Abel García-Saiza,
Imanol de Pedro*a,
Oriol Vallcorbab,
Pedro Migowskic,
Ignacio Hernándezad,
Luis Fernández Barquina,
Isaac Abrahamse,
Majid Motevallie,
Jairton Dupontc,
Jesús Antonio Gonzaleza and
Jesús Rodríguez Fernándeza
aCITIMAC, Facultad de Ciencias, Universidad de Cantabria, Santander 39005, Spain. E-mail: depedrovm@unican.es
bALBA Synchrotron Light Source, Cerdanyola del Vallés, Barcelona, Spain
cUniversidade Federal do Rio Grande do Sul, Porto Alegre, Brazil
dMaterials Research Institute, School of Physics and Astronomy, Queen Mary University of London, London E1 4NS, UK
eMaterials Research Institute, Department of Chemistry and Biochemistry, School of Biological and Chemical Sciences, Queen Mary University of London, London E1 4NS, UK
First published on 24th June 2015
Two novel paramagnetic ionic liquids, comprised of a 1-ethyl-2,3-dimethylimidazolium (Edimim) cation and a tetrahaloferrate(III) (FeX4) (X = Cl and Br) anion were synthetized and characterized by thermal, structural, Raman spectroscopy and magnetic studies. The crystal structures, determined by synchrotron X-ray powder diffraction and single crystal X-ray diffraction at 100 K for Edimim[FeCl4] and Edimim[FeBr4] respectively, are characterized by layers of cations (in non-planar configuration) and anions stacked upon one another in a three-dimensional (3D) manner with several non-covalent interactions: halide–halide, hydrogen bond and anion–π. Magnetization measurements show the presence of three-dimensional antiferromagnetic ordering below the Néel temperature (TN) with the existence of a noticeable magneto-crystalline anisotropy in the bromide compound. The corresponding magneto-structural correlations evidence that the 3D magnetic ordering mainly takes place via Fe–X⋯X–Fe (X = Cl and Br) interactions, displaying a higher superexchange magnetic interaction between the planes. Comparison with the Emim[FeX4] (X = Cl and Br) phases (Emim: 1-ethyl-3-methylimidazolium) reveals that the methylation at the C(2) position onto the imidazolium cation ring causes an increase of the melting point and a decrease of the TN. In contrast, the comparative study with Dimim[FeX4] (X = Cl and Br) compounds (Dimim: 1,3-dimethylimidazolium) shows a lower TN in the chloride compound, Edimim[FeCl4], whereas it is higher for the bromide, Edimim[FeBr4]. This fact is attributed to the spin delocalization of iron atoms in [FeBr4]− and discards the hypothesis that a bigger imidazolium ion size causes a weaker magnetic coupling in paramagnetic ionic liquids based on tetrahaloferrate anions and imidazolium cations with 3D magnetic ordering in its solid state.
ILs based on imidazolium cation have also recently received attention for the experimental27,28 and theoretical29 study of non-covalent interactions and cohesion properties.30,31 Convincing results indicate that the structural organization in the solid state can be extensible to the liquid phase and is apparently maintained to the gas phase.32,33 Many groups have focused their studies on the dipole–dipole, and hydrogen bonds within the crystal and molecular structures of these ILs34 in order to improve the understanding of these forces, aim at a fine tailoring of their technological applications. Importantly, in ILs based on imidazolium cation with paramagnetic anions, such as the presented compounds, it is also necessary to investigate other non-bonding interactions, like halogen–halogen35 (between the nearest metal complex anions) or anion–π36 (between the anion and cation) as these interactions play an important role in the organization of their structural units. In addition, if these non-bonding contacts are strong, interesting collective electrical and magnetic phenomena can arise, such as ferroelectricity in the bis(imidazolium) pentachloroantimonate(III), (C3N2H5)2SbCl5, or a three-dimensional (3D) magnetic ordering in ILs based on tetrahaloferrate ions.37,38 Moreover, changing the external conditions, such as pressure, shows an influence in the magnetic coupling, such as in Emim[FeCl4], which vary from antiferromagnetic (AF) to ferrimagnetic ordering.39
The learning of magneto-structural correlations in ILs based on tetrahaloferrate anion and imidazolium cation need a comprehensive understanding through a systematic investigation of a wide variety of compounds by changing the cationic and anionic structures. To accomplish this objective, we set out to study the family of ILs based on the tetrahaloferrate ion and 1,3-dimethylimidazolium cation. Our results reveal that (i) halogen–halogen interactions are the main force inducing the 3D magnetic ordering in the solid state of this type of ILs40 (ii) the spin population in the metal complex anion together with the distances and angles between the superexchange pathways [Fe–X⋯X–Fe (X = halide)] play a decisive role in attaining the 3D magnetic ordering40 and (iii) a less electronegative halide ion rises the efficiency of the magnetic couplings.41 Interestingly, it has also been shown that changes in the alkyl chain length of imidazolium cation cause variations in other physicochemical properties, including viscosity, density, conductivity, and melting point.42,43
Herein, we want to explore the effects on the thermal and magnetic properties of the methylation at C(2) position [N–C–N site] onto imidazolium cation, with different metal complex cations. We report on the synthesis, thermal, Raman and magnetic properties of two novel paramagnetic ionic liquids, namely 1-ethyl-2,3-dimethylimidazolium tetrachloroferrate, Edimim[FeCl4], and 1-ethyl-2,3-dimethylimidazolium tetrabromoferrate, Edimim[FeBr4], together with the crystal structure data with regard to obtaining the magneto-structural relationship.
