State Key Laboratory of Coordination Chemistry, Collaborative Innovation Center of Advanced Microstructures, School of Chemistry and Chemical Engineering, Nanjing University, Nanjing, 210093, China. E-mail: wangxy66@nju.edu.cn; Fax: +86-25-83314502
First published on 17th July 2015
We herein report the syntheses, crystal structures, and magnetic properties of two complexes based on the anisotropic pentagonal bipyramidal FeII starting material [Fe(LN3O2)]2+, namely [Fe(LN3O2)(H2O)2][MQ]2·H2O (1) and [Fe(LN3O2)(CN)][ABSA]·3H2O (2) (LN3O2 = 2,13-dimethyl-6,9-dioxa-3,12,18-triazabicyclo[12.3.1]octadeca-1(18),2,12,14,16-pentaene; MQ− = methyl orange anion; ABSA− = 4-aminoazobenzene-4′-sulfonic anion). Compound 1 is a mononuclear material where the [Fe(LN3O2)(H2O)2]2+ cations form a one-dimensional (1D) chain by the hydrogen bonds between the bulky MQ− anions and the coordinated water molecules. With a slightly different anion, ABSA−, a cyano-bridged FeII chain is formed for compound 2. This chain has a similar structure as that in our recently reported compound [Fe(LN5)(CN)][BF4] (Chem. Commun., 2015, 51, 4360). However, compared with the reported result where the chains interact with each other through the π⋯π interactions, the chains in 2 are well isolated by the bulky ABSA− anions with the shortest interchain Fe⋯Fe distances around 12.0 Å. Magnetic investigation on 1 reveals the easy-axis magnetic anisotropy of the mononuclear FeII centre (zero-field splitting parameter D = −3.7 cm−1), which leads to the field-induced slow magnetic relaxation. For compound 2, the Fe2+ spins are antiferromagnetically coupled through the cyano bridges with a coupling constant of J = −4.13(2) cm−1 with the Hamiltonian H = −J∑Si·Si+1. AC magnetic measurements revealed the pure single-chain magnetic (SCM) behaviour of these isolated chains with an effective energy barrier of 26.1(5) K. This system represents a good example showing that the structures and magnetic properties, such as field-induced single-ion magnets, SCMs, and SCM-based magnets, can be selectively prepared by anion modification.
For the construction of SCMs, the magnetic anisotropy of the spin unit, the intrachain exchange interaction and the interchain interaction are the three most important factors. However, compared with the former two ingredients for which the stronger the better, the interchain interactions require more careful consideration. Initially, it was believed that negligible interchain coupling is necessary to prevent the three-dimensional magnetic ordering and to achieve the SCM behaviour. Later, it was found that the SCM behaviour can be retained in the antiferromagnetic (AF)4a or ferromagnetic (F)4b,c ordered phases. By taking advantage of the magnetic ordering, new types of high temperature SCM-based magnets can be achieved.5 Following the experimental and theoretical work of Coulon and Clérac et al.,4a,5 a number of SCM-based antiferromagnets have been reported.6–8 These SCM-based antiferromagnets suggest a possible strategy for high temperature SCM-based magnets.
Synthetically, the magnetic anisotropy and intrachain magnetic coupling can be manipulated by using anisotropic spin carriers4–10 and bridging ligands as efficient magnetic couplers such as the cyanide,6,7a,c,h radicals2a,4b,10 or other short bridges.7b–h,8 On the other hand, the design and control of the interchain interaction seems rather difficult. Several parameters can be manipulated to finely tune the interchain distances (and thus the interchain magnetic coupling), such as using counter ions or chelating ligands of a different size,3d,9a,10b,g different bismonodentate bridging ligands of different lengths,9b–d the interchain hydrogen bonds9e and the interchain π–π interactions.6,7b For now, it still remains a synthetic challenge for chemists to tune the interchain distances and also the magnetic properties at will for a specific chain compound. As an illustrative example, Clérac et al. reported the compound [Mn(3,5-Cl2saltmen)Ni(pao)2(phen)][PF6] in 2010,5 where the anion can be replaced from PF6− to the bulky BPh4−, leading to the modification of the magnetic properties from the SCM-based antiferromagnet to the pure SCM.
