Dmitri V.
Konarev
*a,
Dmitri R.
Karimov
a,
Salavat S.
Khasanov
b,
Alexander F.
Shestakov
a,
Akihiro
Otsuka
cd,
Hideki
Yamochi
cd,
Hiroshi
Kitagawa
c and
Rimma N.
Lyubovskaya
a
aInstitute of Problems of Chemical Physics RAS, Chernogolovka, Moscow region, 142432 Russia. E-mail: konarev3@yandex.ru
bInstitute of Solid State Physics RAS, Chernogolovka, Moscow region, 142432 Russia
cDivision of Chemistry, Graduate School of Science, Kyoto University, Sakyo-ku, Kyoto 606-8502, Japan
dResearch Center for Low Temperature and Materials Sciences, Kyoto University, Sakyo-ku, Kyoto 606-8501, Japan
First published on 18th September 2017
The reduction of 5,10,15-triphenylcorrole (H3TPCor) with decamethylchromocene yields (Cp*2Cr+)(H+)(H2TPCor˙2−)·C6H4Cl2 (1). It is accompanied by the deprotonation of H3TPCor and the formation of planar H2TPCor˙2− radical dianions. Complex 1 manifests a band at about 750 nm observed in the solution spectra of H2TArylCor˙2− and demonstrates an EPR signal attributed to the reduced corrole macrocycle. The magnetic moment of 1 of 4.10μB at 300 K indicates the contribution of Cp*2Cr+ (S = 3/2) and H2TPCor˙2− (S = 1/2). These paramagnetic species alternate in the π-stacks providing rather effective antiferromagnetic coupling of spins at the Weiss temperature of −31 K. To distinguish the H2TPC˙2− dianions from the deprotonated H2TPCor− anions, we also studied the {cryptand[2,2,2](Na+)}(H2TPCor−)·0.5C6H4Cl2 (2) salt with deprotonated corrole anions. In this case, a planar macrocycle was formed as well. However, the properties of H2TPCor− in 2 differ from those of H2TPCor˙2− in 1.
meso-Substituted 5,10,15-triarylcorroles (H3TArylCor) are related to meso-substituted 5,10,15,20-tetraarylporphyrins but one aryl-C fragment is removed from the macrocycle (Scheme 1).4 Free-base triarylcorroles have complicated reduction chemistry.5 They are reduced in benzonitrile (BN) at about −1.03 V vs. SCE (for aryl = Ph(CF3)2) but this reduction is accompanied by deprotonation and the formation of the H2TArylCor− anions. The deprotonation becomes easier in basic solvents like pyridine (Py) and the H2TArylCor− anions are formed under these conditions even without reduction in some cases. Therefore, the H3TArylCor˙− radical anions are not stable in solution due to deprotonation. Nevertheless, paramagnetic radical H2TArylCor˙2− dianions can be obtained by the reduction of the H2TArylCor− anions at −1.40 V in BN and at −1.60 V in Py vs. SCE.5 Decamethylchromocene with Eox = −1.04 V vs. SCE in CH3CN has strong donor properties6 and potentially can generate anionic species of 5,10,15-triarylcorroles. Now corroles and their metal complexes have been intensively studied in different fields4 but anionic species of these macrocycles neither have been obtained nor studied in solid form so far. The H2TArylCor− and H2TArylCor˙2− anions were only generated by the electrochemical reduction of free-base triarylcorroles in BN or Py and their optical properties were studied in solution.5
In this work, we obtained the first crystalline charge transfer complex of free-base 5,10,15-triphenylcorrole with decamethylchromocene (Cp*2Cr+)(H+)(H2TPCor˙2−)·C6H4Cl2 (1) and analyzed its structure, and optical and magnetic properties. Cp*2Cr reduces a free-base corrole but the H3Cor˙− radical anion loses a proton to form the H2TPCor˙2− radical dianions. Alternation of two paramagnetic Cp*2Cr+ and H2TPCor˙2− ions in the π-stacks of 1 provides rather effective magnetic coupling between them. To understand the difference between reduced and deprotonated (H2TPCor˙2−) and deprotonated (H2TPCor−) anions, we also obtained the crystalline {cryptand[2,2,2](Na+)}(H2TPCor−)·0.5C6H4Cl2 (2) salt. The comparison of these anions shows that they have different optical and magnetic properties.
