Jamie
Allen
a,
Jörg
Saßmannshausen
b,
Kuldip
Singh
a and
Alexander F. R.
Kilpatrick
*a
aSchool of Chemistry, University of Leicester, University Road, Leicester, LE1 7RH, UK. E-mail: sandy.kilpatrick@leicester.ac.uk
bImperial College London, London, SW7 2AZ, UK
First published on 8th October 2024
A diprotic bis(β-thioketoimine) ligand precursor featuring a flexible 4,4′-methylbis(aniline) linker, H22, was synthesised via treatment of the corresponding bis(β-ketoimine) with Lawesson's reagent. Lithiation of H22 and coordination with one equivalent of d-block metal(II) chlorides MCl2(THF)x (M = Fe, Co and Zn) yielded a corresponding series of homoleptic dinuclear complexes, [M2(μ-2)2]. X-ray diffraction analysis reveals a tetrahedral geometry for the two metals and a double-stranded helicate structure arising from inter-strand face-face π-stacking. These interactions create a helical ‘twist’ of ca. 70°. Utilising a bulky mononucleating β-thioketoiminate ligand, [3]−, the analogous series of homoleptic monometallic complexes, [M(3)2] (M = Fe, Co and Zn), were prepared and characterised by spectroscopic and analytical techniques. A comprehensive DFT study of all complexes reveals a stronger M–S bonding compared to M–N due to a higher degree of covalency. Solution magnetic studies and natural bonding orbital calculations on the mono- and dinuclear iron and cobalt complexes are consistent with high-spin tetrahedral Fe(II) and Co(II) centres, and cyclic voltammetry reveals both oxidation and reduction processes are accessible.
One approach to this is the use of homoditopic ligands. Homoditopic ligands contain two identical metal-binding sites and are more straightforward to synthesise than heteroditopic ligands, which contain differentiated binding sites. While N, O and P-donor atoms are common in bidentate binding sites,5–10 in both homo and hetero sets,11 S-donors are relatively unexplored in this regard. Duboc and co-workers reported a bisamine alkyl dithiolate,12–15 which upon oxidation forms a dinucleating bis[S,N,N] ligand that allows the stabilisation of two copper centres.16 Hahn and co-workers reported a series of dinuclear and trinuclear complexes bearing Schiff-base ligands with two [S,N] binding sites, following a subcomponent self-assembly strategy with nickel or zinc as template metals.17,18 Wu and co-workers employed a dinucleating ligand with two aminothiophenolate [S,N] binding domains separated by a rigid 1,3-bis(methylene)phenylene spacer to synthesise a higher-nuclear (Zn10) circular helicate.19
Another possible [S,N] ligand framework is the N-aryl β-thioketoiminate ([SacNacAr]−). There are a growing number of complexes reported with [SacNacAr]− ligands,20 which have been proposed as interesting candidates for electrochemical and biological applications,21–25 but have only recently attracted attention in catalysis.26,27 SacNacAr ligands have until now not been incorporated into a dinucleating homoditopic ligand framework.
Our studies focus on novel dinucleating ligands in complexes with first-row transition metals, which are important in the drive towards using more benign and sustainable base metals in synthesis and catalysis.28 Whilst the range of metals incorporated into β-thioketoiminate ligands has grown rapidly in recent years,20 surprisingly, complexation with the majority of first-row transition metals remains unaddressed. Macrocyclic ligands featuring two N-linked β-thioketoiminate sites binding to a single metal centre are known,29–31 but we were interested in extending this concept to bis(β-thioketoiminates) that can coordinate two metal centres in a bridging mode, for which there exists a knowledge gap. We took inspiration from Kretschmer's bimetallic indium(I) and gallium(I) complexes with bis(β-diketiminate) ligands, that show cooperative bond activation and reactivity towards small molecules.33–35 However, in contrast to these main group systems, reactive low-valent transition metal centres are typically generated via reduction of metal(II) halide precursors.36 Therefore we initially targeted heteroleptic complexes of the type [SacNacAr]MIIX (where X = monoanionic ligand), which are also attractive candidates for catalytic studies.
Herein, we report the synthesis of an acyclic homoditopic ligand featuring two isolated [S,N] binding sites and its corresponding dinuclear complexes with first-row 3d metals Fe, Co and Zn. The +2 oxidation state was employed in all cases to gauge how the metal centre affected the complex structures, electrochemical and magnetic properties.