Very recently, using an anisotropic pentagonal bipyramidal FeII starting material, we prepared a cyano-bridged homospin compound [Fe(LN5)(CN)][BF4], which exhibited the rare coexistence of spin-canting, AF ordering, metamagnetism and SCM behaviour.6 Its strong magnetic anisotropy arises from the pentagonal bipyramidal FeII center, as has been shown by Sutter, Mallah and Gao et al. in the field-induced SIMs,11 and cyano-bridged SMM12a and SCM compounds.12b Because of the small size of the BF4− anion, the chains in [Fe(LN5)(CN)][BF4] are not well isolated and interact with each other by π–π interactions. These weak interactions are believed to be responsible for the weak interchain magnetic coupling and the long-range magnetic ordering. Since this compound is synthesized in the presence of excessive BF4− anions, this system provides a good opportunity to tune the interchain distances with anions of different sizes. Along this line, we performed the reaction using a similar starting material [Fe(LN3O2)(CN)2] with the bulky anions MQ− and ABSA− (LN3O2 = 2,13-dimethyl-6,9-dioxa-3,12,18-triazabicyclo[12.3.1]octadeca-1(18),2,12,14,16-pentaene; MQ− = methyl orange anion; ABSA− = 4-aminoazobenzene-4′-sulfonic anion, Fig. 1). Interestingly, a mononuclear FeII compound [Fe(LN3O2)(H2O)2][MQ]2·H2O (1) and a cyano-bridged 1D chain compound [Fe(LN3O2)(CN)][ABSA]·3H2O (2) were obtained. The chains in 2 are well isolated by the large ABSA− anions. Magnetic studies revealed that 1 exhibits a field-induced slow magnetic relaxation and that 2 is a pure SCM with an effective energy barrier of 26.1(5) K.
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| Fig. 1 View of the structures of the [Fe(LN3O2)(CN)2] starting material (a) and the bulky anions MQ− and ABSA− (b). | ||
Caution!
Cyanides are highly toxic and they should be handled in small quantities with care.
| 1 | 2 | |
|---|---|---|
| a R 1 = ∑||Fo| − |Fc||/∑|Fo|. b wR2 = {∑[w(Fo2 − Fc2)2]/∑[w(Fo2)2]}1/2. | ||
| Formula | C43H55FeN9O11S2 | C28H37FeN7O8S |
| Formula weight [g mol−1] | 993.93 | 687.56 |
| Crystal size [mm3] | 0.56 × 0.15 × 0.08 | 0.63 × 0.22 × 0.15 |
| Crystal system | Triclinic | Monoclinic |
| Space group |
P![]() |
P21/c |
| a [Å] | 8.5081(2) | 12.7854(1) |
| b [Å] | 11.345(2) | 10.5316(9) |
| c [Å] | 24.713(5) | 24.534(2) |
| α [°] | 76.947(3) | 90 |
| β [°] | 87.749(3) | 97.8160(1) |
| γ [°] | 85.552(3) | 90 |
| V [Å3] | 2316.3(8) | 3272.8(5) |
| Z | 2 | 4 |
| T [K] | 293(2) | 293(2) |
| ρ calcd [g cm−3] | 1.425 | 1.395 |
| μ(Mo-Kα) [mm−1] | 0.485 | 0.582 |
| F (000) | 1044 | 1440 |
| R int | 0.0209 | 0.0532 |
| R 1 /wR2b (I > 2σ(I)) | 0.0688/0.1836 | 0.0488/0.1272 |
| R 1/wR2 (all data) | 0.0846/0.1959 | 0.0565/0.1381 |
| GOF on F2 | 1.010 | 1.062 |
and 2 in the monoclinic space group P21/c (Table 1). The asymmetric unit of 1 contains a mononuclear FeII cation chelated by one LN3O2 ligand, two water molecules axially coordinated to the Fe2+, two MQ− anions for the charge balance, and one lattice water molecule (Fig. 2a, Table S1, ESI†). Of the two MQ− anions, one of them contains the disordered N
N group. Each FeII centre resides in a N3O4 pentagonal bipyramid environment with a continuous shape measure (CShM)17 calculated to be 0.208 relative to the ideal D5h geometry. The Oaxial–Fe–Oaxial angle of 174.7(8)° is close to linearity and the axial bonds (Fe–O3 = 2.142(3) Å and Fe–O4 = 2.125(3) Å) are slightly shorter than the average bonds of 2.212(6) Å in the equatorial plane. Hydrogen bonds were found between the coordinated water molecules and the oxygen atoms from the SO3 groups of the MQ− anion (O3⋯O6 = 2.740, O3⋯O9 = 2.740 Å, O4⋯O7 = 2.733, O4⋯O11 = 2.684). Bridged by these effective hydrogen bond interactions, a 1D supramolecular chain structure is formed along the a axis (Fig. 2b). These chains are further connected by the hydrogen bonds between the SO3 groups and the lattice water molecules (O5⋯O8 = 2.812, O5⋯O10 = 3.049 Å), forming a 2D layer along the ab plane, which is further separated by the bulky MQ− anions along the c direction (Fig. S4, ESI†). The shortest Fe⋯Fe distance in 1 is 7.85 Å.