The solid state spectra of H3TPCor, 1 and 2 in the UV-visible-NIR range are shown in Fig. 1. Starting H3TPCor manifests absorption bands at 424 nm (the Soret band) and the split Q-band in the visible range at 575, 618 and 662 nm (Fig. 1a). Deprotonation results in essential modification of the optical spectrum. For 2, the intense Soret band is split into two bands positioned at 432 and 450 nm and the Q-band (537, 597 and 647 nm) becomes more pronounced since the intensity of the lowest energy band at 647 nm increases strongly (Fig. 1b). The spectra of deprotonated triarylcorrole anions (H2TArylCor−) in Py show very similar features in the visible range including strongly increased intensity of the band at 643 nm.5 However, the Soret band remains unsplit in the solution spectra of H2TArylCor− and is observed at 439–440 nm5 (its position is approximately intermediate between 432 and 450 nm).
The solid state spectrum of 1 differs from that of 2. It shows an intense Soret band at 421 nm and split Q-bands at 579, 614 and 644 nm (Fig. 1c). The band at 644 nm is of essentially lower intensity (Fig. 1c) than that in the spectrum of 2. The lowest energy band in the spectrum of 1 is observed as a shoulder with an approximate maximum at 750 nm (shown by an arc in Fig. 1c). On the whole, the spectrum of 1 is similar to that of electrochemically generated radical H2TArylCor˙2− dianions which shows a Soret band at 418 nm, relatively weak bands at 570–650 nm and the lowest energy band at 755 nm.5 Thus, the optical spectra allow one to suppose the formation of H2TPCor˙2− and H2TPCor− anions in 1 and 2, respectively, and their spectra are to a certain extent similar to the solution spectra of these anions.5
The crystal structures of 1 and 2 were analyzed at 110 K. The H3TPCor macrocycles have a smaller coordination core in comparison with porphyrins, and the presence of three hydrogen atoms in this core results in essential repulsion between them. To avoid short H⋯H contacts, the macrocycle in a neutral state adopts a strongly nonplanar conformation.9 In contrast, the corrole macrocycle in H2TPCor˙2− is nearly planar in 1 with a slight deviation of only pyrrole nitrogen atoms from the 23-atom plane by 0.029–0.185 Å (Fig. 2a and b). Three hydrogen atoms cannot be inserted into the center of the planar corrole macrocycle due to very short H⋯H contacts (less than 1.4 Å). Therefore, we suppose that only two hydrogen atoms are preserved in H2TPCor˙2−. In this case, the H⋯H distance of 2.152 Å indicates the absence of noticeable repulsion between hydrogen atoms. Most probably, the third proton can be localized in the structure of 1 as a counter cation.
The H2TPCor˙2− radical dianions and the Cp*2Cr+ cations form π-stacking columns along the b axis (Fig. 2a and b). There is effective overlapping between the corrole and the Cp* ligand in 1 since the interplanar distance between them is only 3.42 Å and a dihedral angle is 0.95°. As a result, multiple van der Waals C,N⋯C,N contacts are formed between them in the 3.44–3.56 Å range. The relative orientation of half of the Cp*2Cr+ cations to the TPCor macrocycle is shown in Fig. 2c. The Cp*2Cr+ cations have a staggered conformation in 1 typical of decamethylmetallocenes. The average Cr–C(Cp*) bond length is 2.201(5) Å. This value is close to that of the Cp*2Cr+ cations (the average Cr–C(Cp*) bond length is 2.176(3)–2.198(3) Å).3c,d,11 These bonds are noticeably longer than those in neutral Cp*2Cr (2.152(4) Å12).