In a glove-box, the 1-ethyl-2,3-dimethylimidazolium chloride (1 g, 4.90 mmol) was mixed with anhydrous FeCl3 (0.795 g, 4.90 mmol) in a 8 mL vial. The mixture was heated at 100 °C and the desired product was obtained as a red solid, 1.795 g (100% yield).
In a glove-box, the 1-ethyl-2,3-dimethylimidazolium bromide (0.863 g, 4.23 mmol) was mixed with anhydrous FeBr3 (1.25 g, 4.23 mmol) in a 8 mL vial. The mixture was heated at 100 °C and the desired product was obtained as a brown-reddish solid, 2.113 g (100% yield).
:
0.44(1)), with atoms C1′, C1′′ and C2′′ common to both parts. H-atoms were refined separately for both parts in their geometrical positions using an atom-riding model. Anisotropic thermal parameters were refined for all non-hydrogen atoms, with those within the disordered imidazolium ring restrained to be similar to neighboring atoms. The final anisotropic full-matrix least-squares refinement on F2 with 146 variables and 72 restraints converged at R1 = 6.18%, for the observed data and wR2 = 15.63% for all data. The goodness-of-fit was 1.053. The largest peak and hole in the final difference electron density synthesis were 1.306 and −1.174 electrons per Å3, respectively, with an RMS deviation of 0.237 electrons per Å3. On the basis of the final model, the calculated density was 2.333 g cm−3, with F(000) = 470 electrons. Structure diagrams were generated within the Bruker Apex 2 suite of programs.The crystal structure of Edimim[FeCl4] at 100 K was solved from synchrotron X-ray powder diffraction data using the direct-space method TALP46 and refined with the restrained Rietveld refinement program RIBOLS using distance restraints taken from Mogul.47 Hydrogen atoms were placed in calculated positions and constrained to the corresponding C atoms in the final set of refinement cycles. The experimental, calculated and difference powder profiles are displayed in Fig. S1.† For Edimim[FeBr4], the crystal structure was determined by single crystal X-ray diffraction at 100 K. Atomic coordinates, interatomic distances and thermal parameters for both compounds are listed in the ESI† as well as the corresponding CIF files. Crystallographic data and structure refinement details are presented in Table 1. The most relevant intermolecular distances are displayed in Tables 2 and 3.
| Molecular formula | C7H13Cl4FeN2 | C7H13Br4FeN2 |
| Formula weight | 322.84 | 500.68 |
| Temperature (K) | 100(1) | 100(2) |
| Wavelength (Å) | 0.6193 | 0.71073 |
| Crystal system | Monoclinic | Monoclinic |
| Space group | P21/n | P21 |
| Unit cell dimensions | a = 9.6703 (1) Å α = 90° | a = 6.957(6) Å α = 90° |
| b = 14.3513 (2) Å β = 94.261(1)° | b = 14.804(12) Å β = 90.728(14)° | |
| c = 9.5744 (1) Å γ = 90° | c = 7.232(6) Å γ = 90° | |
| Volume (Å3) | 1325.08(3) | 744.8(11) |
| Z | 4 | 2 |
| Density (calculated) (g cm−3) | 1.618 | 2.233 |
| Measured 2θ range, stepsize (°) | 1.104–43.092, 0.006 | |
| Rietveld refinement details: | ||
| Profile function | Pseudo-Voigt | |
| 2θ range used | 4.002–39.996 | |
| Num. of reflections | 2330 | 4861 |
| Data points | 4999 | |
| Parameters | 54 | |
| Restraints | 36 | |
| Rwp | 0.060 | |
| χRietveld | 6.130 | |
| χRietveld/χPattern-matching | 1.692 | |
| F(000) | 470 | |
| Crystal size | 0.10 × 0.06 × 0.06 mm3 | |
| Theta range for data collection | 2.75 to 28.38° | |
| Index ranges | −9 ≤ h ≤ 9, −19 ≤ k ≤ 18, −5 ≤ l ≤ 9 | |
| Independent reflections | 3158 [R(int) = 0.0581] | |
| Completeness to theta = 28.38° | 95.0% | |
| Max. and min. transmission | 0.3963 and 0.7457 | |
| Refinement method | Full-matrix least-squares on F | |
| Data/restraints/parameters | 3158/72/146 | |
| Goodness-of-fit on F2 | 1.053 | |
| Final R indices [I > 2sigma(I)] | R1 = 0.0618, wR2 = 0.1371 | |
| R indices (all data) | R1 = 0.1135, wR2 = 0.1563 | |
| Largest diff. peak and hole | 1.306 and −1.174 Å−3 |
| Edimim[FeCl4] at 100 K | ||
|---|---|---|
| Length (Å) | Angle (°) | |
