Anthony R.
Ramuglia
a,
Jeremy R.
Zink
b,
Adam J.
Warhausen
c,
Erwin
Abucayon
b,
Nan
Xu
b,
Kailash
Shrestha
a,
George
Richter-Addo
*b and
Michael J.
Shaw
*a
aDepartment of Chemistry, Southern Illinois University Edwardsville, Edwardsville, IL, 62025-1652 USA. E-mail: michsha@siue.edu
bDepartment of Chemistry and Biochemistry, Stephenson Life Sciences Research Center, University of Oklahoma, 101 Stephenson Parkway, Norman, OK 73019, USA
cDepartment of Chemistry, Saginaw Valley State University, 7400 Bay Road, University Center, MI 48710, USA
First published on 22nd January 2025
The electrochemistry and spectroelectrochemistry of Ru(porphyrin)(NO)(phenoxide) complexes Ru(por)(NO)(OPh) (por = OEP, 1a; TAP, 2a; Ph = C6H5), Ru(por)(NO)(OAr1) (por = OEP, 1b; TAP, 2b; OAr1 = –OC6H4-(2-NHC(O)CF3)), Ru(por)(NO)(OAr2) (por = OEP, 1c; TAP, 2c; OAr2 = OC6H3-(2,6-NHC(
O)CF3)2; OEP = octaethylporphyrinato dianion, TAP = tetraanisolylporphyrinato dianion) indicate that initial one-electron oxidation results in structure-dependent net reactivity at the phenoxide ligand. Oxidation of 1a generates 1a+, which undergoes a relatively slow rate-limiting second-order follow-up reaction. In contrast, 2a undergoes a diffusion-limited follow-up reaction after oxidation. Oxidation of species 1b and 2b results in dissociation of the corresponding phenoxide radicals from the metal center following a relatively slow first-order kinetic process. The ˙OAr1 radical was detected by EPR spectroelectrochemistry. The follow-up reactions after oxidation of 1c and 2c are also very fast. In all cases, the ultimate fate of the ruthenium complex is to be trapped with adventitious water to generate the stable aqua complex. Further oxidation of each compound at higher potentials occurs at the porphyrin ligand, generating the π-radical cation observed by IR spectroelectrochemistry.
Diatomic nitric oxide (NO) interacts with the heme macrocycle at the Fe centers, forming Fe–NO derivatives that have significant biological implications. The subject of NO binding to heme derivatives has been reviewed extensively.5,6 NO has been shown to bind to the iron–heme site and inhibit heme catalase, thereby regulating reactive oxygen species (H2O2) levels within cells.4,7 The physiological function of iron–heme nitrosyls are dependent on their Fe–NO binding interaction, influenced by the trans axial ligand's electron-donating ability into the dz2 orbital of the metal.8 As such, modulating the electronic donation of the O-ligand is expected to influence the electronics and function of the Fe–NO unit.
Few synthetic analogs of the Fe(por)(NO)(O-ligand) structure have been reported, likely due to their instability in solution.9 Heavier analogs which contain ruthenium act as valence isoelectronic congeners that are more stable and tend to be diamagnetic. Recently, we have reported the preparation and redox behavior of ruthenium nitrosyl porphyrins with axial bonded O-ligands.10,11 In the current work, we examine the consequences of electron transfer for a set of Ru(por)(NO)(O-ligand) (por = OEP, TAP; OEP = octaethylporphyrinato dianion; TAP = tetra(p-C6H4OCH3)porphyrinato dianion) with varied hydrogen bonding characteristics, formulated as Ru(por)(NO)(OPh) (OEP, 1a; TAP, 2a, Ph = C6H5), Ru(por)(NO)(OAr1) (OEP, 1b; TAP, 2b; Ar1 = –C6H4-(2-NHC(O)CF3)), Ru(por)(NO)(OAr2) (OEP, 1c; TAP, 2c; Ar2 = C6H3-(2,6-NHC(
O)CF3)2) shown in Fig. 1. These complexes feature phenoxide ligands based on phenol, N-2-hydroxyphenylenetrifluoroacetamide, and N,N′-(2-hydroxy-1,3-phenylene)bis[trifluoroacetamide]. The latter two phenoxides feature amide substituents which are capable of H-bonding with the O-atom bound to the metal center.12 The complexes comprise a series where there are 0, 1, and 2 H-bonds present in progressively less electron rich environments as determined by single crystal X-ray diffraction.12–14
An initial report of this work14 described the synthesis and characterization (NMR, IR, ESI-MS, X-ray) of the compounds 1a–1c and preliminary electrochemistry studies. We have prepared the analogous complexes 2a–2c for comparisons of their redox chemistry with 1a–1c. The current report covers in-depth cyclic voltammetry, IR-spectroelectrochemistry, EPR spectroelectrochemistry, and digital simulations to explore the consequences of the oxidation of compounds 1a–1c and 2a–2c.