The most common synthetic route to N-aryl β-thioketoimine proligands, HSacNacAr, is the thionation of the corresponding β-ketoimine precursors with Lawesson's reagent (LR).47,48 Following this precedent, conversion of H21 to H22 proceeded straightforwardly (Scheme 1), without the need for column chromatography, to afford the bis(bidentate) [S,N] proligand H22 in 71% yield.
The structure of H22 was confirmed by 1H and 13C NMR spectroscopy in CDCl3 and in the solid state by single crystal XRD. 1H NMR spectroscopy reveals a resonance at 15.53 ppm in CDCl3 (16.04 ppm in C6D6), assigned to the NH protons, which are more deshielded than the corresponding resonances in β-diketoimines and β-ketoimines (δH(CDCl3)/ppm: 12.62 in HNacNacp-Tol, H({4-MeC6H3NCMe}2CH); 12.42 in HAcNacp-Tol, 4-MeC6H3N(H)C(Me)CHC(O)Me).49 Similar shifts for this environment are observed in related HSacNacAr proligands – Ar = Ph (15.56), 2,4,6-trimethylphenyl (Mes) = (15.33), 2,6-diisopropylphenyl (Dipp) = (15.30).50 Three singlet signals in a 3:
3
:
1 ratio are observed for the two inequivalent methyl groups and central β-CH protons of the HSacNacAr moiety, respectively. A characteristic deshielded C
S environment is observed at δC 207.5 ppm, in line with data reported for HSacNacAr proligands (Ar = Ph (207.6 ppm), Mes (205.9 ppm) and Dipp (206.9 ppm)).50
Single crystals of H22 were grown from a CH2Cl2 solution at room temperature. The structure determined by XRD (Fig. 1) shows a C–S distance (average 1.6875(3) Å) shorter than a typical Csp2–S single bond (ca. 1.75 Å), but longer than a typical CS double bond (ca. 1.67 Å),51 suggesting intermediate bond order. The near-planarity of the S1–C1–C2–C3–N1 moiety (atom distances from mean plane = 0.004–0.017 Å) is consistent with a conjugated π-system. Protons H1 and H2 are closely associated with the N1 and N2 atoms, respectively, congruent with a typical N–H bond being stronger than a typical S–H bond. Collectively these observations are consistent with a protonated β-thioketoiminate tautomer (Scheme 1) as the best description of the form of H22 present in solution and the solid state, in keeping with López and co-workers description of mononucleating HSacNacAr; Ar = Ph, Mes and Dipp (=H(3)).23,24,47,52
Homoleptic complexes of divalent transition metals with this bis(bidentate) [S,N] ligand were readily accessed. Facile deprotonation of H22 with two equivalents of LiN(TMS)2·THF afforded Li22, as evidenced by 1H and 7Li NMR spectroscopy (Fig. S3 and S4†). Salt metathesis reactions of Li22 with 1 equiv. of divalent metal halides FeCl2(THF)1.5, CoCl2(THF)1.5 and ZnCl2 in THF, followed by extraction and recrystallisation in toluene in each case furnished the corresponding homoleptic complexes [M2(μ-2)2]; M = Fe, Co and Zn (Scheme 2), which were characterised by NMR spectroscopy, mass spectrometry and single crystal XRD. A significant amount of coloured insoluble materials were formed in these reactions (in addition to colourless salt), which could not be extracted with toluene and as a result the isolated crystalline yields of the dinuclear complexes, [M2(μ-2)2]; M = Fe, Co and Zn, were variable (3–57%). Furthermore, lower yields were obtained if the reaction mixture was stirred for longer. These observations may be explained by the possible formation of aggregated oligo/polymeric [M(2)]x species which have poor solubility in hydrocarbon solvents.