The deprotonation of H3TPCor in 2 also provides a nearly planar shape of the H2TPCor− macrocycle since all atoms are positioned in the 23-atom corrole plane with maximal deviations of pyrrole nitrogen atoms by 0.005–0.110 Å. No essential repulsion is observed between the hydrogen atoms of H2TPCor− due to the 2.308–2.352 Å distances between them. Therefore, repulsion between the three hydrogen atoms of H3TPCor is a reason for the non-planar shape of neutral free-base corrole macrocycles. Deprotonation restores its planar shape. Corrole planes form channels in 2 occupied by bulky cryptand[2,2,2](Na+) cations and arranged approximately along the a axis (Fig. S2†).
Previously, the alternation of the C–N(imine) and C–C(meso) bonds was found for the reduced phthalocyanine macrocycles in H2Pc˙− and {M(Pc˙3−)}˙− and for the porphyrin radical trianions in AlIII(THF)2(Porph˙3−), respectively.3d,7,10 This alternation is realized in the H2Pc˙− radical anions (Fig. 4a) by such a way that short and long bonds belong to two oppositely located isoindole units. The difference between the short and long bonds is about 0.04 Å. This alternation is explained by the partial disruption of aromaticity of the Pc macrocycle during the transition from a stable 18 π-electron system of H2Pc to a less stable 19 π-electron system of H2Pc˙−.3d,7 The lengths of the C–C and C–N bonds in neutral H3TPCor,9 H2TPCor− and H2TPCor˙2− are shown in Fig. 3. It is seen that the alternation of the C–C(meso) bonds is also observed in H2TPCor˙2− with the appearance of short and long bonds (Fig. 4b). The short and long bonds are positioned similarly to those in H2Pc˙− (Fig. 4a) but one short bond is absent in H2TPCor˙2− (Fig. 4). The difference between the short and long bonds for H2TPCor˙2− (0.02 Å) is about two times smaller than that for H2Pc˙− (0.04 Å). The alternation is not observed for the deprotonated H2TPCor− anion (Fig. 3b) as well as for the deprotonated HPc− anion7 due to the preservation of 18 π-electron systems in these anions. At the same time, pristine H3TPCor also shows some alternation of the C–C(meso) bonds (Fig. 3a). Since H3TPCor has a strong non-planar shape due to the repulsion of hydrogen atoms, we suppose that the partial disruption of aromaticity is also possible in this macrocycle.
Fig. 3 Bond length, position and occupancy (in parentheses) of hydrogen atoms in the center of the macrocycle for: (a) pristine H3TPCor according to ref. 3; (b) deprotonated H2TPCor− anion in {cryptand[2,2,2](Na+)}(H2TPCor−)·0.5C6H4Cl2 (2) with two hydrogen atoms occupying four positions with the 0.58/0.42 occupancies; and (c) the radical H2TPCor˙2− dianion in (Cp*2Cr+)(H+)(H2TPCor˙2−)·C6H4Cl2 (1). Phenyl substituents of TPCor are omitted. |
Fig. 4 (a) Alternation of the C–N(imine) bonds in the H2Pc˙− radical anions according to ref. 7; (b) Alternation of the C–C(meso) bonds in the H2TPCor˙2− radical dianions in 1. The lengths of short (type 1) and long (type 2) bonds are also shown. |
Fig. 5 shows the calculated structures of the meso-substituted H3TPCor macrocycle (a), its deprotonated form (b), the structure of the H2TPCor˙2− macrocycle in the (H2TPCor˙2−)(Cp*2Cr+) complex (c) and the H2Cor˙2− radical dianion (d) (see the ESI† for details). The calculated structure of isolated H3TPCor (Fig. 5a) is in good agreement with the experimental data of the molecular crystal (Fig. 3a). The average values of the C–N and C–C bonds are greater than the experimental values by 0.002 and 0.007 A, respectively. This difference remains at the same level for the deprotonated H2TPCor− anion (Fig. 5b). The geometry of the H2TPCor˙2− radical dianion was calculated in the complex with Cp*2Cr+ to take into account the Coulomb field of the surrounding counterions (Fig. 5c). In this structure, only a small change of the mean values of the C–N and C–C bonds of 0.001 (−0.006) and 0.000 (0.000) Å, respectively, is observed (the experimental values are given in parentheses). In contrast, the larger divergence of the C–N and C–C bonds is observed in the calculated structure of isolated H2TPCorr˙2− (Fig. S3†), 0.012 and 0.021 Å, respectively, with respect to the experimental data. This calculation indicates an increase of the difference between the short and long C–C(meso) bonds in the macrocycle during the transition from H2TPCorr− to H2TPCorr˙2− from 0.060 (0.006) to 0.010 (0.020) Å (the experimental values are given in parentheses).