| a Distance smaller than the sum of vdW radii (3.05 Å for C–H⋯Cl).b Angle between Fe–centroid vector and the imidazolium ring plane.c Sum of vdW radii for Cl⋯Cl is 3.7 Å. | ||
| H⋯Cl (potential hydrogen bonds)a | ||
| C1′–H1A′⋯Cl2 | 3.011(10) | 139.1(8) |
| C1′–H1B′⋯Cl3 | 2.981(6) | 153.7(8) |
| C1′′–H1A′′⋯Cl3 | 3.040(11) | 124.1(9) |
| C1′′–H1C′′⋯Cl1 | 3.017(11) | 141.2(7) |
| C1′′′–H1B′′′⋯Cl1 | 2.912(12) | 148.4(5) |
| C1′′′–H1A′′′⋯Cl1 | 2.995(11) | 165.3(5) |
| C1′′′–H1C′′′⋯Cl4 | 3.149(9) | 120.7(9) |
| C2′–H2B′⋯Cl4 | 3.041(11) | 116.5(8) |
| C2′–H2B′⋯Cl2 | 2.993(7) | 122.7(4) |
| C4–H4⋯Cl1 | 2.846(11) | 154.7(8) |
| C4–H4⋯Cl4 | 2.996(6) | 117.3(7) |
| C5–H5⋯Cl3 | 2.751(10) | 148.7(10) |
| C5–H5⋯Cl4 | 2.976(9) | 117.8(10) |
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| [FeCl]−⋯[Dimim]+ (potential π–d interactions) | ||
| Fe⋯centroid | 4.425(5) | 70.8b |
| Cl4⋯N3 | 3.401(10) | |
| Cl4⋯C2 | 3.548(11) | |
| Cl2⋯C4 | 3.388(12) | |
| Cl2⋯N3 | 3.705(9) | |
| Cl4⋯[C4–N3] | 3.414(10) | |
| Cl2⋯[C4–N3] | 3.481(10) | |
| Cl2⋯centroid | 3.714(6) | 101.01(16) |
| Cl4⋯centroid | 3.454(6) | 100.43(16) |
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| Cl⋯Cl interactionsc | ||
| Cl3⋯Cl4 | 4.171(5) | |
| Cl3⋯Cl1 | 3.936(5) | |
| Cl3⋯Cl2 | 4.025(5) | |
| Cl2⋯Cl1 | 4.192(4) | |
| Edimim[FeBr4] at 100 K | ||
|---|---|---|
| Length (Å) | Angle (°) | |
| a Distance smaller than the sum of vdW radii (3.15 Å for C–H⋯Br).b Angle between Fe–centroid vector and the imidazolium ring plane.c Sum of vdW radii for Br⋯Br is 3.9 Å. | ||
| H⋯Br (potential hydrogen bonds)a | ||
| C1′′′–H1B′′′⋯Br4 | 2.725(6) | 145.9(4) |
| C1′′′–H1B′′′⋯Br1 | 3.089(7) | 119.5(6) |
| C5–H5⋯Br2 | 3.105(6) | 156.1(11) |
| C4–H4⋯Br1 | 2.790(10) | 161.8(7) |
| C1′′–H1A′′⋯Br4 | 3.076(4) | 136.3(6) |
| C1′′–H1B⋯Br1 | 3.059(6) | 144.2(9) |
| C1′′–H1B′′⋯Br3 | 3.133(5) | 132.3(10) |
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||
| [FeBr]−⋯[Dimim]+ (potential π–d interactions) | ||
| Fe⋯centroid | 4.601(8) | 67.4b |
| Br3⋯C2 | 3.748(6) | |
| Br3⋯N3 | 3.734(12) | |
| Br3⋯[N1–C2]c | 4.001(6) | |
| Br3⋯[N3–C2]c | 3.676(13) | |
| Br3⋯centroid | 4.016(10) | 61.4(14) |
| Br4⋯centroid | 4.236(9) | 60.2(12) |
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| Br⋯Br interactionsc | ||
| Br3⋯Br4 | 4.095(4) | |
| Br4⋯Br1 | 3.985(5) | |
| Br3⋯Br2 | 4.053(6) | |
Fig. 2 illustrates the crystal structure of Edimim[FeCl4] and Edimim[FeBr4] at 100 K. Edimim[FeCl4] crystallizes in the monoclinic crystal system, space group P21/n, with a = 9.6703(1), b = 14.3513(2), c = 9.5744(1) Å and β = 94.261(1)° [V = 1325.08(3) Å3, Z = 4, ρcalcd = 1.618 g cm−3]. The crystal structure of Edimim[FeBr4] is also monoclinic, space group P21, a = 6.957 (6) Å, b = 14.804(12) Å, c = 7.232(6) Å and β = 90.728(14)° [Z = 2, ρcalcd = 2.23 g cm−3]. Both frameworks, projected along b direction, can be described as a stacking of [Edimim]+ and [FeX4]− (X = Cl and Br) intercalated layers changing orientation from layer to layer, with Fe⋯Fe distances larger than 6.5 Å inside the layer (Fig. S2†). For Edimim[FeCl4] they also lie antiparallel to each other along the c axis, while they are stacked identically one above the other in the a direction. The topological description of the [FeX4]− units (X = Cl and Br) of both compounds involves a tetrahedral geometry, with a mean X–Fe–X bond angle of 109.5(2) and 109(1)° and mean Fe–X bond distances of 2.21(1) and 2.36(1) Å for chloride and bromide derivatives, respectively. In the case of [Edimim]+ units, the imidazole ring is aromatic and planar with all the refined values for the C–C and C–N bond lengths laying in the expected range of other imidazolium compounds.41,52 Furthermore, the conformational equilibria of the imidazolium cation has a gauche (non-planar) conformation with respect to NCC angle of the ethyl group, in good agreement with the conformation found in other ILs with 1-ethyl-3-methylimidazolium cation.39,53 The values of the C2–N1–C1′–C2′ torsion angle for Edimim[FeCl4] point to 85(1)°, whereas for Edimim[FeBr4] the corresponding one is 83(3)°.