1H and 13C NMR data for crystalline samples of the zinc complex reveal at least two sets of signals, with VT NMR measurements in toluene-d8 revealing no change in their relative integrations between 298–368 K. The major species shows a D2 symmetric structure, consistent with the solid state structure of [Zn2(μ-2)2] determined by XRD (vide infra). Previous reports of analogous dinuclear helicate assemblies,42,43 suggest possible minor species could be assigned to an isomer of [Zn2(μ-2)2] with C2h symmetry (vide infra), or a higher nuclearity [Zn(2)]x species. High resolution mass spectrometry (HRMS) data show the parent ion for [Zn2(μ-2)2] (m/z = 917.1411 [M + H]+), and evidence for higher m/z species, but no major signals that could be confidently assigned a trinuclear complex. [Zn2(μ-2)2] was alternatively prepared as a yellow microcrystalline solid in 23% yield, via protonolysis reaction of equimolar H22 and ZnEt2 in toluene. However, this sample showed the same two species by 1H NMR spectroscopy and satisfactory elemental analysis could not be obtained.
1H NMR spectra of [M2(μ-2)2]; M = Fe and Co each show paramagnetically broadened and shifted peaks, ranging between 88 and −91 ppm for [Fe2(μ-2)2] (Fig. S5†) and between 54 and −65 ppm for [Co2(μ-2)2] (Fig. S6†). Elemental analysis data were acceptable for [Fe2(μ-2)2] with one toluene molecule of crystallisation, but satisfactory data could not be obtained for [Co2(μ-2)2]. Therefore, HRMS measurements were performed for the latter complex (Fig. S15†), which showed a major peak for the expected parent ion.
Attempted synthesis of a heteroleptic di-Zn complex by treatment of Li22 with two equivalents of ZnCl2 was unsuccessful, affording [Zn2(μ-2)2] as the major component identified by 1H NMR spectroscopy. Furthermore, protonolysis reactions of H22 with two equivalents of either ZnEt2 or Zn(N{TMS}2)2 in toluene, revealed approximately equimolar amounts of [Zn2(μ-2)2], ethane or HN(TMS)2, and unreacted ZnEt2 or Zn(N{TMS}2)2, respectively. Thus, it can be concluded that homoleptic [Zn2(μ-2)2] is the thermodynamic product. The two [S,N] binding pockets in ligand [2]2− are disposed too far apart to coordinate a single Zn centre simultaneously, and instead two ligands each coordinate two metal centres in a bridging mode. The latter binding mode has also been observed in dinuclear alkaline earth,53–56 rare earth,57 iron,58 and zinc59 complexes with related dinucleating ligands with monoanionic [N,N′] binding sites. Yoshida and co-workers utilised a bis-bidentate [N,O] Schiff base ligand to synthesise several supramolecular motifs, including a Zn2L2 double-stranded helicate.60 Hahn and co-workers reported a subcomponent self-assembly route to Co2, Ni2, Zn2 and Pd2 dinuclear complexes bearing Schiff-base ligands with two [S,N] binding sites, using nickel or zinc as template metals.17,18 In the case of the zinc complex, an equilibrium was observed between the dinuclear and trinuclear species, evidenced by 1H NMR and mass spectrometry.
The synthetic problems associated with variable yield of dinuclear complexes [M2(μ-2)2] (M = Fe, Co, Zn) and bulk purity of the Co2 and Zn2 species, prompted investigation of mononuclear analogues, to better understand the synthesis, structure and bonding of Fe(II), Co(II) and Zn(II) in SacNacAr complexes. Utilising the bulky β-thioketoimine ligand, SacNacDipp = [MeCSCHC
N{Dipp}Me]− (3), complexes [M(3)2] for M = Fe, Co, Zn were prepared according to Scheme 3. These were isolated in fair yields (34–59%) and characterised by NMR spectroscopy, elemental analysis, and single crystal XRD. Solution NMR data for diamagnetic [Zn(3)2] shows 12 resonances in the 1H spectrum, and 17 resonances in the 13C spectrum (Fig. S11 and S12†). 1H NMR spectra of [M(3)2]; M = Fe and Co also show 12 signals which are paramagnetically broadened and shifted (Fig. S8–S10†). These observations are consistent with two SacNacDipp ligands that are equivalent on the NMR timescale, each with axial chirality and restricted rotation about the N–Ar bond giving rise to complete inequivalence of all magnetic environments in the Dipp group.
