

A New Heterometallic 3d-3d Transition Metal Oxo-cluster {Cu6IIMnIII}: Synthesis, Crystal Structure and Magnetic Property
English
A New Heterometallic 3d-3d Transition Metal Oxo-cluster {Cu6IIMnIII}: Synthesis, Crystal Structure and Magnetic Property
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1. INTRODUCTION
Heterometallic transition metal oxo-clusters have recently attracted great attention due to their intriguing geometrical characteristics and fascinating physical properties[1-7]. One of the driving forces for this is to explore the exchange interactions among multiple non-equivalent spin carrying centers in a single molecule[8-10]. Between the nearest nonequivalent neighboring spin carriers, the magnetic interactions may be ferromagnetic or antiferromagnetic[11, 12]. Especially when the metal ions are strongly anisotropic, the combination with various hetero-spin carriers can lead to a new generation of molecule-based magnetic materials[13, 14]. In addition, different metal ions to assemble these clusters can induce different functionality, such as the combination of magnetic, optical, chiral and biological activities with catalytic properties[15-18].
Previously, we have been interested in using the inorganic ligand pool, K2Sb2L2 (H4L = tartaric acid), namely dipotassium bis(μ-tartrato)-diantimony(III), as a starting material for the synthesis of pure divalent late transition metal-oxo clusters[18, 19]. The K2Sb2L2 ligand was selected to construct high nuclearity oxo-clusers because of two reasons. On one hand, it can undergo decomposition and recombination to form two types of scaffolds in an aqueous medium. On the other hand, tartaric acid contains both alkoxide and carboxylate groups. In this research field, Jacobson and co-workers discovered a series of sandwich-type clusters by using the enantiopure forms of K2Sb2L2[20-22]. Meanwhile, Huang et al. also reported several transition metal-antimony oxo-cluster[2]. However, Cu(II)/Mn(III) ions sandwiched by {Sb3(μ3-O)} have not yet been reported. In this work, we present the synthesis, characterization and magnetism of an anionic cluster, Na6[Cu6MnSb6(μ3-OH)2(OH)(μ4-O)6(tartrate)6]· 20H2O (1).
2. EXPERIMENTAL
2.1 General materials and methods
All reagents and solvents were of AR grade and used without further purification. Infrared spectrum test was measured on a WQF-410 FTIR spectrometer with wave number of 500~4000 cm-1. Thermogravimetric analysis (TGA) measurements were carried out using a DSC/TG pan A1203 system in N2 flow at a heating rate of 10 ℃/min. Elemental analyses were performed (C, H) by Thermo Scientific FLASH 2000 elemental analyzer; Mn, Cu and Na were analyzed on a Varian (720) ICP atomic emission spectrometer. Single-crystal X-ray analyses were carried out at room temperature on a Siemens SMART platform diffractometer outfitted with an Apex II area detector and monochromatized Mo-Kα radiation (λ = 0.71073 Å). Powder X-ray diffraction patterns were gathered in the 2θ range of 5~80° at room temperature on a Rigaku D/Max 2500 diffractometer. Magnetic susceptibility was measured on a MPMS RSO Instrument.
2.2 Synthesis of Na6[Cu6MnSb6(μ3-OH)2(OH)(μ4-O)6(tartrate)6]·20H2O (1)
A mixture of Cu(OAc)2 (0.62 mmol), Mn(OAc)2 (0.31 mmol) and rac-K2Sb2(tartrate)2 (0.62 mmol) was added to a sodium acetate/acetic acid buffer solution (pH 5.5, 0.5 M NaOAc/HOAc, 10 mL). The solution was stirred for 8 h and filtered, and the gray-green filtrate was left undisturbed to concentrate slowly by evaporation. Green crystals of 1 were obtained with the yield of 46% (based on Cu) after three weeks. Anal. Calcd. for C24H55Cu6MnNa6O65Sb6: C, 10.71; H, 2.05; Cu, 14.18; Mn, 2.04; Na, 5.13; Sb, 27.16. Found: C, 10.63; H, 2.01; Cu, 14.25; Mn, 2.11; Na, 5.05; Sb, 27.22. IR (KBr pellet, cm-1): 1613 (s), 1418 (s), 1366 (s), 1110 (s), 1069 (m), 925 (w), 905 (w), 854 (m), 751 (w), 648 (s), 545 (w), 515 (w).