Inspection of the crystallographic data of both compounds at 100 K and corresponding contrast with each specification rule, three types of non-covalent interactions are detected: (a) halide–halide, (b) hydrogen bonds and (c) anion–π. Four halide–halide interactions between the nearest [FeCl4]− metal complex anions (Fig. 3a) arise in Edimim[FeCl4]. Similarly, [FeBr4]− has three probable contacts in the unit cell (Fig. 3b), in the case of Edimim[FeBr4]. These non-covalent interactions propagate in a zigzag manner along the b axis [4.171(5) and 4.095(4) Å] and as linear chains across ac plane [distances between 3.936(5) and 4.192(4) Å and from 3.985(5) to 4.053(6) Å for Cl and Br, respectively]. These interactions must be taken into consideration even though they are longer than the sum of the vdW-radii (<3.7 and 3.9 Å, respectively), since they are responsible for establishing of the 3D magnetic ordering (see the magnetic results below). The Fe⋯Fe distances are too long to consider direct magnetic interaction between metal atoms. They are in agreement with previous studies about the most frequent stacking distance of two metal complex anion in other paramagnetic ILs based on halometallates.40,54 Cation–anion interactions are characterized by an anisotropic H bonding network of twelve and nine hydrogen bonds between the halides and the surrounding Edimim+ cations for Edimim[FeCl4] and Edimim[FeBr4], respectively (according to IUPAC recommendation for H bonds; Tables 2 and 3 and Fig. 4). The shortest H-bond is between C5–H5⋯Cl3 and C1′′-H′1B′′′⋯Br4, with hydrogen contact distances of 2.751(1) and 2.725(1) Å, respectively. It is worth noting that the nearest imidazolium centroid⋯Cl− contact for Edimim[FeCl4] [3.454(6) and θ = 100.43(16)°] is smaller than the most common value considered to indicate anion–π interaction (≤3.65 Å and θ = 90 ± 10°).55 However, the corresponding distance for Edimim[FeBr4] [4.016(10) and θ = 61.4(14)°] is larger than the specification rule. Nevertheless the Edimim[FeBr4] compound displays two contacts above the ring periphery which are smaller than the sum of the vdW radii in Br⋯C and Br⋯[C–N] (≤3.75 and 3.70 Å respectively). These show interaction distances of 3.734(12) and 3.678(6) Å for Br3⋯C2 and Br3⋯[N3–C2] respectively [see Fig. 5 and Tables 2 and 3], representative of weak anion–π interactions.56
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| Fig. 4 Hydrogen-bonding network in (a) Edimim[FeCl4] and (b) Edimim[FeBr4]. H–X (X = Cl and Br) contacts up to 3.05 and 3.15 Å are plotted with dashed lines. Distance units in Å. | ||
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| Fig. 5 Schematic view of the cation and anion arrangement (dashed lines) within the main contact distances for (a) Edimim[FeCl4] and (b) Edimim[FeBr4]. Distance units in Å. | ||
Fig. 6 shows the non-polarized Raman spectrum of the Edimim[FeCl4] sample between 50 and 3300 cm−1 at room temperature with excitation at 647 nm. These data offer the possibility of studying the conformational analysis of the Edimim+ cation and the metal complex anion of this phase at room temperature (RT). The measured frequencies and their corresponding assignment in terms of the involved vibrational modes of the molecular ions are summarized in Table 4. We observe four Raman-active modes in the low-frequency region (see left-inset of Fig. 6, black) belonging to the symmetry point group Td of the [FeCl4]− iron complex. The peaks at νs = 110 and νas = 135 cm−1 are attributed to the bending modes and the other two, νs = 332 and νas = 338 cm−1, respectively are related to the stretching modes of the Fe–Cl bond. In the same inset of Fig. 6 also shown are the four Raman-active vibration modes of the [FeBr4]− iron complex of Edimim[FeBr4] at RT (in red), with frequencies νs = 70 and νas = 90 cm−1 (bending modes) and νs = 201 and νas = 285 cm−1 (stretching). All these vibrational data agree with literature values for other compounds with tetrahaloferrate(III) anions,57,58 corroborating that the presented compounds encompass the [FeX4]− (X = Cl and Br) units, ruling the presence of [Fe2X7]− dimers.