The comparison of the geometry of the radical H2Cor˙2− and H2TPCor˙2− dianions (Fig. 5d and 5c, respectively) shows that the introduction of phenyl groups results in the systematic elongation of C–C(meso) bonds by 0.005 Å as the average. The excess electron in the radical dianions appears on the antibonding π-orbitals. As we discussed above for H2Pc˙− that provides the alternation of the C–C(meso) bonds due to partial disruption of the macrocycle aromaticity. The main geometric differences between H2Cor˙2− and H2TPCor˙2− are due to the stronger alternation of the C–C(meso) bonds for H2Cor˙2− (0.018 Å) than that for H2TPCor˙2− (0.010 Å). In fact, that is a consequence of a different electron density distribution for the meso-substituted form since approximately half of the additional negative charge in H2TPCor˙2− is distributed among the phenyl substituents. As a result, the effect of population of the antibonding π-orbitals on the macrocycle decreases. This effect can decrease the alternation of the C–C(meso) bonds in H2TPCor˙2− in comparison with H2Cor˙2− and even H2Pc˙−. A similar effect is observed for the {CuII(F16Pc˙3−)}˙− radical anions in which an excess of negative charge is to a great extent delocalized among the acceptor fluoro-substutients.13 Another anomaly is the significant difference in the lengths of the C–N bonds within one pyrrole ring of H2TPCor˙2− in 1, reaching 0.054 Å (Fig. 3c). The common reason for this phenomenon is the lability of the electron system of the radical dianion and the significant effect of the Coulomb field of the surrounding counterions.
Two counter cations are required for the electroneutrality of 1 with the radical H2TPCor˙2− dianions. One cation is Cp*2Cr+ and the other cation should be H+ removed from the macrocycle. The reaction was carried out under very dry conditions and in a base (B) free medium to stabilize H+ in the hydronium (H3O+) or HB+ cations (residual electron density in 1 is too small (0.87 e) to be attributed to H3O+). Therefore, most probably, the proton is localized somewhere in the structure of 1. One of the possible positions is near the two chloride substituents of o-C6H4Cl2. In this case, the Cl–H+ distance would be about 1.715 Å, which is reasonable for the interaction of such a type. The (Cl⋯H⋯Cl)− anions with strong (Cl−)⋯(H+) hydrogen bonds are known and have close Cl–H+ distances of 1.56–1.64 Å.14 According to our calculations, the binding of a proton to o-C6H4Cl2 leads to the formation of strong Cl⋯(H+) hydrogen bonds of 1.573 Å length and the elongation of the C–Cl bonds in this molecule by about 0.036 Å. These data agree with the experimental results since the C–Cl bonds for the o-C6H4Cl2 molecules in 1 forming hydrogen bonds with H+ are elongated by 0.03 Å in comparison with those for the nonbonded o-C6H4Cl2 molecules. In addition, the formation of strong Cl⋯(H+) hydrogen bonds leads to the appearance of new broad absorption bands in the theoretical IR spectrum at 770 and 1050 cm−1. Indeed, broad bands are observed at about 800 and 1040 cm−1 in the experimental IR spectrum of 1 (Fig. S1†). The calculation of the structure of the H3TPCor˙− radical anion shows its nonplanar character as expected. This calculation allows one to find the proton affinity for the H2TPCor˙2− radical dianion which is equal to 16.8 eV. This value significantly exceeds the affinity for the proton of the o-C6H4Cl2 molecule, 7.2 eV. A logical question arises is to how such a weak base as o-C6H4Cl2 can hold a proton in the presence of a stronger H2TPCor˙2− base. One of the explanations is that the acceptance of the proton by the o-C6H4Cl2 molecule is energetically favorable due to the gain in the Coulomb energy for the crystal lattice.