For electrochemical measurements at SIUE, all chemical manipulations were carried out under an inert atmosphere of nitrogen or argon gas using standard Schlenk glassware and a glove box. Solvents used were pre-dried, distilled and freeze–pump thaw degassed before use. Ferrocene was obtained from Acros Chemicals, and sublimed before use. Compounds 1a–1c and 2a–2c were synthesized at the University of Oklahoma. The supporting electrolyte NBu4PF6 for electrochemical experiments was obtained from Millipore-Sigma, recrystallized from hot ethanol and dried in a drying pistol at 100 °C for three days. Electrochemical measurements were recorded with a EG&G PAR 263A potentiostat operated via a PC and PAR 270 software or through custom LabView software interfaced to the potentiostat via a National Instruments USB-6251 A/D board. Measurements were performed in an inert-atmosphere drybox under argon using a 1.6 mm Pt disk as the working electrode, a silver wire pseudo-reference electrode and a platinum wire auxiliary electrode. The potential of ferrocene measured under these conditions was typically 0.35 V vs. Ag/AgCl, but was measured independently at the end of each experiment.
IR-spectroelectrochemical measurements were performed using a Bruker Tensor 22 FTIR spectrometer equipped with a mid-IR fiber-optic dip probe with ZnSe waveguide and liquid nitrogen cooled MCT detector available from RemSpec Corporation and an in-house designed cell as described previously.16 All spectroelectrochemical experiments were conducted under a blanket of argon and performed at 25 °C.
EPR spectra were recorded with a Bruker X-Band EMXplus system at 22 °C. EPR spectroelectrochemical samples were prepared in the drybox under an atmosphere of argon by injecting 2 mL of 0.5 mM 1b/1 M NBu4PF6/CH2Cl2 solution into a Wilmad EPR spectroelectrochemistry cell equipped with a silver-wire pseudo reference electrode.
Experimental CV data are plotted as normalized current vs. potential plots, after correction for uncompensated resistance (Ru) drop and double layer capacitance (Cdl) as described previously.17 LabView and Python programs were written to implement these transformations. Procedures for iRu correction in this work,17 and the limitations of digital iRu correction18 have been described previously. Plots of voltammograms are displayed following the IUPAC convention with anodic currents represented as positive. Currents have been converted to the dimensionless form, Ψ(t), through eqn (1),19,20 where i(t) is the experimental current in amps, F is Faraday's constant, A is the electrode area (measured to be 0.020 cm2 in these studies), D is the diffusion coefficient (measured as 8.0 × 10−6 cm2 s−1), C is the concentration of analyte (mol cm−3), ν is the scan rate (V s−1), R is the gas constant 8.31441 J mol−1 K−1, and T is the temperature (K).
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Digital simulations and curve fitting were conducted in DigiElch 8F (ElchSoft.com, available from Gamry Instruments). DigiElch simulations were performed with values of Ru and Cdl estimated from the behavior of the internal standard ferrocene added at the end of each experiment.
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Fig. 2 X-ray crystal structures of (a) 2b, and (b) 2c. Hydrogen atoms are omitted for clarity, with the exception of the N6–H6 and N7–H7 hydrogen atoms. Only the major disordered components are shown; details of the structures are shown in the ESI.† |
The scan-rate dependent reversibility of the 1-electron oxidation for all three compounds is further emphasized by the semi-derivative plots (Fig. 4), where the first oxidation's forward current clearly overlaps for all scan rates, and the peak is 91 mV wide at half-height, consistent with a 1-electron process. Additionally, the re-reduction feature becomes more pronounced as scan rate increases, suggesting that the electron-transfer step is followed by a reaction whose rate is competitive with the scan rate used. For compound 1c, the oxidation feature's normalized height is approximately constant with scan rate, but the peak potential is scan-rate dependent and the feature appears completely irreversible at all scan rates used. This first oxidation merges at faster scan rates with a subsequent oxidation which occurs at higher potentials (ESI Fig. S10†), but can be distinguished in the semi-derivative plot which clearly shows the progression of the peak potential (approximately E1/2) with scan rate (Fig. 4C). The semi-integrated experimental CV data for the forward scan of species 1a–1c also indicate that the first oxidation of each species involves one electron (ESI Fig. S7†).
