2018
DOI: 10.1016/j.jelechem.2017.12.068
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Probing the Fen+/Fe(n−1)+ redox potential of Fe phthalocyanines and Fe porphyrins as a reactivity descriptor in the electrochemical oxidation of cysteamine

Abstract: The M n + /M (n − 1)+ redox potential of MN4 macrocyclic molecular catalysts is a very good reactivity descriptor for several electrochemical reactions. One important feature about this reactivity descriptor is that it can be determined experimentally under the same conditions of the kinetic measurements in contrast to other descriptors like intermediate binding energies that are estimated from DFT calculations. However a linear correlation between both descriptors seems to exist. Plots of activity as (logj) E… Show more

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Cited by 30 publications
(25 citation statements)
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“…The pyrrolic N ligands may stabilize Fe 3+ relative to Fe 2+ , whereas the pyridinic N ligands have the opposite effect. Thermodynamically, the respective reduction potentials support this hypothesis: The standard reduction potential of [Fe(phen) 3 ] 3+/2+ is 1.06 V versus SHE, whereas that of Fe 3+/2+ couple in Fe-porphyrin complexes can reach as low as -0.4 V versus SHE (31). Preservation of the +3 oxidation state during CO 2 electroreduction is counterintuitive because the formation of highly reduced, low-valent Fe species is necessary for molecular Fe catalysts (32).…”
Section: E F H G Bmentioning
confidence: 78%
“…The pyrrolic N ligands may stabilize Fe 3+ relative to Fe 2+ , whereas the pyridinic N ligands have the opposite effect. Thermodynamically, the respective reduction potentials support this hypothesis: The standard reduction potential of [Fe(phen) 3 ] 3+/2+ is 1.06 V versus SHE, whereas that of Fe 3+/2+ couple in Fe-porphyrin complexes can reach as low as -0.4 V versus SHE (31). Preservation of the +3 oxidation state during CO 2 electroreduction is counterintuitive because the formation of highly reduced, low-valent Fe species is necessary for molecular Fe catalysts (32).…”
Section: E F H G Bmentioning
confidence: 78%
“…Equation (26) explains the linear correlation in the region of strong adsorption (ΔG°O 2 is negative) and is essentially independent of the concentration of the reactant, in this case, O 2 .…”
Section: Mathematical Simulation Of the Variation Of Fractional Covermentioning
confidence: 95%
“…The surface coverage of active sites varies as 0 < θ M(II) < 1 depending on the electrode potential. Figure 10 shows a simulation of the variation of θ M(II) with potential using the Nernst equation for adsorbed species [26].…”
Section: Mathematical Simulation Of the Variation Of Fractional Covermentioning
confidence: 99%
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