[Fe2(μ-2)2] | [Fe(3)2] | [Co2(μ-2)2] | [Co(3)2] | [Zn2(μ-2)2] | [Zn(3)2] | |
---|---|---|---|---|---|---|
M⋯M | 11.7274(12) | — | 11.8649(13) | — | 12.0073(17) | — |
Twist | 71.88(5) | — | 69.50(4) | — | 68.23(7) | — |
M–Sav | 2.3049(13) | 2.2874(9) | 2.2575(11) | 2.2449(11) | 2.2899(18) | 2.2647(7) |
M–Nav | 2.0085(3) | 2.0558(14) | 1.9805(3) | 2.0035(2) | 2.0355(5) | 2.0584(13) |
S–M–S | 115.91(5) | 125.3(3) | 117.25(4) | 116.03(4) | 118.49(6) | 125.23(3) |
N–M–N | 115.90(13) | 121.34(6) | 111.90(12) | 121.89(11) | 109.21(18) | 115.99(6) |
N–M–Sav | 106.61(8) | 103.12(6) | 107.12(9) | 105.005(9) | 107.40(15) | 104.18(5) |
τ 4 | 0.90 | 0.80 | 0.90 | 0.87 | 0.90 | 0.84 |
Foldav | 20.25(15) | 34.79(8) | 21.86(14) | 34.76(12) | 25.00(2) | 33.37(7) |
C–CH2–C | 117.1(4) | — | 117.4(4) | — | 116.9(6) | — |
Ar⋯Ar | 4.154(2) | — | 4.147(3) | — | 4.095(4) | — |
The mononuclear structures, [M(3)2] for M = Fe, Co, Zn, also show near-tetrahedral geometry about the metal centres (τ4 = 0.80–0.87). This is in contrast to homoleptic FeII complexes of bulky β-ketoiminate ligands which tend towards a seesaw geometry/distorted trigonal-pyramidal geometry, showing τ4 values in the range 0.53–0.56.52,64–66 Bond metrics about the Fe, Co and Zn centres are also similar within the three mononuclear structures, [M(3)2]: d(M–N)av range: 2.05835–2.0035 Å, d(M–S)av range: 2.28735–2.2449 Å, and compare well with those reported previously for high spin Fe(II),67–69 and Co(II) complexes, and comparable zinc complexes.18,29,68,70
Comparison between [M2(μ-2)2] and [M(3)2] for each metal reveals smaller angles N–M–N angles for the dinuclear complexes compared with their mononuclear counterparts, which may be explained by π–π interactions of the two N-aryl rings in two linker groups causing a ‘tethering’ effect.
Mononuclear complexes [M(3)2] show differentiated ligands in the solid state, in contrast to the equivalent ligands on the NMR timescale observed in solution. For example, inspection of the metrical parameters for [Co(3)2] (Table S6†) reveals two fold angles (angle between the N–M–S mean plane and the ligand backbone mean plane) for the two coordinated SacNacAr ligands that are significantly different in the XRD structure (29.26(12)° and 40.26(12)°), and an even greater difference in fold angles in the DFT calculated structures (26.0° and 40.9°, vide infra). The analogous di-cobalt complex [Co2(μ-2)2] shows no significant differences in the coordinated β-thioketoiminate moieties (fold angles = 21.15(14)° and 22.57(14)°).
Cini et al. and Hewlins have reported first-row 3d metals with a N2S2 donor set from tetradentate N,N′-alkyl bridged bis(β-thioketoiminate) ligands,29–31 and Takihrov et al. reported a homoleptic zinc complex with a related bidentate [S.N] ligand [PhCSC{iPr}C
N{Cy}H]−.32 However, to our knowledge, [M2(μ-2)2] and [M(3)2] are the first crystallographically characterised Fe(II), Co(II) and Zn(II) complexes supported by bidentate SacNacAr ligands.
![]() | ||
Fig. 4 CV scans (1 cycle) of [M2(μ-2)2] in THF/0.1 M [nBu4N][PF6], scan rate 100 mV s−1. Current axes have been offset and normalised for comparison purposes. |
CV data previously reported by Mehn and co-workers for the related mononuclear homoleptic β-ketoiminate complexes Co(L)2 (L = [MeCOCHC
N{Ar}Me]−) show a CoII/CoIII oxidation that is irreversible for Ar = Ph (Epa +0.255 V), while the corresponding complexes with Ar = Mes and Dipp, exhibit a quasi-reversible one-electron oxidation (E½ = +0.32 V and −0.70 V, respectively).6 Previously reported CV data for the related mono-iron β-ketoiminate complexes Fe(L)2 show quasi-reversible one-electron oxidation waves at E½ = −0.185 V (Ar = iPr) and −0.245 V (Ar = Dipp).52 The corresponding mono-zinc β-ketoiminate complexes Zn(L)2 also show irreversible oxidative and quasi-reversible reductive waves, which were ascribed to ligand oxidation and reduction, respectively. However, direct comparisons should be treated with a degree of caution due to the different supporting electrolyte systems used by Mehn and co-workers (0.4 M [nBu4N][ClO4]/THF) and in the present study (0.1 M [nBu4N][PF6]/THF).