Scanning to higher potentials reveals further oxidations for each species. Although the semi-derivative traces for the first oxidation of complex 1a overlap, two further features whose heights depend on scan rates are present. A wave labelled Y in Fig. 4A at E° = 0.71 vs. Cp2Fe0/+ is observable as a small peak at fast scan rates but at slow scan rates it is more prominent as a shoulder on the peak labelled X. Peak Y is assigned as the oxidation of the [Ru(OEP)(NO)(H2O)]+ cation (vide infra), and appears in all CV's for 1a–1c. The wave labelled X at E° = 0.86 V appears in scans of 1a and decreases in intensity with increasing scan rate. This feature is assigned to products which must subsequently give rise to the aquo complex. As described later, complex 1a reacts by a second-order process after oxidation in contrast to 1b (and presumably 1c), which explains why X is only observed for 1a. Instead scans of 1b display a peak labelled Z in Fig. 4B at E° = 0.92 V which increases in intensity with increasing scan rate. This feature is ascribed to the second oxidation of 1b, i.e. the 1b+/2+ couple. The 1a+/2+ couple appears to be beyond the solvent limit.
Cyclic voltammetry measurements at varying concentrations of 1a give insight into the consequences of its oxidation. For second-order follow-up reactions, the CV shape should show concentration dependence while no such dependence should be observed for first-order follow-up reactions.30 This is shown clearly in the semi-derivative plot in Fig. 5 which depicts the oxidation of species 1a at concentrations of 1.1 mM (top) and 0.27 mM (bottom). The Ψ vs. E representation is shown as ESI Fig. S9.† The plots recorded at 0.27 mM display higher reversibility than achieved at 1.1 mM. The improvement in reversibility is consistent with the presence of a second-order rate-limiting chemical step which follows the initial oxidation. The improved reversibility also rules out the effect of adventitious water before the rate-limiting step since the low-concentration data should be more severely affected by the constant amount of adventitious water present in these experiments, as all data was collected with the same batch of solvent and supporting electrolyte in a drybox.
Species 1c (Fig. 4c) displays an irreversible initial oxidation whose peak potential varies with scan rate. The second oxidation at E° = 0.71 vs. Cp2Fe0/+ displays reversibility. This behavior is in agreement with a rapid chemical dissociation event that takes place after the initial oxidation of 1c to 1c+ which generates a new species that undergoes a subsequent reversible oxidation. This new species is observed for all complexes 1a–1c at a potential consistent with the presence of the known [Ru(OEP)(NO)(H2O)]+ complex,31 likely formed by reaction of the initial electrooxidation product(s) with adventitious water.
A plot of peak potential vs. log(ν) for compound 1c is presented in ESI Fig. S8.† The slope of the line is 37 mV per decade. Diagnostic values of such slopes for irreversible EC reactions according to Saveant20,32 are 29.6 mV for a concerted EC process or diffusion limited chemical reaction following electron-transfer and 59.2 mV for a slow follow-up chemical reaction at 298 K. The value of 37 mV lies between these two values, indicating that a short-lived intermediate exists in solution as was the case for systems described previously by Amatore for the reduction of metal carbonyl complexes.33 Under the same conditions, the peak potentials for 1a and 1b do not show variation as expected for CV features which show some reversibility. This is consistent with our determination that complex 1c+ must decompose at a rate much faster than either 1a+ or 1b+.34
The trend in the observed potentials for the first oxidation for compounds 1a–1c is consistent with the decrease in electron density expected as electron-withdrawing substituents are placed on the phenoxide ligand (Table 1).
