Monika
Wałęsa-Chorab
a,
Maciej
Kubicki
a,
Maria
Korabik
b and
Violetta
Patroniak
*a
aFaculty of Chemistry, Adam Mickiewicz University, Umultowska 89b, 61614 Poznań, Poland. E-mail: violapat@amu.edu.pl
bFaculty of Chemistry, University of Wrocław, 14 Joliot-Curie, 50383 Wrocław, Poland
First published on 24th April 2013
A new hybrid pyrazine–bipyridine ligand L (C26H20N6) and its complexes with Mn(NO3)2, Mn(ClO4)2, MnCl2 and MnBr2 have been synthesised. By the self-assembly of L and Mn(II) ions three different kinds of supramolecular complexes have been obtained: binuclear baguette complex [Mn2L(H2O)6](NO3)4·2.5H2O 1 and tetranuclear [2 × 2] grid-type complex [Mn4L4](ClO4)8·2.5(CH3CN)·2CH3OH 2 and mononuclear complexes [MnL2]X2 (where X = Cl−3 and X = Br−4). Crystal structures and magnetic properties of Mn(II) complexes 1 and 2 have been also investigated. The crystal structures reveal that in both 1 and 2 complexes the Mn(II) ions have coordination number 6 and distorted octahedral coordination geometry. In 2 four metal cations and four ligands have assembled into a grid-type [2 × 2] array, with a perchlorate anion occupying the central cavity, with clearly a good fit for the center of the cavity. The perchlorate anion, in contrast to the nitrate anion, probably acts as a template in the formation of tetranuclear grid-type complexes. Magnetic susceptibility measurements indicate that the Mn(II) ions are all high spin, and in both 1 and 2 complexes there are weak antiferromagnetic interactions between Mn(II) ions.
Binuclear complexes in which metal ions’ coordination sphere is filled with labile anions or solvent molecules are attractive compounds for catalysis.8,9 Such complexes can be also building blocks for construction of multinuclear compounds.10 Binuclear baguette complexes in which metal ions are bridged by pyridine or pyrazine rings are very attractive mainly in the field of magnetic materials.11–14
Grid-type complexes are architectures in which ligands and metal ions form a rectangular or square array and in which ligands that form nodes are crossed.15 The design of grid-like complexes relies on the directing coordination algorithms, comprising the number and arrangement of donor atoms in a ligand molecule and the preferred coordination geometry of the metal ion.16 The structure of supramolecular complexes depends strongly on the ligand substituent, the ligand conformation, the metal ion, the counterion, the solvent, and the reaction conditions. Newton et al.17 reported that the N-donor ligand consisting of three pyridine groups linked by two pyrazole moieties, thus forming one tridentate and two bidentate binding sites, forms a heptanuclear bimetallic helical complex of Fe(II)–Co(II) and the nonanuclear heterometallic grid complex; conversion of the helix into a grid is possible via changing the Fe–Co molar ratio. The reversible conversion of the pincer-like complex into the grid-like architecture can be modulated also via changing the nature of the solvent.18 Formation of grid complexes depending on the pH value has been also reported.19,20 In most cases, grids are found as single molecules and do not have the possibility of aggregation because metal ions do not have labile ligands or vacant sites. Such aggregation is possible when ligand molecules contain donor atoms able to coordinate to more than one metal ion21 or groups which can form hydrogen bonds.22 It has been also shown that grids can be absorbed onto the surface (e.g. graphite) to give an ordered monolayer.23,24 Grid-type supramolecular architectures have been very interesting in the last few years mainly because of the square topology of the metal ions. Such topology of metal ions can generate interesting magnetic, optical or redox properties. Grid-type complexes have potential applications such as molecular-scale sensors, switches and information storage devices in nanotechnology.25–27 Grids play also an important role in the host–guest chemistry because they can accommodate anions28 or small molecules29 in their cavities.