Solution magnetic susceptibility measurements for all paramagnetic complexes were carried out using the Evans NMR method (Table 2).73,74 The effective magnetic moments per iron centre are within error for bimetallic [Fe2(μ-2)2] (4.64μB) and monometallic [Fe(3)2] (4.58μB) complexes. These values are slightly lower than the calculated spin-only value for high-spin iron(II) (4.90μB), but comparable to the value 4.5(1)μB for the similar tetrahedral iron(II) bis(imidoyl aminothiolato) complex, [Fe(MesC{NiPr}{NiPrS})2], reported by Deng and co-workers.75 Similarly, the effective magnetic moments per cobalt for [Co2(μ-2)2] (3.85μB), and [Co(3)2] (3.83μB) are self-consistent, but slightly lower than the calculated spin-only value for high-spin cobalt(II) (3.88μB) ions, and lower than values reported for other tetrahedral Co bis(bidentate) [S,N] complexes (4.8–4.88μB).76,77
Complex | μ eff(soln)/μB per M |
---|---|
[Fe2(μ-2)2] | 4.64 |
[Fe(3)2] | 4.58 |
[Co2(μ-2)2] | 3.85 |
[Co(3)2] | 3.83 |
The DFT optimised geometries were in good agreement with those found by XRD (Tables S5–S10†), with similar average metrical parameters in the primary coordination sphere of the metal: e.g. for [Fe2(μ-2)2] Fe–Sav = 2.3228 Å; Fe–Nav = 2.0304 Å; Fe⋯Fe = 11.3316 Å; ring dihedrals = 88.68; τ4 = 0.89. Differences were observed in the fold angles for [Fe2(μ-2)2] (angle between the N–M–S mean plane and the ligand backbone mean plane) for the two β-thioketoiminate ligands coordinated to each metal, which are differentiated in the DFT structure (12.53° and 21.94°), but similar in the XRD structure (19.77(15)° and 20.25(15)°). Similar observations can made for all structures, and these differences could originate from crystal packing effects.
Slight differences in the macrocyclic ligand backbone are observed between the experimental and calculated structures. For example, for [M2(μ-2)2] structures the angle between the bridging carbon and the tethered aryl rings, Ar–CH2–Ar, is more acute for the calculated compared with the experimental structures (M = Zn: 115.64° – calc. vs. 116.88° – exp.; Fe: 115.39° – calc. vs. 117.12° – exp.; Co: 115.49° – calc. vs. 117.45° – exp.). One possible explanation is ‘pressure’ from the surrounding molecules in the solid state, which forces the macrocycle into a slightly more bent conformation. However, a certain degree of error within the calculated structures cannot be ruled out.
Given the NMR and XRD data for [Zn2(μ-2)2] are consistent with homochiral configurations at the zinc centres (rac = Δ,Δ or Λ,Λ), the (non-observed) meso isomer with opposite configurations at each zinc centre (Δ,Λ) was modelled. The DFT optimised structure (Fig. S38†) shows each Zn centre has opposite chirality (Δ,Λ) and whilst [2]2− bridges two different Zn centres, the ligands do not “twist” and rather coordinate in a “side to side” arrangement (twist angle 6.7°), giving a double stranded meso-helicate. The calculated structure of rac-[Zn2(μ-2)2] (Fig. S34†) shows near-parallel off-centred stacking between aryl rings (inter-ring centroid–centroid distance = 3.42 Å, mean plane-mean plane angle = 16.2°) whereas meso-[Zn2(μ-2)2] shows near-perpendicular edge-to-face (CH⋯π) interactions (nearest CH to aromatic plane distance = 2.44 Å, mean plane-mean plane angle = 99.7°). The extent of intramolecular (inter-strand) π–π interactions can be a determining factor in the relative stability of double-stranded helicates.83–86 The DFT-calculated energy of rac-isomer [Zn2(μ-2)2] is 8.52 kJ mol−1 lower than the value calculated for the hypothetical meso-isomer, which could explain the structure observed by XRD and NMR.