Complex | E°′ first oxidation process | E°′ second oxidation process (aqua complex) | E°′ further oxidations |
---|---|---|---|
Potentials are reported in volts and referenced to the Fc/Fc+ couple.a Epa at 0.2 V s−1 is reported due to irreversibility.b Dominant at slow scan rates.c Dominant at fast scan rates. | |||
1a | 0.44 | 0.71 | |
1b | 0.54 | 0.72 | 0.83b, 0.96c |
1c | 0.58a | 0.71 | |
2a | 0.64a | 0.76 | 1.06 |
2b | 0.62 | 0.76 | 1.06 |
2c | 0.63a | 0.78 | 1.06 |
In contrast to 1a, complex 2a exhibits an irreversible oxidation at all scan rates. Oxidation of 2a results in a reversible daughter peak which is assigned to the aquo complex [Ru(TAP)(NO)(H2O)]+. Comparison of scans for 2a at 0.55 mM and 1.43 mM show no concentration-dependence, but they do reveal evidence for electrode fouling after a dozen scans or so at high concentrations. The slope of a plot of iR-corrected Epa values vs. log(ν) is 55 mV per decade, a value which indicates a diffusion-limited follow-up reaction and therefore an exceedingly short lifetime for the 2a+ cation. This oxidation results in a reversible follow-up feature at 0.76 V vs. Cp2Fe0/+, similar to what was observed for 1a (ESI Fig. S11A†).
The electrochemical behavior of 2b is qualitatively similar to 1b and can be rationalized similarly. A mechanism involving irreversible first order dissociation of the “˙OAr1” phenoxyl radical (Ar1 = –C6H3-(2-NHC(O)CF3)) followed by rapid trapping of the coordinatively unsaturated cationic Ru-complex by adventitious ligands such as water in dichloromethane35 is consistent with the results for both compounds via digital simulations (vide infra).
Similar to what was observed for 1c, CV's of complex 2c show no change in shape between scans performed at 0.6 mM and 1.0 mM and the slope of a plot of Epavs. log(ν) was found to be 53 mV per decade, i.e. the follow-up reaction appears to be diffusion-limited and therefore somewhat faster than the process for 1c which only gave a Epavs. log(ν) slope of 37 V per decade.
The results of IR-SEC investigations for compounds 1a, 1b and 1c are displayed in Fig. 6, 7 and 8 respectively as difference spectra. The data for compounds 2a, 2b and 2c are very similar and are included as ESI Fig. S14, S15, and S16† respectively. The most striking similarity in the data for all complexes is the behavior of the νNO bands and the appearance of π-radical cation bands upon oxidation. The downward-pointing feature in the 1822–1857 cm−1 range of each spectrum results from consumption of the starting material. The decrease in the electron density at the metal center diminishes backbonding and causes a shift of the NO band to higher frequency. New νNO bands due to electrode products manifest as upward-pointing features. A band at 1878 cm−1 is observed when IR data is recorded at an applied potential (Eapp) of 0.5 V vs. Cp2Fe0/+ corresponding to the first oxidation for each OEP complex 1a–1c. This band matches the νNO band previously observed for [Ru(OEP)(NO)(H2O)]+.31 The aquo complex likely forms after loss of the phenoxy moiety as a neutral species and trapping of the Ru complex by adventitious water. The corresponding band due to [Ru(TAP)(NO)(H2O)]+ from complexes 2a–2c occurs at 1885 cm−1, and is at a slightly higher frequency consistent with the less electron-donating nature of the TAP ligand relative to OEP.
Bands at 1900, 1898, and 1899 cm−1 are observed for 1a, 1b, and 1c respectively at applied potentials of 0.7 V vs. Cp2Fe0/+. These are assigned to [Ru(OEP)(NO)(H2O)]2+ which has a νNO band reported at 1895 cm−1 and a band reported at 1531 cm−1 due to it being a porphyrin π-cation.31 Such bands are observed in the 1520–1570 cm−1 region for a variety of OEP porphyrin π-cation species.36–38 Accordingly, bands 1530, 1531 and 1535 cm−1 observed after the first oxidation of 1a, 1b, and 1c respectively are assigned to the dicationic aquo species. The νNO bands assigned to [Ru(TAP)(NO)(H2O)]2+ appear as poorly defined shoulders in the 1900–1921 cm−1 range for 2a–2c respectively. Since TPP-type π-radical cations have IR bands in the 1270–1295 cm−1 region, they would be obscured by solvent/electrolyte bands in the present study.