Manganese complexes are attracting considerable interest in the field of bioinorganic chemistry as models of active sites of enzymes.30 The Mn2+ ions have a high spin and slow electronic relaxation, and their complexes are attractive alternatives for Gd3+ complexes in the design of contrast agents for magnetic resonance imaging.31
Hybrid pyrazine–bipyridine ligands are already known to form mono- and binuclear rack-type complexes of Ru(II)32,33 and binuclear complexes of Co(II) ions.34,35
We reported that the hybrid pyrazine–terpyridine N8-donor ligand can act as either a quaterpyridine–terpyridine or a simple terpyridine binding unit towards transition metal ions and that it forms binuclear complexes of either M2L or M2L2 stoichiometry.36 In view of successful synthesis of grid-type complexes of Cu(I), Ag(I), Zn(II), Co(II) and Fe(II)37–40 we have attempted to prepare new N6-donor pyrazine-bis(bipyridine) ligand L 2,3-bis(6′-methyl-2,2′-bipyridin-6-yl)pyrazine (Fig. 1).
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Fig. 1 The ligand L. |
The ligand L which contains two terpyridine-like subunits in the process of self-assembling with Mn(II) salts forms three types of supramolecular complexes: binuclear baguette complex 1, tetranuclear [2 × 2] grid-type complex 2 and mononuclear complexes 3, 4. The ligand L and Mn(II) complexes have been characterized by spectroscopic and analytical methods. X-ray structures and magnetic properties of 1 and 2 complexes have been also determined.
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Scheme 1 Synthesis of ligand L. |
2-(6-Methylpyridin-2-yl)-6-(trimethylstannyl)pyridine (A) was prepared by the catalytic reaction of 2-bromo-6-(6-methylpyridin-2-yl)pyridine with hexamethylditin42 and was used in the Stille-type coupling reaction with 2,3-dichloropyrazine in the presence of Pd(0) catalyst and LiCl. The ligand L has been obtained in 66% yield as a white powder.
Fig. 2 and 3 show the perspective views of the cations. In both complexes the Mn cations are 6-coordinated in the distorted octahedral fashion. The distortions are caused mainly by the ligand geometry, and as a result the largest L–Mn–L angles are in the range 140–160° (instead of ideal 180°).
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Fig. 2 Perspective view of the cation 1; ellipsoids are drawn at 50% probability level, hydrogen atoms are shown as spheres of arbitrary radii. Relevant distances (Å): Mn1–N1 2.2499(16), Mn1–N8 2.2211(16), Mn1–N14 2.3337(16), Mn1–O4W 2.1392(14), Mn1–O5W 1.1258(15) Å, Mn1–O6W 2.1749(15), Mn2–N17 2.3209(16), Mn2–N20 2.2203(15), Mn2–N26 2.2412(16), Mn2–O1W 2.1990(15), Mn2–O2W 2.1706(14), Mn2–O3W 2.1317(14), and angles (°): N1–Mn1–N14 143.11(6), N8–Mn1–O4W 161.77(6), O5W–O6W 171.64(6)., N17–Mn2–N26 142.08(6), N20–Mn2–O3W 161.39(6), O1W–Mn2–O2W 165.80(5). |
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Fig. 3 Perspective view of the cation 2; ellipsoids are drawn at 33% probability level, hydrogen atoms are omitted for clarity. One central symmetrical ClO4− anion is also shown. Relevant distances (Å): Mn1A–N1A 2.225(9), Mn1A–N9A 2.206(10), Mn1A–N15A 2.328(8), Mn1A–N1B 2.244(10), Mn1A–N9B 2.213(9), Mn1A–N15B 2.295(8), Mn1B–N18B 2.361(8), Mn1B–N21B 2.205(9), Mn1B–N27B 2.249(9), Mn1B–N18A′ 2.295(8), Mn1B–N21A′ 2.204(8), Mn1B–N27A′ 2.251(10), and angles (°): N1A–Mn1A–N15A 144.9(4), N9A–Mn1A–N9B 160.1(3), N1B–Mn1A–N15B 144.9(4), N18B–Mn1B–N27B 144.1(3), N21B–Mn1B–N21A′ 159.9(3), N18A′-Mn1B-N27A′ 145.8(3). Prime denotes the symmetry operation (1 − x, −y, z). |
In complex 1 one ligand coordinates to two different Mn cations, using two “bay areas”; the coordination sphere for each Mn is filled by three water molecules, which in turn are engaged in very complicated hydrogen-bond systems with the nitrate ions and solvent water molecules. In the ligand each pair of terminal rings is relatively coplanar (dihedral angles between the ring planes are 5.57(5)° and 10.20(6)°, while these planes are more inclined with respect to the central pyrazine ring plane (31.71(5)° and 28.53(5)°). The dihedral angle between the terminal ring planes, which can be regarded as a measure of overall shape of the ligand, is 42.91(5)°, which is a little bit smaller than in a similar ligand – which is the only similar structure deposited in the Cambridge Crystallographic database,44 2,3-bis(6-(2,2′-bipyridyl))pyrazine – where it is 64.6°.41
In the crystal lattice of 1 the cations form sheets parallel to the b axis (and columns parallel to the a axis) separated by nitrate anions and solvent molecules (Fig. 4).