2.3 Crystal structure determination
A green needle single crystal of 1 with dimensions of 0.43mm × 0.40mm × 0.38mm was selected and mounted on a glass fiber. Data collection was performed at 294 K on a Smart Apex II CCD with graphite-monochromated MoKα radiation (λ = 0.71073 Å). The structure of 1 was solved by direct methods and refined by full-matrix least-squares method on F2 using the SHELXTL-97 crystallographic software package[23]. More details on the crystallographic studies as well as atomic displacement parameters are given in the CIF files. All carbon-bonded hydrogen atoms were placed in geometrically calculated positions; hydrogen atoms in water molecules were not assigned or directly included in the molecular formula. Compound 1 crystallizes out in monoclinic, space group P21/n with a = 16.8688(10), b = 9.4734(5), c = 22.5825(14) Å, V = 3599.8(3) Å3, Z = 2, C24H55Cu6MnNa6O65Sb6, Mr = 2688.30, Dc = 2.480 g/cm3, F(000) = 2580, μ(MoKα) = 4.275 mm-1, the final R = 0.0317 and wR = 0.0827(w = 1/[σ2(Fo2) + (0.0312P)2 + 21.8403P], where P = (Fo2 + 2Fc2)/3), S = 1.062. The selected bond lengths and bond angles are reported in Table 1.
Table 1
Bond Dist. Bond Dist. Bond Dist. Mn(1)–O(19) 1.950(2) Mn(1)–O(20) 2.002(4) Mn(1)–O(21) 2.128(1) Cu(1)–O(15) 1.943(7) Cu(1)–O(15) 1.961(6) Cu(1)–O(20) 1.976(3) Cu(1)–O(7) 2.585(6) Cu(1)–O(12) 2.005(6) Cu(1)–O(19) 2.364(4) Cu(2)–O(3) 1.948(0) Cu(2)–O(6) 1.948(2) Cu(2)–O(13) 2.687(0) Cu(2)–O(18) 2.016(7) Cu(2)–O(20) 2.408(1) Cu(2)–O(21) 1.968(9) Cu(3)–O(1) 2.542(0) Cu(3)–O(6) 2.041(0) Cu(3)–O(9) 1.978(1) Cu(3)–O(12) 1.990(9) Cu(3)–O(21) 2.278(0) Cu(3)–O(19) 2.021(0) Angle (°) Angle (°) Angle (°) O(12)–Cu(1)–O(15) 89.329(1) O(3)–Cu(2)–O(4) 142.76(7) O(9)–Cu(3)–O(10) 143.25(6) O(15)–Cu(1)–O(16) 142.72(1) O(6)–Cu(2)–O(21) 85.669(1) O(1)–Cu(3)–O(9) 116.387(1) O(19)–Mn(1)–O(21) 85.749(1) O(20)–Mn(1)–O(21) 86.239(1) O(19)a–Mn(1)–O(20) 86.288(1) 3. RESULTS AND DISCUSSION
3.1 Structure description for Na6[Cu6MnSb6(μ3-OH)2(OH)(μ4-O)6(tartrate)6]·20H2O (1)
Compound 1 contains the [Cu6MnSb6(μ3-OH)2(OH)(μ4-O)6(tartrate)6]6- cluster ion. In this cluster ion, two Sb3(μ3-O)(tartrate)3 scaffolds (Fig. 1a) sandwich a Cu6IIMnIII middle layer to form the cluster ion, a similar arrangement to what was found in the previously reported Cu7II cluster[19, 24]. In the middle layer, all the seven metal ions lie in an almost regular hexagon (Fig. 1b), with MnIII ion in the center and six CuII ions along the edges of the hexagon. The central MnIII ion is hexacoordinated in a regular octahedral fashion with the Mn–O bond lengths ranging from 1.950 to 2.128 Å. This unique MnIII ion is bridged to the six surrounding CuII ions by six μ4-O atoms, similar to the arrangement of metal ions in an Anderson cluster[25]. The oxidation state of the Mn and Cu ions was determined by bond-valence sum (BVS) calculation (Table 2). Compared with the previously reported Cu7II clusters[18], all of the CuII ions are six-coordinated, each with five "normal" Cu–O bonds (ca. 1.94~2.40 Å) and one long Cu–O bond (ca. 2.54~2.68 Å). The coordination sphere of six CuII ions is completed by two μ4-O and four other oxygen atoms from two tartrate acid ligands.