An additional νNO band is also observed as a very small shoulder upon oxidation at 0.7 V vs. Cp2Fe0/+ at 1914, 1916, and 1915 cm−1 for 1a, 1b, and 1c respectively. Finally, bands at 1951 and 1952 cm−1 are observed when 1b and 1c are oxidized at 1.0 V vs. Cp2Fe0/+. Again, these agree with the reported value for the [Ru(OEP)(NO)(H2O)]3+ complex at 1850 cm−1.31 Bands at similar positions are observed for 2a–2c.
A very subtle difference is noted in the data for 1a, where a shoulder is observed in the first oxidation at 1851 cm−1. This band is not present when higher potentials are applied and is tentatively assigned to 1a+. The relatively small shift in νNO (29 cm−1) is consistent with oxidation at a ligand (i.e. the OPh group) rather than at the Ru–NO unit. This assignment is consistent with the behavior of the peak labelled X in Fig. 4.
All the phenoxide complexes show a variety of non-νNO bands in the IR-SEC results. These bands depend on the phenoxide ligand, as demonstrated in ESI Fig. S17–S19,† which show oxidations of the analogous TAP and OEP complexes overlaid i.e.1a with 2a, 1b with 2b and 1c with 2c. Oxidation of each compound at their respective first oxidation potential results in the disappearance of bands at 1582, 1589, and 1590 cm−1 and the appearance of new peaks at 1600 cm−1, 1619 cm−1, and 1615 cm−1 for compounds 1a–1c respectively. In the starting materials, these bands are assigned to the π-system of the coordinated phenoxide ligand. For 1a and 2a, the new peak at 1600 cm−1 is consistent with the presence of phenol possibly formed from the phenoxide radical by H-atom abstraction from solvent or supporting electrolyte. For 1b, 1c, 2b, and 2c the peaks at 1615–1619 cm−1 are similarly assigned to the phenol form of the ligands.
For 1b and 2b, the band observed at 1635 cm−1 at the first oxidation is assigned to the persistent phenoxide radical observed by EPR for 1b and whose lifetime is long enough that it should easily be observed by this IR-SEC method. Its peaks are consistent with those reported previously39,40 for Cortho–Cmeta bonds in phenoxyl-based radical which exhibit semiquinoid character. Thus, the IR spectroelectrochemistry data is consistent with the phenoxyl-ligand in each complex being the observed site of net oxidation for 1b and 2b under our conditions.
For the first oxidation of complexes 1b and 2b, the IR band at 1713 cm−1 changes to 1735 cm−1 and is assigned to a ligand νCO band of the aryloxide group. Similarly, the aryloxide νCO band in 1c and 2c at 1714 cm−1 moves to 1732 cm−1 at the first oxidation. Not surprisingly, the bands are more prominent in the disubstituted OAr2 complex (1c, 2c) than the OAr1 (1b, 2b) complex and not observed at all for the OPh (1a, 2a) derivatives. For 1c and 2c, oxidation at higher potentials changes the final νCO band to 1747 cm−1, and a band at 1654 cm−1 increases in intensity. For 1b and 2b, the product νCO band at 1735 also moves to 1748 cm−1 upon oxidation at 1.2 V vs. Cp2Fe0/+. The appearance of features in the 1654–1674 cm−1 region at higher potentials for all these compounds likely result from further reactivity of the persistent phenoxide radicals that should form under these conditions.
For complex 1a, the possibility that both types of reactions operated in competition with reversibility (with and without follow-up reactions) was considered but yields poor fits via digital simulation. When the follow-up reactions were modelled as irreversible better fits were obtained.
The “dimer2+” species and the “Ru+” must eventually react with adventitious water to yield an aquo complex, but this process does not seem to influence the observed rate-limiting steps. As discussed in the Conclusion section, we tentatively suggest that dimerization occurs through the coordinated OPh groups in 1a+.
Interestingly, during the curve fitting process, the value of k1a refines to 1.9 × 10−13 s−1, a value too small to have an effect on the simulation results. When this data is considered as a simple EC mechanism with an irreversible second-order chemical step, curve fitting yields a value for kd1a of 2.2 × 103 M−1 s−1. The 99.7% confidence interval for this value is (2.0–2.4) × 103 M−1 s−1. The DigiElch results are in good agreement with a separate analysis of this data by Saveant's method for electrodimerization,41 which gives a rate constant for kd1a in the range of 1.1 × 103–2.2 × 103 M−1 s−1. A new set of ipa/ipcvs. log(λ) values (λ = dimensionless kinetic parameter) were simulated via DigiElch to facilitate this analysis, (see ESI Table S2, ESI Fig. S20†). Comparison of experimental and simulated data are shown in Fig. 9 for ν = 0.20 V s−1 with overlays for all data shown in Fig. S21.†
The best digital simulations of the electrochemistry of species 1b that we could obtain are displayed in ESI Fig. S22† with an example at 0.20 V s−1 shown in Fig. 10. The initial strategy was to simulate the data based on a mechanism similar to Scheme 1 but where irreversible first-order and second-order reactions compete (Scheme 2).