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Fig. 4 The crystal packing of 1 as seen along the a axis. |
Within one sheet complex cations lying side by side have an opposite arrangement; water molecules coordinating to Mn(II) ions are directed in one way (down c axis) in one complex molecule and in the other way (up c axis) in the adjacent complex molecule (Fig. 5).
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Fig. 5 The arrangement of complex cations of 1 in sheets. Short contacts are depicted as dashed, light-blue lines. |
In 2 four cations and four ligand molecules form the symmetric ring (or square), lying across the crystallographic twofold axis (on which also the Cl atom of one perchlorate anion lies) in the space group Aba2. The four Mn(II) ions do not lie on one plane; the Mn⋯Mn⋯Mn⋯Mn intra-ring dihedral angle is 12.53°.
Two symmetry-independent Mn⋯Mn distances are 7.339 Å and 7.351 Å; diagonal distances between manganese ions are similar, 10.041 and 10.601 Å. Inside the cavity in the coordination cation there is one C2-symmetrical perchlorate anion. The encapsulated perchlorate anion is clearly a good fit for the center of the cavity and probably can act as a template in the formation of tetranuclear [2 × 2] grid complexes. A similar templating effect was observed for tetrafluoroborate anions in the formation of tetranuclear circular helicates.45 Encapsulated perchlorate anions interact with the cavity by many short contacts (Fig. 6), which makes the perchlorate anion have lower symmetry than the anionic one.
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Fig. 6 Presentation of the short contacts between the encapsulated perchlorate anion and the cavity of the complex. |
The dihedral angles between the aromatic rings in two ligand fragments are generally larger than in 1 – probably in order to allow for this certain, cyclic accommodation of four such molecules – but the dihedral angles between the terminal rings are similar (22.2(7)° and 33.9(6)°). In the crystal lattice of 2 cation complexes form sheets parallel to the b axis (Fig. 7).
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Fig. 7 The crystal packing of 2 as seen along the a axis. |
Similar sheets are seen along the b axis (Fig. 8a). Within adjacent sheets cation complexes do not lie one above the other but adjacent sheets are moved relative to each other.
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Fig. 8 The crystal packing of 2 as seen along (a) b axis (b) c axis. Anions and solvent molecules are omitted for clarity. |
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Fig. 9 The χmT versus the temperature relation for 1 (●) and 2 (○). Solid lines indicate the best fit (see the text). |
For both complexes, the χmT product versus the temperature has a constant value from room temperature to ca. 100 K, of 4.56 cm3 K mol−1 for 1 and 4.36 cm3 K mol−1 for 2 (magnetic susceptibility χm was calculated per one MnII ion), which is expected for noninteracting S = 5/2 ions. χmT drops slowly between 100 and ca. 30 K, and then sharply below 30 K to reach values of ca. 2.55 cm3 K mol−1 for 1 and 2.02 cm3 K mol−1 for 2 at 2 K. This behavior is indicative of antiferromagnetic exchange interactions between the manganese(II) ions.