| Experimental center/cm−1 | Assignation |
|---|---|
| 110 | [FeCl4]− Fe–Cl sym bend |
| 135 | [FeCl4]− Fe–Cl asym bend |
| 332 | [FeCl4]− Fe–Cl sym stretch |
| 338 | [FeCl4]− Fe–Cl asym stretch |
| 394 | [Ethyl] CH2–N bend, gauche conformer |
| 579 | [Ring] ip sym bend, [ethyl] CH2–N stretch, [ring CH3] CH3–N stretch |
| 665 | [Ring] ip asym bend, [ethyl] CH2–N stretch, [ring CH3] CH3–N stretch |
| 711 | [Ring] ip asym bend, [ring CH3] CH3–N stretch |
| 725 | [Ring] HC CH sym bend, [ethyl] CH2–N stretch, [ring CH3] CH3–N stretch |
| 774 | [Ring] C–C sym stretch, [ring] HC CH sym bend, [Ring] N–C(H)–N op sym bend |
| 801 | [Ring] HC CH sym bend, [ring] NC(H)N op bending, |
| 958 | [Ring] ip sym bend, [ethyl] C–C stretch |
| 1088 | [Ring] ip sym stretch, [ethyl] CH2–N stretch, [ring CH3] CH3–N stretch |
| 1335 | |
| 1381 | [Ring] ip asym stretch, [ethyl] C–C stretch, [ethyl] CH2–N stretch, [terminal CH3] CH3–N stretch |
| 1421 | [Ring] ip asym stretch, [ethyl] C–C stretch, [ethyl] CH2–N stretch, [ring CH3] CH3–N stretch |
| 1452 | [Ring] ip asym stretch, [ethyl] C–C stretch, [ethyl] CH2–N stretch, [ring CH3] CH3–N stretch |
| 2831 | [Terminal CH3] H–C–H sym stretch |
| 2879 | [Ring CH3] H–C–H sym stretch |
| 2932 | [Ethyl] H–C–H sym stretch |
| 2965 | [Ethyl] H–C–H asym stretch |
| 3000 | [Ethyl] H–C–H asym stretch |
| 3079 | [Terminal CH3] H–C–H asym stretch |
| 3101 | [Ring CH3] H–C–H asym stretch |
| 3130 | [Ring N–C(H)–N] C–H stretch |
| 3149 | [Ring] HC CH sym stretch. [Ring] ip sym stretch |
| 3174 | [Ring] HC CH sym stretch. [Ring] ip sym stretch |
The Raman bands observed between 390 and 3200 cm−1 (Fig. 6 and Table 4) of Edimim[FeCl4] are assigned to the Edimim+ cation. These bands may be compared with the theoretical and experimental vibrational frequencies of Emim+39 and Dimim+ cation;40 which have been previously reported for other members of the imidazolium-based paramagnetic ILs. We attribute the Raman peak located at 394 cm−1 to the gauche non-planar geometry of the conformers53,59 given the conformational equilibrium of the Emim+ cation across the CH2–N bending mode of the ethyl chain [(trans–gauche) (planar–non-planar)]. This peak is also observed in the bromide compound at 303 cm−1. The absence of a Raman signal between 430 and 450 cm−1 (where the vibrational frequencies of the trans planar geometry typically appear) rules out the presence of this conformer. The ring in-plane symmetric stretching and bending modes60 (see Table 4) are found in the 500–1600 cm−1 range. Finally, the most intense peaks between 2700 and 3200 cm−1 (see right-inset of Fig. 6 and Table 4) correspond to the terminal CH3, the ring CH3 and the ethyl chains (symmetric and asymmetric H–C–H stretch) and the other, weaker ones (some of which overlap), to a ring N–C(H)–N (C–H stretch) modes, and a mixture of a ring HC
CH symmetric stretch and a ring in-plane symmetric stretch modes.39,60
Variable temperature magnetic susceptibility measurements of the presented compounds were carried out on powdered samples in the 2–300 K temperature range. The temperature dependence of the molar magnetic, χm, and the reciprocal, χm−1, susceptibilities measured under 1 kOe are represented in Fig. 7. The linear behavior of χm−1 at temperatures higher than 20 K can be fitted to a Curie–Weiss law for both compounds. The calculated values give an effective paramagnetic moment (μeff) of 5.62 and 5.93 μB and paramagnetic Weiss temperatures (θP) of −1.0 and −12.5 K for Edimim[FeCl4] and Edimim[FeBr4], respectively. Both effective paramagnetic moments agree with the expected value for high spin d5 Fe(III) ions (μeff = 5.92 μB per Fe ion) and the negative θP is a signature of an overall antiferromagnetic (AF) interactions when both compounds are frozen, in good agreement with those found in other paramagnetic ILs40,41 and paramagnetic salts61 based on tetrahaloferrate ions. In addition, the results confirm that a less electronegative halide ion in the metal complex cation rises the efficiency of the magnetic couplings.41