Under these conditions, the best fit to experimental data occurs when the second-order rate constant for the follow-up reaction is too slow to be significant (kd1b = 1.01 × 10−6 M−1 s−1) while k1b = 1.02 s−1. In a separate set of simulations which included only an irreversible first-order follow-up reaction, the value of k1b = 1.00 s−1 falls within a 99.7% confidence interval of 0.976 to 1.026 s−1. In contrast to species 1a, the digital simulations of species 1b strongly support a first-order process which follows the initial oxidation. This process presumably involves the loss of the OAr1 ligand as a radical as per the EPR results.
The two subsequent oxidations observed in the CV's of 1b can also be modelled (ESI Fig. S23†). The feature simulated at E°′ = 0.71 V vs. Cp2Fe0/+ is more prominent at fast scan rates and is assigned to oxidation of 1b+ to 1b2+. The latter appears to irreversibly dissociate the ˙OAr1 ligand at a very fast rate. The feature at E°′ = 1.11 V vs. Cp2Fe0/+ which is more prominent at low scan rates is consistent with oxidation of [Ru(OEP)(NO)(H2O)]+.
A similar analysis of 2b yielded a first-order rate constant of k2b = 0.85 s−1 for its follow-up reaction (see ESI Fig. S24†). Digital simulations for 1c, 2a or 2c were not carried out because their first oxidation was irreversible at the scan rates used. For 1c, the slope of 37 mV per decade from the Epavs. log(ν) plot suggests a minimum rate of ∼105 s−1, assuming a first order follow up reaction.34
The differences observed between the OEP compounds 1a–1c and the TAP compounds 2b and 2c can be rationalized as a result of increasing phenoxyl radical stability in the order ˙OPh < ˙OAr1 < ˙OAr2. This order of stabilities is consistent with the increasing number of resonance structures, increasing steric protection of the O-atom at the 2 and 5 positions of the phenyl ring, and the electron-withdrawing effects of the trifluoroacetamide groups. This explanation suggests the reactive ˙OPh radical is a poor leaving group and tends to stay within the coordination sphere in 1a, while the ˙OAr1 and ˙OAr2 radicals leave the coordination sphere of the metal atom progressively faster in 1b/2b and 1c/2c respectively.
Two results involving 1a and 2a add nuance to this explanation. Firstly, 1a+ undergoes an unexpected second-order reaction in the ruthenium complex in contrast to the first order dissociation experienced by 1b+. Secondly, while TAP complexes 2b and 2c behave similarly to their OEP analogues 1b and 1c, complex 2a+ undergoes an exceedingly fast reaction in contrast to the slow reaction experienced by 1a+. These results can be rationalized by considering the different steric environments afforded by the OEP and TAP ligands. On average, the eight ethyl groups in OEP can protect the OPh ligand in 1a+ from solvent and supporting electrolyte more effectively than the four phenyl groups in the TAP complex 2a+, leading to the latter's dramatically reduced lifetime. The longer lifetime of the 1a+ cation permits slow reactions such as dimerization. The dimerization of phenoxyl radicals have been studied.43 Diketones form in these reactions and then tautomerize into dihydroxybiphenyls. If 1a+ reacts by dimerization through the phenoxide ligand, the weakly bound ketone intermediate would later be displaced by adventitious water. The displaced ketone would then isomerize into 4,4′-dihydroxybiphenyl whose known IR spectrum44 is consistent with the IR bands observed in the spectroelectrochemistry of 1a.
These results underline how systematic variation in structure can lead to a surprising variety of consequences in the reactions which follow electron transfer.
Footnote |
† Electronic supplementary information (ESI) available. CCDC 2340852 and 2340853. For ESI and crystallographic data in CIF or other electronic format see DOI: https://doi.org/10.1039/d4dt02764g |
This journal is © The Royal Society of Chemistry 2025 |