The theoretical calculation of the thermally accessible energy levels of the magnetic properties of a binuclear Mn(II) complex is performed using the Hamiltonian H = −JS1S2. The appropriate formula is46
The best parameters obtained with this model are as follows: J = −0.22 ± 0.02 cm−1; g = 2.02 ± 0.01; R = 8.4 × 10−5.
In order to fit the magnetic susceptibility data of 2, a simple model with only one J47–51 and H = −J(S1·S2 + S2·S3 + S3·S4) as spin Hamiltonian was initially assumed, with analytical expression:
The best fit leads to J = −0.29 ± 0.01 cm−1, g = 2.0 ± 0.1, and R = 1.8 × 10−4. The χmT vs. T plots for both complexes fit well to the models used, as indicated by the calculated curves (Fig. 9). Comparable exchange parameters (J = −0.22 ± 0.02 cm−1 and J = −0.29 ± 0.01 cm−1 for 1 and 2, respectively) confirmed a similar in-plane pyrazine bridged mode.
Very weak antiferromagnetic interactions between high spin manganese ions in compounds 1 and 2 were confirmed by magnetization versus field measurements at 2 K (Fig. 10). Experimental points are below the curve of S = 5/2.
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Fig. 10 Magnetization versus magnetic field relations for 1 (●) and 2 (○), at 2 K. Solid line is the Brillouin function for S = 5/2, g = 2.46 |
Weak antiferromagnetic interactions along the diazine ring have been observed in some other manganese derivatives.52–54
The ability of the pyrazine bridge to mediate magnetic interactions between paramagnetic centers, separated by more than 6.5 Å, has been well characterized in the literature. The largest antiferromagnetic coupling has been found in the case of copper(II) complexes (J = −61.1 cm−1,55J = −40.9 cm−156). Nevertheless, most of the examples show weak antiferromagnetic interactions (|J| < 4 cm−1).57,58 In general the magnetic coupling is antiferromagnetic, resulting from a net overlap of magnetic orbitals through the pyrazine bridge. Dinuclear manganese(II) complexes bridged by pyrazine derivatives, studied recently,59 show very weak antiferromagnetic coupling, with exchange parameters J of −0.16 cm−1, and −0.26 cm−1, comparable to those obtained for the analyzed complexes 1 and 2. Because different numbers of magnetic orbitals in the case of high spin manganese(II) complexes are present, the value of n2J instead of J (n being the number of magnetic orbitals) was proposed to be more appropriate for comparison of magnetic interactions.59–61 The n2J values of compounds 1 (52J = −5.50 cm−1) and 2 (52J = −7.25 cm−1) show more strong magnetic interactions in the grid-type architecture of square topology of manganese(II) ions.
In Table 1 some structural parameters, related to the bridging system, are extracted to explain small differences in magnetic coupling between 1 and 2. A similar analysis of copper(II) complexes leads to the conclusion that displacement of the metal from the mean plane of the pyrazine bridge is the main factor which increases the antiferromagnetic coupling because it allows a σ-overlap between the metal dx2−y2 magnetic orbitals and the π-orbitals of the pyrazine ring.58 In manganese(II) complexes the magnetic interactions are more complex. Structural parameters of both 1 and 2 complexes (Table 1) are comparable. Taking into account the displacement of the Mn(II) ions from the mean plane of the bridge an opposite relation is observed. Smaller displacement existing in 2 can lead to better overlap through π-pathways, which increases the |Jπ| component of magnetic interactions and finally higher magnetic coupling is observed in 2 than in 1.
Compound 1 | Compound 2 | |
---|---|---|
Mn–Npyz distances (Å) | 2.325(9) | |
2.3337(16) | 2.298(10) | |
2.3209(16) | 2.359(9) | |
2.293(9) | ||
Mn–Npyz⋯Npyz angles (°) | 162.5 | 169.7; 172.0 |
169.1 | 166.9; 172.7 | |
Displacement of the Mn ion from the mean plane of the bridge (Å) | 0.675 | 0.371; −0.260 |
−0.413 | 0.477; −0.312 | |
Mn⋯Mn distances (Å) | 7.323 | 7.338; 7.350 |
J (cm−1) | −0.22 | −0.29 |
n 2 J (cm−1) | −5.50 | −7.25 |
The best exchange parameters were obtained by fitting with a good agreement factor R defined as follows:
Standard deviations62 were added to calculated exchange parameters.