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| Fig. 2 View of the asymmetric unit (a) and the hydrogen bonded 1D chain (b) of 1. Hydrogen atoms were omitted for clarity. | ||
The structure of 2 is very similar to that of the reported [Fe(LN5)(CN)][BF4] compound, with the 1D cyano-bridged FeII chains separated by the bulky ABSA− anions (Fig. 3c and S5, ESI†). The FeII centre is also in a pentagonal bipyramid geometry with a N4O2C1 coordination environment and the CShM parameter is 0.295 to an ideal D5h symmetry (Fig. 3a). Bridged by the cyano groups, regular chains along the b axis are formed with a shortest Fe–Fe distance of 5.30 Å (Fig. 3b). As in [Fe(LN5)(CN)][BF4], the pseudo 5-fold axis of the FeII centre (Ccyano–Fe–Ncyano axis) is tilted away from the b axis with an angle of ∼6° (Fig. 3b). The ABSA− counter anions lie in between the chains and form abundant hydrogen bonds among themselves (NH2–SO3) and between the lattice water molecules (Fig. S6, ESI†). Interestingly, these bulky organic anions efficiently separate the 1D chains away from each other and prevent any supramolecular interactions between the chains, such as the π–π interactions found in [Fe(LN5)(CN)][BF4]. As a result, the shortest interchain Fe⋯Fe distance increases to 12.0 Å along the a direction and to 12.8 Å along the c direction (Fig. 3c), compared to the 9.73 Å in [Fe(LN5)(CN)][BF4]. The increased isolation of the 1D chains efficiently decreases the interchain magnetic interaction and leads to the pure SCM behaviour in 2, as can be seen from the magnetic measurements below.
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| Fig. 3 View of the asymmetric unit (a), the chain structure along the b axis (b), and the packing diagram (c) of 2. | ||
| H = D[Sz2 − S(S + 1)/3] + E(Sx2 − Sy2) + μBg·S·B |
The best fit gives D = −3.7 cm−1, E = 0.02 cm−1, gX = gY = 2.32 and gZ = 1.92. Also, the magnetic anisotropy of the FeII ion in the pentagonal bipyramid geometry was further confirmed by the reduced magnetization of 1 as measured at low temperatures. As can be seen in Fig. 4b, these magnetization plots exhibit significant separation between the isofield curves and can be well fitted using Anisofit 2.0,19 giving D = −3.7 cm−1, E = 0.02 cm−1, and g = 2.21. These values agree very well with the parameters obtained above. Although the D value obtained for 1 is significantly smaller than that of the reported compounds of the similar pentagonal bipyramid geometry (around −10 to −16 cm−1) by Sutter et al.,11a,12 the negative D value indicates the easy-axis magnetic anisotropy and suggests the possibility of observing the slow magnetic relaxation behaviour. Indeed, FeII compounds with pentagonal bipyramid geometry can exhibit very strong magnetic anisotropy with a large negative D value, as supported by theoretical and high-field EPR studies.11,20 A recent result illustrates that not only the oxo-ligands from the axial coordination sites, but also the supramolecular organization has a strong impact on the magnetic properties, including the anisotropy parameter D.11
Temperature dependent AC susceptibility measurements of 1 have been carried out under a zero or 2 kOe DC field. Although no out-of-phase signals were detected under the zero DC field, frequency dependent χ′′ signals were observed under the 2 kOe DC field, indicating the field-induced slow magnetic relaxation behaviour of 1 (Fig. S7, ESI†). However, no peaks were observed down to 2 K, in accordance with the small energy barrier of 1 due to the small D value.
As compound 2 has a very similar 1D chain structure to [Fe(LN5)(CN)][BF4], its magnetic properties are also very similar. First of all, the plot of χMT versus T is indicative of spin canting in an antiferromagnetic array (Fig. 5a).6,9e,21 Upon cooling, the χMT value decreased gradually from the room temperature value of 3.47 cm3 mol−1 K to a minimum of 1.41 cm3 mol−1 K at 14 K. Below 14 K, the χMT value increased sharply to a maximum of 2.49 cm3 mol−1 K at 4 K, and then decreased down to 2 K. A Curie–Weiss fit of the data above 50 K gave a Curie constant of 3.92 cm3 mol−1 K and a negative Weiss constant of −39.6 K (Fig. S8, ESI†). The large and negative Weiss constant indicates that the dominant antiferromagnetic interaction is between the FeII centres, although it might also partly come from the spin–orbit coupling. The intrachain AF interaction was also estimated to be J = −4.13(2) cm−1 (g = 2.13(3)) by fitting the susceptibility data above 30 K using the same Fisher model (H = −J∑Si·Si+1) as we have previously employed for the compound [Fe(LN5)(CN)][BF4].6 The intrachain magnetic interaction is almost the same as that for the [Fe(LN5)(CN)][BF4], consistent with their similar 1D structures. Thus, the different magnetic behaviour at low temperature (vide post) can be mainly ascribed to the different interchain magnetic interactions.