In the low temperatures regime, χm increases and reaches a maximum at 2.9 K and 9 K for Edimim[FeCl4] and Edimim[FeBr4], respectively, (see the insets of Fig. 7) denoting the existence of long-range magnetic order, with a gradual decrease in the susceptibility of ca. 15%, which is usual for non-oriented antiferromagnets. It is worth mentioning that the replacement of Cl with Br in Edimim[FeX4] leads to an increase in the Néel temperature (TN), favoring stronger magnetic interactions. This agrees with findings in Emim[FeX4] (TN: 4.2 K for X = Cl and 12.5 K for X = Br)38,51 and Dimim[FeX4] (TN: 5.6 K for X = Cl and 7.7 K for X = Br)40,41 paramagnetic ILs. However, the Néel temperature of the bromide compound is higher than that obtained for Dimim[FeBr4]. This fact goes against our first hypothesis of a smaller chain length of the organic cation causing an increase of the efficiency in the transmission of the magnetic interactions, resulting in an increase in the ordering temperatures in paramagnetic ILs based on tetrahaloferrate ions. On the other hand, χm maxima shift to lower temperatures with increasing magnetic field (see Fig. 8), as expected for an AF ordering, and disappear for larger magnetic fields (60 kOe) for Edimim[FeCl4]. However, for Edimim[FeBr4] the maximum in susceptibility does not disappear in the 0–80 kOe range, this field not being strong enough to break the AF ordering. This is an evidence of stronger magnetic couplings, as observed in Dimim[FeBr4].41
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| Fig. 8 Low temperature ZFC magnetic susceptibility at different applied magnetic fields for (a) Edimim[FeCl4]; (b) Edimim[FeBr4]. | ||
Fig. 9 depicts the magnetization as a function of the magnetic field (H) at 2 K for Edimim[FeX4] (X = Cl and Br). The magnetization shows no hysteresis at this temperature, in the ordered state (see inset of Fig. 9), thereby excluding the existence of any ferromagnetic component. Moreover, in the case of Edimim[FeCl4] the magnetization tends to saturate above 40 kOe with a value of ≈4.6 μB per Fe ion, which is near the expected fully-saturated value of 5 μB per Fe for Fe(III) ion. However, for Edimim[FeBr4] the magnetization rises continuously, with an small inflexion near 30 kOe, and does not show saturation up to 85 kOe. In fact, the magnetization value attained in this magnetic field (≈2.30 μB per Fe ion) is far from the expected fully-saturated value, which confirms a stronger magnetocrystalline anisotropy within this material with respect to the chloride analogue, similar to other analogous paramagnetic ILs based on tetrahaloferrate with 3D ordering.11,40,41 The M(H) curves measured between 2 K and the paramagnetic state (see Fig. S3†) allowed us to prepare the Arrott plots (M2 vs. H/M). A change of regime below 3.0 and 9 K is found in the low temperature region for the chloride and bromide compounds respectively, indicating the appearance of long-range AF order in agreement with the magnetic susceptibility measurements.
Fig. 10 shows the temperature dependence of the molar heat capacity (CP) for the presented compounds, between 2 and 300 K. In the absence of an external magnetic field, CP reveals a maximum (ΔCp = 19 and 8 J mol−1 K−1) at 2.9 and 8.8 K for Edimim[FeCl4] and Edimim[FeBr4], respectively (see upper insets in Fig. 10). This anomaly reveals a second-order transition and it can be related to the establishment of 3D antiferromagnetic order. The heat capacity measurements in the presence of an applied magnetic field show that the maxima get smaller and shift toward lower temperatures as the field increases. In addition, the magnetic peak of the bromide compound does not disappear for fields larger than 80 kOe, corroborating the presence of the stronger magnetocrystalline anisotropy, as detected in the magnetic susceptibility data.