[Mn2(L)(H2O)6](NO3)4·2.5H2O 1: A mixture of ligand L (23.1 mg, 55 μmol) and Mn(NO3)2·4H2O salt (13.8 mg, 55 μmol) in nitromethane (20 mL) was stirred at room temperature for 48 h under the normal atmosphere. The complex 1 was isolated as a yellow solid by evaporation of the solvent and recrystallisation of the residue from the minimum volume of CH3CN by the gradual addition of ethyl ether. Yield: 73%. ESI-MS: m/z (%) = 730 (10) [Mn2(L)(NO3)3(H2O)]+, 712 (10) [Mn2(L)(NO3)3]+, 533 (50) [Mn(L)(NO3)]+, 417 (10) [L + H]+, 262 (10) [Mn(L)(H2O)3]2+, 236 (20) [Mn(L)]2+, 159 (30) [Mn2(L)(H2O)6]4+. IR (KBr): ν = ν(C–H)ar 3080; νas(CH3) 2954; νs(CH3) 2925; ν(CC) 1607, 1597, 1573, 1466; ν(C
N) 1432, 1247; ν(NO3−) 1384, 1309, 792; ρ(C–H) 1182, 1114, 1093, 1071, 1049; γ(C–H) 830, 741, 719, 660, 634 cm−1. Elemental analysis calcd for [Mn2(C26H20N6)(H2O)6](NO3)4·2.5H2O (927.50): C, 33.67; H, 4.02; N, 15.10. Found: C, 33.68; H, 4.03; N, 15.08%.
[Mn4(L)4](ClO4)8·2.5(CH3CN)·2CH3OH 2: A mixture of ligand L (25.4 mg, 60 μmol) and Mn(ClO4)2·6H2O salt (21.7 mg, 60 μmol) in nitromethane (20 mL) was stirred at room temperature for 48 h under the normal atmosphere. The complex 2 was isolated as a yellow solid by evaporation of the solvent and recrystallisation of the residue from the minimum volume of CH3CN by the gradual addition of ethyl ether. Yield: 64%. ESI-MS: m/z (%) = 570 (20) [Mn(L)(ClO4)]+, 444 (20) [Mn(L)2]2+, 417 (10) [L + H]+, 236 (70) [Mn(L)]2+. IR (KBr): ν = ν(C–H)ar 3090; νs(CH3) 2925; ν(CC) 1608, 1598, 1573, 1479, 1466; ν(C
N) 1452, 1436, 1414, 1383, 1337, 1310, 1253; ρ(C–H) 1185, 1172, 1036, 1017; δ(ClO4−) 1096, 1093; γ(C–H) 833, 825, 795, 746, 724, 699, 675, 664, 644 ν(ClO4−) 624 cm−1. Elemental analysis calcd for [Mn4(C26H20N6)4](ClO4)8 ·2.5(CH3CN)·2CH3OH (2848.00): C, 46.81; H, 3.38; N, 13.03; Found: C, 46.79; H, 3.40; N, 13.02%.
[Mn(L)2]Cl23: A mixture of ligand L (16.0 mg, 38 μmol) and MnCl2·4H2O salt (7.5 mg, 38 μmol) in nitromethane (20 mL) was stirred at room temperature for 48 h under the normal atmosphere. The complex 3 was isolated as a yellow solid by evaporation of the solvent and recrystallisation of the residue from the minimum volume of CH3CN by the gradual addition of ethyl ether. Yield: 58%. ESI-MS: m/z (%) = 506 (30) [Mn(L)Cl]+, 444 (10) [Mn(L)2]2+, 439 (50) [Na(L)]+, 417 (10) [L + H]+, 236 (20) [Mn(L)]2+. IR (KBr): ν = ν(C–H)ar 3055; νas(CH3) 2961; νs(CH3) 2920; ν(CC) 1590, 1568; ν(C
N) 1417, 1397, 1384, 1261; ρ(C–H) 1166, 1096, 1037; γ(C–H) 875, 802, 713, 598, 527 cm−1. Elemental analysis [Mn(C26H20N6)2]Cl2 (958.80) calcd: C, 65.14; H, 4.21; N, 17.53. Found: C, 65.15; H, 4.20; N, 17.52%.