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| Fig. 5 (a) Temperature dependent magnetic susceptibility of 2 measured at 1 kOe. Inset: ln(χMT) vs. 1/T plot; (b) field dependent magnetization curve for 2. | ||
The field dependent magnetization of 2 was measured at 2 K. As displayed in Fig. 5b, the magnetization increases quickly to 0.66 μB at 20 kOe and then increases linearly up to 1.15 μB at 70 kOe, which is far from the saturation value of 4 μB for a high spin FeII with S = 2. This magnetization curve is similar to that of [Fe(LN5)(CN)][BF4] and suggests spin canting of the FeII spins, although the strong magnetic anisotropy might also play a role. The canting angle was estimated as 7.5° from the magnetization value of 0.47 μB, obtained by extrapolating the M(H) curve in the high field region down to zero. Importantly, at the low field region of the M(H) curve, there is no S-shaped transition, ruling out the metamagnetic transition found for [Fe(LN5)(CN)][BF4].6 This is probably a result of the weaker interchain magnetic coupling in 2.
Because of the similar 1D structure and the weaker interchain magnetic coupling, 2 should behave as a pure SCM, as confirmed by the AC susceptibility measurements performed under a zero DC field. As depicted in Fig. 6a, both the in-phase and the out-of-phase temperature dependent AC signals were found to be strongly frequency dependent below 4 K, reflecting the slow magnetic relaxation. The Mydosh parameter ϕ = (ΔTP/TP)/(Δ
log
f), where TP is the temperature of the peaks in χ′ and f is the frequency, was found to be 0.3, which falls in the range (0.1 < ϕ < 0.3) expected for a superparamagnetic system.22 Most importantly, the frequency-independent peak at 5.4 K observed in [Fe(LN5)(CN)][BF4] disappeared in the AC data of 2, even under a zero DC field. Furthermore, the variable-frequency AC susceptibility data collected from 1.8–2.4 K are also highly temperature dependent (Fig. 6b). The resulting Cole–Cole plots below 2.1 K can be fitted using a generalized Debye model23 (Fig. 7a) with the parameter α in the range of 0.38–0.44 (Table S2†), which suggests a moderate distribution of the relaxation time of 2.24 Fitting the relaxation time data to the Arrhenius equation τ = τ0
exp(Δτ/T) gives the effective energy barrier Δτ = 26.1(5) K with the pre-exponential factor τ0 = 8.3(6) × 10−10 s (Fig. 7b).
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| Fig. 6 Variable-temperature (a) and variable-frequency (b) AC magnetic susceptibility data for 2 measured in a zero DC field. | ||
For an anisotropic Heisenberg or Ising-like 1D system, it is well known that the χMT value is proportional to the correlation length (ξ) and that it increases exponentially with decreasing temperature, following the equation χMT = Ceff
exp(Δξ/T). The Ceff is the effective Curie constant and Δξ gives an estimation of the intrachain exchange energy needed to create a domain wall within the chain. The resulting ln(χMT) versus 1/T plot of 2 features a linear region in the temperature range of 6–12 K, yielding Ceff = 0.85 cm3 mol−1 K and Δξ = 6.06 K (Fig. 5a). As the relaxation time of 2, which was used to estimate the effective energy barrier Δτ, was determined at a very low temperature (below 3 K), the slow relaxation is considered to be within the “finite-size chain” regime and the energy barrier should be given as Δτ = Δξ + ΔA. According to this relationship, the magnetic anisotropy energy ΔA for the individual Fe2+ centres can be estimated as 20.0 K, which is almost equal to the value (20.1 K) for compound [Fe(LN5)(CN)][BF4]. On the other hand, the correlation energy (Δξ) in 2 is about one third of the value for [Fe(LN5)(CN)][BF4], and the blocking temperature of 2 is significantly lower than that of [Fe(LN5)(CN)][BF4] (for example, the peak temperature of the χ′′ at 950 Hz is around 2.2 K for 2, compared with 3.4 K for [Fe(LN5)(CN)][BF4]). These observations indicate that the AF ordering is a potential advantage for the properties of SCM-based magnets.
Footnote |
| † Electronic supplementary information (ESI) available: Structure information in detail and additional magnetic data. CCDC 1403677 (1) and 1403678 (2). For ESI and crystallographic data in CIF or other electronic format see DOI: 10.1039/c5qi00089k |
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