Figure 1
Table 2
Atom MnII MnIII Atom CuI CuII Mn1 2.76 3.01 Cu1 1.70 1.89 Cu2 1.68 1.87 Cu3 1.61 1.79 aThe underlined value is the closest to the charge for which it was calculated.
The oxidation state is the nearest whole number to the underlined valueThe Cu6IIMnIII layer is capped by the upper and lower {Sb3(μ3-O)} units. In these units, the μ3-O atom lies in the center of a triangle formed by three SbIII ions. All SbIII cations display the typical one-sided coordination environment expected for lone-pair cations[26]. Four SbIII cations are coordinated with five oxygen atoms in a distorted tetragonal pyramidal arrangement with four strong Sb–O bonds (1.966~2.387 Å) and one weak Sb–O bond (2.807~2.808 Å), while another two SbIII cations coordinate to four oxygen atoms with four strong Sb–O bonds (1.945~2.307 Å). As a 4-connected node, each cluster is interlinked to its nearest four {Cu6Mn} neighbors through the Na(1) and Na(3) cations, generating a three-dimensional supramolecular framework (Fig. 2).
Figure 2
3.2 Infrared spectra of 1
Infrared spectrum of complex 1 demonstrates a very intense band at about 3400 cm-1 ascribed to the characteristic absorption peaks of O–H stretching vibrations[27]. In addition, the peaks at 1613 and 1366 cm-1 are attributed to asymmetrical and symmetrical stretching vibrations of -COOH from tartaric acid ligands, respectively[28].
Figure 3
3.3 Powder X-ray diffraction (PXRD) and thermogravimetric analysis of 1
In order to check phase purity of complex 1, the sample was characterized by PXRD at room temperature. As reported in Fig. 4a, the peak positions of the simulated and experimental PXRD patterns are consistent with each other, which were confirmed high phase purity of the as-synthesized samples. The slight difference in intensity for experimental and simulated powder diffraction data may be caused by the preferred orientation of the crystalline powder samples.
Figure 4
The thermogravimetric analysis of complex 1 under N2 atmosphere from 30 to 800 ℃ at a heating rate of 10 ℃/min is shown in Fig. 4b. The initial weight loss process occurs from room temperature to 260 ℃, which can be assigned to the release of the free and lattice water molecules (obsd.: 15.36%, calcd.: 13.41%). As the temperature is increased beyond 260 ℃, a sharp increase in the weight loss occurs, indicating the decomposition of the tartrate acid ligands.