The magnetic properties of 1 were studied by EPR and SQUID techniques. The effective magnetic moment is equal to 4.10μB at 300 K (Fig. 6a), which is close to the calculated magnetic moment for a system of non-interacting S = 3/2 spins from Cp*2Cr+ and S = 1/2 spins from H2TPCor˙2− (μeff = 4.24μB). The magnetic moment decreases below 120 K (Fig. 6a) most probably due to the antiferromagnetic coupling of spins. The reciprocal molar magnetic susceptibility of 1 is linear in the 50–300 K range allowing the Weiss temperature to be determined as −31 K (Fig. 6b). This value indicates a strong antiferromagnetic coupling of spins in the π-stacks containing alternating Cp*2Cr+ and H2TPCor˙2− ions. However, long-range magnetic ordering is not observed in 1 down to 1.9 K. It should be noted that the observed magnetic coupling in 1 is essentially stronger than that in the previously studied (Cp*2Cr+)(H2Pc˙−)·4C6H4Cl2 complex with free-base phthalocyanine radical anions which also contains π-stacks of alternating Cp*2Cr+ and H2Pc˙− ions.3d From this viewpoint, free-base corroles can be more effective magnetic mediators than free-base phthalocyanines.
The EPR spectra of polycrystalline 1 confirm the presence of two paramagnetic species. An intense and relatively narrow signal is observed at 323–325 mT. This signal contains two lines with g1 = 1.9971 and the linewidth (ΔH) of 1.58 mT and g2 = 1.9790 and ΔH = 2.28 mT at 292 K (Fig. 6c shows this signal at 245 K) and can be attributed to the paramagnetic radical H2TPCor˙2− dianions. Both signals are preserved down to 4.2 K. Below 90 K, the abrupt decrease of g-factors is observed, and both lines are broadened and shifted to higher g-factor values at T < 30 K (Fig. S4a and S4b†) due to the antiferromagnetic coupling of spins. Obviously, both lines originate from the same paramagnetic species since they show similar temperature dependencies of g-factors and linewidths (Fig. S4a and S4b†). It should be noted that the EPR signal from H2TPCor˙2− is broader (ΔH = 1.5–2.3 mT) than those from the H2Pc˙− radical anions (ΔH = 0.2–0.6 mT).3d,10a,b At the same time, complex 1 as well as the H2Pc˙− salts do not display the super hyperfine splitting characteristic of some oxidized porphyrins and explained by the interaction of spins with four coordinated nitrogen atoms.15 Most probably, the measurement of the diluted samples is needed to observe such splitting.
The Cp*2Cr+ cations show a broad asymmetric EPR signal with the main component at g3 = 3.88 and ΔH = 12.0 mT at 292 K (signal at 245 K is shown in Fig. 3d). The strong asymmetry of the signal could be explained by the polycrystallinity of the sample. Generally, the Cp*2Cr+ cations with the S = 3/2 spin state manifest similar EPR signals in the complexes with different anions, and the strong asymmetry of the signal is also observed in some cases.16 The signal from Cp*2Cr+ has a nearly temperature independent g-factor and a linewidth down to 4.2 K.
Crystals of 2 were also studied by the EPR technique at room temperature and at 4.2 K. They are EPR silent at both temperatures due to the diamagnetism of deprotonated H2TPCor− anions. Similarly, the deprotonated HPc− anions were diamagnetic and EPR silent.7 The removal of one proton from the macrocycle does not change the number of π-electrons and preserves the diamagnetic state of the macrocycle.