Cp increases continuously above the magnetic peak and below 280 K in both compounds due to the phonon contribution. The curves show an inflexion point for T > 280 K, associated with the beginning of the solid–solid transition detected in the calorimetric measurements, (see Fig. 1) near RT. Interestingly, the value at 280 K (≈330 J mol−1 K−1) it is still far from the value derived from the Dulong–Petit law (Cp = 675 J mol−1 K−1 at RT) due to the presence of a high number of hydrogen atoms within the imidazolium cation, displaying high excitation energies.62,63
The magnetic contribution to the heat capacity (Cmag) of both phases was determined by subtracting the phonon contribution (Cpho) up to 270 K, considering a Debye model64 with the existence of three Debye temperatures (θ).41 The highest temperature (θ1) relates to the n1 lighter atoms (hydrogen atoms), θ2 and n2 corresponds to the medium-weight atoms (C and N), and θ3 and n3 to heavier atoms (Fe, Cl or Br); with n1+ n2+ n3 = N being N the number of the atoms in the unit cell. The thermal variation of Cmag is presented in the lower insets of Fig. 10. The best fit for the experimental data of Edimim[FeCl4] at temperatures higher than 15 K yields θ1 = 1840 K, θ2 = 315 K, θ3 = 99 K, n1 = 17.7, n2 = 5.7 and n3 = 3.6; similar parameters that was obtained for Edimim[FeBr4]. We should point out that although it is a simplified model, it allows to estimate reasonable well the non-magnetic contribution in the low temperature region (T < 20 K) (see low insets of Fig. 10). As can be see, Cmag progressively increases for Edimim[FeBr4] as the temperature becomes smaller until it reaches the maximum at the onset of the 3D magnetic ordering. Moreover, in Edimim[FeCl4], a shoulder around 10 K suggests low-dimensional ordering65 or short-range magnetic ordering,66 prior to the establishment of the 3D magnetic ordering. The integral of Cmag/T with respect to the temperature, provides the magnetic entropy (see Fig. S4†). Both samples show a value near 14.8 J mol−1 K−1 corresponding with the full entropy ΔS = R
ln((2 × 5/2) + 1) (R = 8.31 J mol−1 K−1) for a system with high spin d5 Fe(III) ions, spin S = 5/2.
The role of the organic cation in the efficiency of the transmission of the magnetic interactions of paramagnetic ILs can be studied from the analysis of the magnetostructural correlations of the presented compounds and the comparison with the paramagnetic ionic liquid analogues, Dimim[FeCl4] and Dimim[FeBr4], which we have studied in a previous work. The crystal structures of Edimim[FeCl4] and Edimim[FeBr4] at 100 K give no evidence for direct iron–iron interactions. At this temperature, the Fe⋯Fe distances are 6.547 and 7.053 Å inside a layer (in the a–c plane, respectively) and 8.345 Å in the b direction [see Fig. S2(a)† and Table 2]. For bromide compound, the iron–iron distances are 6.957 and 7.232 (in plane) and 8.667 Å (along b), respectively [see Fig. S2(b)† and Table 3]. Therefore, the 3D antiferromagnetic ordering detected by magnetic measurements must take place via super-exchange coupling, the Fe–X⋯X–Fe (X = Cl and Br) interaction being the main exchange pathway. In addition, the interactions distances between halide and imidazolium (Fig. 5) along the b direction promote a weak orbital coupling between Fe3+ ions. Thus, indirect exchange coupling of the type Fe–X⋯Im⋯X–Fe, which should be weakest due to the involvement of an imidazolium donor cation (defined as S = 1/2)67 inside the magnetic exchange-pathway could be present in these compounds. Moreover, it would seem reasonable to suggest that if the crystal structure of both compounds at 100 K is maintained below TN, three direct superexchange pathways are detected: (i) one magnetic J interplanar interaction (J1 or J⊥), which gives rise to zig-zag chains forming a ladder structure that runs parallel to the b direction (ii) two intraplane couplings, J2 and J3 (J∥), which link the iron atoms in linear ferromagnetic chains in the ac plane (Table 5). Despite the fact that X⋯X distances are slightly longer than the sum of the vdW-radii of two halide atoms (see Fig. 3), the data show a remarkable agreement with the contact distances reported in other paramagnetic ILs44 and metal–organic materials35,68 with 3D magnetic ordering that show this type of magnetic coupling. In addition, a decrease of these distances is expected below TN, due to thermal effects, and hence we cannot rule out indirect superexchange anion–anion interactions (Fe–X⋯Im⋯X–Fe).41 This mechanism has been proposed for the Dimim FeBr4, where the magnetic structure was determined.