3.4 Magnetic property
Magnetic susceptibility of 1 was measured in a temperature range of 5~300 K with field of 1 kOe. Plot of the temperature dependence of χMT vs T for 1 is shown in Fig. 5. The room temperature χMT value of 1 is 5.55 cm3⋅K⋅mol−1, which is almost the same as the expected spin-only (g = 2.0) value of 5.50 cm3⋅K⋅mol−1 for one MnIII (S = 2) and six respective CuII ions (S = 1/2). Upon lowering the temperature, the χMT value decreases rapidly from room temperature to 1.76 cm3⋅K⋅mol−1 at 25 K and then drops gradually to 1.56 cm3⋅K⋅mol−1 at 5.0 K, indicating dominating antiferromagnetic interactions. The above data were fitted to the spin Hamiltonian in Eq. 1 using the program PHI[29], which gives gCu = 2.26, gMn = 1.98, JCu–Cu = 176.34 cm−1 and JCu–Mn = –14.44 cm−1 (S1 = S2 = S3 = S4 = S5 = S6 = SCu, S7 = SMn). Two exchange pathways of Cu–Cu and Cu–Mn can be seen clearly in the asymmetric unit.
$\text{H}=-2{{J}_{1}}\left( {{S}_{1}}{{S}_{2}}+{{S}_{2}}{{S}_{3}}+{{S}_{3}}{{S}_{4}}+{{S}_{4}}{{S}_{5}}+{{S}_{5}}{{S}_{6}} \right)-2{{J}_{2}}\left( {{S}_{1}}{{S}_{7}}+{{S}_{2}}{{S}_{7}}+{{S}_{3}}{{S}_{7}}+{{S}_{4}}{{S}_{7}}+{{S}_{5}}{{S}_{7}}+{{S}_{6}}{{S}_{7}} \right)$ (1) Figure 5
4. CONCLUSION
In conclusion, we have presented a new transition metal-antimony oxo-cluster constructed by a Cu6IIMnIII middle layer capping by two {Sb3(μ3-O)} scaffolds and six tartrate acid ligands from the aqueous medium under mild conditions. In addition, the magnetic property of 1 was investigated, indicating dominating antiferromagnetic couplings with JCu–Cu = 176.34 and JCu–Mn = –14.44 cm−1. The work to design and synthesize new transition metal-antimony oxo-cluster is in progress.
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Table 1. Selected Bond Lengths (Å) and Bond Angles (°)
Bond Dist. Bond Dist. Bond Dist. Mn(1)–O(19) 1.950(2) Mn(1)–O(20) 2.002(4) Mn(1)–O(21) 2.128(1) Cu(1)–O(15) 1.943(7) Cu(1)–O(15) 1.961(6) Cu(1)–O(20) 1.976(3) Cu(1)–O(7) 2.585(6) Cu(1)–O(12) 2.005(6) Cu(1)–O(19) 2.364(4) Cu(2)–O(3) 1.948(0) Cu(2)–O(6) 1.948(2) Cu(2)–O(13) 2.687(0) Cu(2)–O(18) 2.016(7) Cu(2)–O(20) 2.408(1) Cu(2)–O(21) 1.968(9) Cu(3)–O(1) 2.542(0) Cu(3)–O(6) 2.041(0) Cu(3)–O(9) 1.978(1) Cu(3)–O(12) 1.990(9) Cu(3)–O(21) 2.278(0) Cu(3)–O(19) 2.021(0) Angle (°) Angle (°) Angle (°) O(12)–Cu(1)–O(15) 89.329(1) O(3)–Cu(2)–O(4) 142.76(7) O(9)–Cu(3)–O(10) 143.25(6) O(15)–Cu(1)–O(16) 142.72(1) O(6)–Cu(2)–O(21) 85.669(1) O(1)–Cu(3)–O(9) 116.387(1) O(19)–Mn(1)–O(21) 85.749(1) O(20)–Mn(1)–O(21) 86.239(1) O(19)a–Mn(1)–O(20) 86.288(1) Table 2. Bond-valence Sums for the Mn and Cu Atoms of Complexes 1a
Atom MnII MnIII Atom CuI CuII Mn1 2.76 3.01 Cu1 1.70 1.89 Cu2 1.68 1.87 Cu3 1.61 1.79 aThe underlined value is the closest to the charge for which it was calculated.
The oxidation state is the nearest whole number to the underlined value -

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