[Mn(L)2]Br24: A mixture of ligand L (20.7 mg, 50 μmol) and MnBr2·4H2O salt (14.3 mg, 50 μmol) in nitromethane (20 mL) was stirred at room temperature for 48 h under the normal atmosphere. The complex 4 was isolated as a yellow solid by evaporation of the solvent and recrystallisation of the residue from the minimum volume of CH3CN by the gradual addition of ethyl ether. Yield: 66%. ESI-MS: m/z (%) = 551 (10) [Mn(L)Br]+, 444 (10) [Mn(L)2]2+, 236 (25) [Mn(L)]2+. IR (KBr): ν = ν(C–H)ar 3064, 3052; νs(CH3) 2918; ν(CC) 1604, 1596, 1572, 1477, 1464; ν(C
N) 1432, 1413, 1384, 1307, 1250; ρ(C–H) 1184, 1170, 1113, 1092, 1070, 1016; γ(C–H) 836, 799, 745, 720, 697, 663, 634, 558 cm−1. Elemental analysis [Mn(C26H20N6)2]Br2 (1047.70) calcd: C, 59.61; H, 3.85; N, 16.04. Found: C, 59.64; H, 3.80; N, 16.02%.
Compound | 1 | 2 |
---|---|---|
CCDC deposition number | 883804 | 919104 |
Formula | C26H32Mn2N6O64+·4NO3−·2.5(H2O) | C104H80Mn4N248+·8ClO4−·2.5(CH3CN)·2CH3OH |
Formula weight | 927.54 | 2848.00 |
Crystal system | Monoclinic | Orthorhombic |
Space group | P21/n | Aba2 |
a (Å) | 7.5044(4) | 18.5171(7) |
b (Å) | 28.6866(9) | 30.0858(11) |
c (Å) | 17.8381(8) | 23.2151(10) |
β (°) | 101.152(5) | 90 |
V (Å3) | 3767.6(3) | 12933.2(9) |
Z | 4 | 4 |
d x (g cm−3) | 1.64 | 1.45 |
F (000) | 1908 | 5772 |
μ (mm−1) | 6.32 | 0.63 |
Θ Range (°) | 2.96–73.52 | 2.81–25.00 |
hkl Range | −9 ≤ h ≤ 9 | −22 ≤ h ≤ 22 |
−34 ≤ k ≤ 35 | −35 ≤ k ≤ 35 | |
−21 ≤ l ≤ 21 | −27 ≤ l ≤ 27 | |
Reflections: | ||
Collected | 41![]() |
68![]() |
Unique (Rint) | 7530 (0.045) | 11![]() |
With I > 2σ(I) | 6730 | 6844 |
Weighting scheme: | ||
A | 0.0521 | 0.2 |
B | 1.1788 | 0 |
R(F) [I > 2σ(I)] | 0.033 | 0.113 |
wR(F2) [I > 2σ(I)] | 0.088 | 0.279 |
R(F) [all data] | 0.038 | 0.168 |
wR(F2) [all data] | 0.092 | 0.312 |
Goodness of fit | 1.04 | 1.06 |
Max/min Δρ (e Å−3) | 0.33/−0.53 | 1.76/−0.52 |
Footnotes |
† Dedicated to Professor Jacek Gawroński on his 70th birthday. |
‡ CCDC 883804 (1) and 919104 (2). For crystallographic data in CIF or other electronic format see DOI: 10.1039/c3dt50352f |
This journal is © The Royal Society of Chemistry 2013 |