| Magnetic exchange pathways | Direct distance Fe–Fe/Å | Length of exchange pathway/Å | Bond/Å Fe–X | Bond/Å X–X | Bond/Å X–Fe | Angle/° Fe–X–X | Angle/° X–X–Fe | Torsion angle (τ)/° | Direction |
|---|---|---|---|---|---|---|---|---|---|
| Dimim[FeCl4] | |||||||||
| J1 (exp.) | 8.345(2) | 8.578 | 2.211 | 4.171 | 2.196 | 168.90 | 152.65 | 70.38 | b |
| J2 (exp.) | 6.547(3) | 8.632 | 2.229 | 4.025 | 2.211 | 143.53 | 82.14 | 168.57 | a–c |
| J2 (exp.) | 6.547(3) | 8.632 | 2.229 | 4.192 | 2.211 | 146.48 | 78.55 | 165.64 | a–c |
| J3 (exp.) | 7.053(2) | 8.386 | 2.229 | 3.936 | 2.221 | 108.18 | 138.21 | 125.29 | a–c |
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|||||||||
| Dimim[FeBr4] | |||||||||
| J1 (exp.) | 8.667(3) | 8.812 | 2.363 | 4.095 | 2.353 | 166.85 | 161.17 | 84.34 | b |
| J2 (exp.) | 6.957(4) | 8.691 | 2.355 | 3.985 | 2.351 | 158.02 | 91.19 | 34.15 | a–c |
| J3 (exp.) | 7.232(2) | 8.776 | 2.372 | 4.053 | 2.351 | 151.28 | 102.28 | 71.72 | a–c |
The strength of the magnetic exchange pathways inside both compounds can be discussed and compared observing the following parameters: (i) X⋯X distance, (ii) Fe–X⋯X–Fe angles and (iii) the Fe–X⋯X–Fe torsion angle (τ) (Table 5). Comparing the X⋯X distances, the interplanar values (J1) (4.171 and 4.095 Å for Cl and Br, respectively) are larger than the intraplane interactions (J2 and J3) [4.025 (lowest distance of J2) and 3.936 for Cl and 3.985 and 4.053 Å for Br]. For (ii) and (iii) parameters, the intraplane interactions (J2 and J3) show a mixture of exchange angles: Fe–X⋯X, between 138.21 and 158.02° and X⋯X–Fe, from 78.55° and 108.18°, with τ ranging from 34.15 to 168.57°. However, J1 displays a nearly linear combination of Fe–X⋯X and X⋯X–Fe angles (from 168.90 to 152.65°) with τ = 70.38 and 84.34° for Cl and Br, respectively. Thus, the interplanar magnetic interaction is found to be stronger than the intraplanar ones in both compounds, according to the rule that shorter halide–halide distances, larger Fe–X⋯X–Fe angles, and Fe–X⋯X–Fe torsion angles near 90° correspond to stronger magnetic exchange constants;35 which agrees with the reports on Dimim[FeCl4] and Dimim[FeBr4]41 analogues.
The exchange couplings between the Fe3+ ions can also be quantitatively analyzed from the macroscopic experimental parameters. The best model to describe the magnetic susceptibility data includes a combination of a modified expression of the classical spin ladder-like chain (1D) for interplanar interactions together with a mean-field term with spin 5/2, to account for the intraplanar ones (2D).69
![]() | (1) |
u(K) = coth K − 1/K |
| K = −2J⊥S(S + 1)/kT |
. In addition, the magnetic susceptibility for the 2D AF framework, χ∥ for S = 5/2 is given by the Rushbrooke and Wood expression72
![]() | (2) |
The least-squares fit of the experimental data from 2 to 300 K [solid line in Fig. 11], yields g = 2.00 and 2.006, J⊥ = −0.050 and −0.195 K and J∥ = 0.033 and 0.145 K. The proposed approach can be valuable in the absence of a more realistic mode even though the quantitative analysis of the exchange couplings should consider the Fe–X⋯Im⋯X–Fe exchange magnetic coupling. The estimated exchange parameters show that the Fe–X⋯X–Fe interactions along the b axis are the strongest. In addition, the least-squares fit of the experimental data yields weaker magnetic exchange coupling for the chloride compound, which confirms the macroscopic magnetic data.
![]() | ||
| Fig. 11 Temperature dependence of χm (black circles) for (a) Edimim[FeCl4] and (b) Edimim[FeBr4] measured under 1 kOe. The solid red lines are the fit according to eqn (2). | ||
Finally, it was supposed the bigger the imidazolium ion size on paramagnetic ionic liquids based on tetrahaloferrate ions, the weaker superexchange magnetic pathways, due to a larger distances between the iron–iron. However, comparison with Dimim[FeCl4]40 (5.6 K) and Dimim[FeBr4]41 (7.7 K) shows lower TN in the chloride compound (2.9 K) whereas it is higher for the bromide (9 K). On one hand, Fe⋯Fe distances in Dimim[FeBr4]41 are shorter; at 10 K they are 6.74 and 6.76 Å inside a layer and 8.57 Å between the layers. For Edimim[FeBr4] at 100 K, are 6.957 and 7.232 and 8.667 Å, respectively. On the other hand, the higher TN detected in Edimim[FeBr4] cannot be attributed to the geometrical factor of non-bonding interactions neither. Both bromide compounds, Dimim[FeBr4] and Edimim[FeBr4], show an almost linear coupling and out of-plane magnetic exchange angles in interplane and intraplane magnetic interactions, respectively with similar halide–halide distances. Thus, this enhancement of the TN with a bigger imidazolium cation in the bromide compounds will be attributed to the existence of a higher spin delocalization of iron atoms in the metal complex ions, [FeBr4]−, which favors the magnetic couplings.40,41 This results represents a new evidence of the relative importance of the spin density delocalization of the metal complex anion, which explains this higher efficiency in transmitting the magnetic interaction.
Footnote |
| † Electronic supplementary information (ESI) available: Crystallographic information, CIF data, and supplementary magnetic measurements. CCDC 1056065. For ESI and crystallographic data in CIF or other electronic format see DOI: 10.1039/c5ra05723j |
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