Molecular orbital calculations using PBE0/SPKrDZC (Fig. 5 and Fig. S39–S74†) for closed shell Zn complexes [Zn(3)2] and [Zn2(μ-2)2] (Fig. S39–S44†) reveal that the HOMO and LUMO are ligand based. For the open shell complexes [M(3)2] and [M2(μ-2)2] (M = Fe, Co) structures the pictures are more complex. Whereas for [Co(3)2] the SOMOs are primarily metal based, this is not the case for [Co2(μ-2)2] where the SOMOs are more delocalised between the metal and the ligand. For [Fe(3)2] the SOMOs are more located at the S atom, with some contribution from the metal as well. This feature is also echoed in [Fe2(μ-2)2] where, somewhat similar to [Co2(μ-2)2], the SOMOs are more closely located at the S and metal atoms. To validate our findings, the calculations were repeated for [Co(3)2] and [Fe(3)2] using the Becke-Half-and-Half-LYP (BHandHLYP) functional, which contains 50% Hartree–Fock, instead of PBE0 and essentially the same orbitals were obtained (Fig. S71–S85†).
The spin density was obtained from Natural Bonding Orbital (NBO) calculations summarised in Table 3 for [M(3)2] and [M2(μ-2)2]; M = Fe, Co (see ESI† for the complete set). The majority of the spin density is located at the metal centre for both mononuclear and dinuclear Co and Fe structures, and the S donor atoms have a higher spin density compared to N. This is also observed in the plots of the SOMO orbitals, indicating a certain degree of covalency for the M–S bonds. Hence, calculations are in agreement with C–S single bond character observed in the solid state structures, with S bonding as a thiolate to the metal, as opposed to a CS double bond which would give a strictly dative M–S bond.
[Co(3)2] | [Co2(μ-2)2] | [Fe(3)2] | [Fe2(μ-2)2] | |
---|---|---|---|---|
M | 2.53974 | 2.55082 | 3.57818 | 3.59190 |
S1 | 0.12033 | 0.13510 | 0.12780 | 0.13338 |
S2 | 0.12255 | 0.13530 | 0.12780 | 0.13259 |
N1 | 0.07272 | 0.08414 | 0.07235 | 0.07850 |
N2 | 0.07344 | 0.08293 | 0.07235 | 0.08007 |
Further corroboration of these results was obtained from the Wiberg bond indices (WBI), and the results are summarised in Table 4. These data are in keeping with the results of the spin density calculations: the higher spin on sulfur results in a higher WBI, indicating a stronger interaction. This effect seems to be independent of the metal centre, since the closed shell Zn structures show the same trends as the paramagnetic structures: the M–S bond has a higher WBI compared to the M–N one.
Structure | Bond | Distancea/(Å) | WBIb | ρ(r)c | ∇2ρ(r)d | G(r)/ρ(r)e |
---|---|---|---|---|---|---|
av = averaged values.a DFT optimised geometry.b Wiberg bond index.c Electron density at bond critical point.d Laplacian of electron density at bond critical point.e Lagrangian kinetic energy per electron (in a.u.). | ||||||
[Fe2(μ-2)2] | M–Sav | 2.323 | 0.438 | 0.075 | 0.163 | 0.86 |
M–Nav | 2.030 | 0.270 | 0.091 | 0.343 | 1.26 | |
[Fe(3)2] | M–Sav | 2.316 | 0.439 | 0.087 | 0.082 | 0.72 |
M–Nav | 2.056 | 0.242 | 0.082 | 0.341 | 1.24 | |
[Co2(μ-2)2] | M–Sav | 2.289 | 0.442 | 0.078 | 0.179 | 0.92 |
M–Nav | 2.000 | 0.269 | 0.094 | 0.367 | 1.32 | |
[Co(3)2] | M–Sav | 2.588 | 0.425 | 0.078 | 0.172 | 0.90 |
M–Nav | 2.023 | 0.247 | 0.084 | 0.382 | 1.35 | |
[Zn2(μ-2)2] | M–Sav | 2.296 | 0.294 | 0.075 | 0.159 | 0.84 |
M–Nav | 2.032 | 0.129 | 0.083 | 0.372 | 1.21 | |
[Zn(3)2] | M–Sav | 2.278 | 0.312 | 0.080 | 0.147 | 0.79 |
M–Nav | 2.046 | 0.117 | 0.079 | 0.324 | 1.23 |