Crystals of (Cp*2Cr+)(H+)(H2TPCor˙2−)·C6H4Cl2 (1) were obtained via the reaction of H3TPCor (22 mg, 0.042 mmol) with an excess of Cp*2Cr (20 mg, 0.0562 mmol) in 16 mL of o-dichlorobenzene upon stirring at 80 °C for 24 hours. The color of the solution changed from blue-green to red-green. The obtained solution was cooled down to room temperature and filtered into the tube for diffusion. Black planks of 1 were obtained in 43% yield.
{Cryptand[2,2,2](Na+)}(H2TPCor−)·0.5C6H4Cl2 (2) was obtained via the reaction of H3TPCor (22 mg, 0.042 mmol) with an excess of powdered NaOH (30 mg, 0.75 mmol) and one equivalent of cryptand[2,2,2] (16 mg, 0.042 mmol) in 16 mL of o-dichlorobenzene upon stirring at 80 °C for 24 hours. The color of the solution changed from blue-green to greenish brown. The obtained solution was cooled down to RT and filtered into the tube for diffusion. Black blocks of 2 were obtained in 79% yield. The composition of 2 was determined from X-ray diffraction on a single crystal and was confirmed via elemental analysis: anal. calcd for C58H63ClN6NaO6, Mr = 998.58: C 69.76, H 6.30, N 8.41, Cl 3.55; found: C 69.54, H 6.24, N 8.21, Cl 3.36.
Crystal data of 2 at 110(1) K: C58H63ClN6NaO6, Mr = 998.58 g mol−1, black block, monoclinic, P21/n, a = 13.0302(2), b = 18.0323(3), c = 21.3928(4) Å, β = 96.142(2)°, V = 4997.69(15) Å3, Z = 4, dcalc = 1.327 g cm−3, μ = 0.145 mm−1, F(000) = 2116, max. 2θmax = 54.206°, reflections measured 55350, unique reflections 11012, reflections with I > 2σ(I) = 9172, parameters refined 674, restraints 246, R1 = 0.0462, wR2 = 0.1332, G.O.F. = 1.032, CCDC 1552216.†
X-ray diffraction data of 1 and 2 at 110(1) K were collected on an Oxford diffraction “Gemini-R” CCD diffractometer with graphite monochromated MoKα radiation using an Oxford Instrument Cryojet system. Raw data reduction to F2 was carried out using CrysAlisPro, Oxford Diffraction Ltd. The structures were solved by direct methods and refined by the full-matrix least-squares method against F2 using SHELX-2013.17 Non-hydrogen atoms were refined anisotropically. The positions of hydrogen atoms were calculated geometrically. One solvent C6H4Cl2 molecule with the 0.5 occupancy is positioned in both 1 and 2 in the inversion centers and is statistically disordered between two orientations. The positions of hydrogen atoms in the center of H2TPCor˙2− in 1 were calculated geometrically. The insertion of three hydrogen atoms in the center of the corrole macrocycle results in very short H⋯H contacts (less than 1.4 Å). Therefore, we suppose that only two hydrogen atoms are positioned in the center of the corrole macrocycle in 1. The third hydrogen atom can be present in the crystal structure of 1 as a countercation but its exact position could not be unambiguously determined. Therefore, this hydrogen atom was omitted from the cif file. Hydrogen atoms in the center of H2TPCor− in 2 are found at two positions near two oppositely located pyrrole nitrogen atoms with the 0.58(2)/0.48(2) occupancies (as shown in Fig. 3b). To keep the anisotropic thermal parameters of the disordered fragments within the reasonable limits, the displacement components were restrained using the ISOR, SIMU and DELU SHELXL instructions. This resulted in 271 and 246 restraints used for the refinement of the crystal structures of 1 and 2.
Footnote |
† Electronic supplementary information (ESI) available. CCDC 1552215 and 1552216. For ESI and crystallographic data in CIF or other electronic format see DOI: 10.1039/c7dt02901b |
This journal is © The Royal Society of Chemistry 2017 |