To further illustrate the points of the NBO, Wiberg and orbital analysis, QTAIM values for all complexes were calculated. The electron density of the bond critical points [ρ(r)] between the metal and S and N (Table 4), respectively, do not provide much insight. In nearly all cases this value is around 0.08 with some minor deviations. Based on that computed parameter alone, the M–S and M–N bonds cannot be distinguished. However, the Laplacian of the electron density at the bond critical points [∇2ρ(r)] is more informative, revealing an average value of 0.15 for the M–S bonds compared with a more positive average value of 0.35 for M–N bonds. The values of ∇2ρ(r) are quite consistent throughout the series, with Fe–S bond in [Fe(3)2] as the only exception. Energy density, H(r), values are negative for all M–S and M–N interactions (Tables S11–S16†), consistent with a significant sharing of electrons.87 The ratio G(r)/ρ(r) defines the local kinetic energy per electron; values of this ratio lower than unity are associated with covalent-type interactions, while values greater than 1 are characteristic of ionic-type interactions. For both [M2(μ-2)2] and [M(3)2] complexes the G(r)/ρ(r) values indicate more covalency in the M–S interactions, compared with more polar M–N interactions. Coloured plots of the electron density map, the Laplacians and the virial map are provided in the ESI (Fig. S87–S98†).
In summary, from the calculated, consistent metrics, we can conclude the M–S bond is the more dominant one compared with the M–N bond. This is indicated by the location of the spin density with S having nearly twice as much as N, together with the Wiberg bond indices and the Laplacians of the electron densities. These results are complementary to a computational studies by Phillips and co-workers, describing the bonding in η6-arene Ru(II) and Os(II) β-diketoiminate and β-thioketoiminate complexes.50 Charge decomposition analysis revealed the β-thioketoiminate ligand as not only a strong σ- and moderate π-donor, but also significant back donation/charge transfer from metal to sulfur, due to the better electron accepting properties of S compared with N.
X-ray diffraction analysis reveals that the dinuclear structures [M2(μ-2)2]; M = Fe, Co, and Zn, are twisted in the solid state, exhibiting helical chirality. This is attributed to intramolecular π–π stabilisation interactions between the aryl rings of the linker group in one ligand with those of the second ligand on the opposite side of the macrocycle.
Solution magnetometry studies of paramagnetic complexes [Fe2(μ-2)2], [Fe(3)2], [Co2(μ-2)2], and [Co(3)2] are consistent with high-spin configurations at each metal centre (S = 2 for FeII; S = 3/2 for CoII). As expected, the large metal–metal separations of ca. 12 Å in [Fe2(μ-2)2] and [Co2(μ-2)2], precludes any intramolecular magnetic interactions. Hence, with a view on cooperative effects these complexes are classed as linked bimetallics, effectively two monometallic complexes tethered together, rather than twinned bimetallics where the two metals are in close enough proximity for direct metal–metal interactions to occur.
Given the facile accessibility of ligand [2]2− in good yields and its straightforward metalation, it is poised to attract further attention for the synthesis of new dinuclear coordination complexes in which mixed hard–soft donor groups are desirable. Considering the widespread utility of β-diketiminates in reactivity studies and catalysis, alongside the importance of sulfur-based ligands in metalloenzymes, the bis(β-thioketoiminate) ligand offers a new platform for the development of base-metal bimetallic catalysis and bio-inorganic studies.
1H NMR (400 MHz, CDCl3, 298 K): δH 15.53 (br, Δν½ = 45 Hz, 2H, NH), 7.22 (d, 3JHH = 8.5 Hz, 4H, Ar-CH), 7.14 (d, 3JHH = 8.5 Hz, 4H, Ar-CH), 6.27 (s, 2H, β-CH), 4.01 (s, 2H, CH2), 2.61 (s, 6H, α-SCCH3), 2.11 (s, 6H, α-NCCH3). 13C{1H} NMR (100.5 MHz, C6D6, 298 K): δC 207.5 (CS), 163.6 (α-NCCH3), 139.7 (Ar CQ–N), 135.6 (Ar CQ–CH2), 129.9 (Ar CH), 125.5 (Ar CH), 114.0 (β-CH), 41.0 (CH2), 39.1 (α-SCCH3), 21.5 (α-NCCH3). HRMS (ESI) m/z calcd for C23H27N2S2+: 395.1616 [M]+; found: 395.1608. Anal. found (calcd for C23H27N2S2): C, 69.48 (70.01); H, 6.25 (6.64); N, 6.42 (7.10). Satisfactory elemental analysis could not be obtained despite repeated attempts on freshly prepared samples, so data ±0.6% are reported. IR (ATR): ν 2920, 2850, 1598, 1567, 1505, 1454, 1376, 1291, 1260, 1213 cm−1.
1H NMR (400 MHz, C6D6, 298 K): δH 88.1 (Δν½ = 39 Hz), 15.3 (v br), −46.1 (v br), −55.6 (Δν½ = 182 Hz), −91.6 (Δν½ = 225 Hz). 13C NMR resonances were not observed due to the paramagnetic nature of [Fe2(μ-2)2]. Anal. found (calcd for C46H48Fe2N4S4·C7H8): C, 64.39 (64.79); H, 6.13 (5.64); N, 5.38 (5.60). IR (ATR): ν 1557, 1460, 1415, 1365, 1343, 1211 cm−1. Magnetic susceptibility: (Evans method, C6D6, 298 K) μeff = 4.64μB per metal centre.
1H NMR (400 MHz, C6D6, 298 K): δH 54.1 (Δν½ = 21 Hz), 43.5 (Δν½ = 18 Hz), −6.9 (Δν½ = 124 Hz), −7.3 (Δν½ = 97 Hz), −44.7 (Δν½ = 90 Hz). 13C NMR resonances were not observed due to the paramagnetic nature of [Co2(μ-2)2]. HRMS (ESI) m/z calcd for C46H48N4S4Co2+: 902.1426 [M]+; found: 902.1429. Anal. found (calcd for C46H48Co2N4S4·0.6C7H8): C, 62.53 (62.53); H, 5.37 (5.55); N, 5.43 (5.85). Satisfactory elemental analysis could not be obtained despite repeated attempts on freshly prepared samples, so data ±0.5% are reported. IR (ATR): ν 1557, 1470, 1419, 1367, 1349, 1213 cm−1. Magnetic susceptibility: (Evans method, CDCl3, 298 K) μeff = 3.85μB per metal centre.
1H NMR (400 MHz, CDCl3, 298 K): δH 6.92 (br, 4H, Ar CH), 6.61 (br, 4H, Ar CH), 6.12 (s, 2H, β-CH), 3.96 (s, 2H, CH2), 2.40 (s, 6H, α-SCCH3), 1.39 (s, 6H, α-NCCH3). 13C{1H} NMR (100.5 MHz, C6D6, 298 K): δC 207.5 (CS), 163.6 (α-NCCH3), 139.7 (Ar CQ–N), 135.6 (Ar CQ–CH2), 129.9 (Ar CH), 125.5 (Ar CH), 114.0 (β-CH), 41.0 (CH2), 39.1 (α-SCCH3), 21.5 (α-NCCH3). 13C{1H} NMR (201.2 MHz, C6D6, 300 K, selected data): δC 173.5 (C
S), 172.7 (α-NCCH3), 146.6 (Ar CQ–N), 137.3 (Ar CQ–CH2), 128.4 (Ar CH), 123.6 (Ar CH), 119.4 (β-CH), 40.1 (CH2), 35.9 (α-SCCH3), 25.1 (α-NCCH3). HRMS (ESI) m/z calcd for C46H49N4S4Zn2+: 917.1384 [M + H]+; found: 917.1411; calcd for C46H48NaN4S4Zn2+: 939.1225 [M + Na]+; found: 939.1203. Anal. found (calcd for C46H48N4S4Zn2): C, 60.00 (60.32); H, 4.70 (5.28); N, 5.73 (6.12). Satisfactory elemental analysis could not be obtained despite repeated attempts on freshly prepared samples, so data ±0.6% are reported. IR (ATR): ν 1573, 1479, 1361, 1351, 1215 cm−1.
Footnote |
† Electronic supplementary information (ESI) available. CCDC 2330325–2330332. For ESI and crystallographic data in CIF or other electronic format see DOI: https://doi.org/10.1039/d4dt02395a |
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