1969
DOI: 10.1021/j100844a004
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Electrode reactions involving electronically excited states of molecules

Abstract: Calculations are presented concerning two aspects of the electrode reactions of molecules M* in electronically excited states. Firstly, the current which would flow through an electrode is computed for the experimental arrangement in which M* is generated by irradiation of a solution of the ground-state molecules M through the electrode, which is assumed to be potentiostatically controlled in a region of potential where only M* is electroactive. Secondly, the rate of electrogeneration of M* is calculated, assu… Show more

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Cited by 9 publications
(8 citation statements)
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References 3 publications
(3 reference statements)
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“…In Marcus–Gerischer theory, electron transfer occurs between isoenergetic discrete states of the sensitizer [ W ( E )] and the continuum of states of the oxide [ g ( E )]. ,, The rate constant for electron transfer ( k et ) is determined by the electrode/molecule coupling matrix element ( H ab ) and the energetic overlap between g ( E ) and W ( E ) (eq ). For injection, the shaded excited-state donor distribution of RuP 3+/2+* has good overlap with the unfilled states of all the oxides, consistent with the rapid injection measured here, k inj > 10 8 s –1 . ,, As the applied potential ( V app ) was raised, the injection yields decreased. For TiO 2 |RuP and SnO 2 |RuP, the applied potential where injection began to measurably decrease aligned well with potentials at which occupation of the metal oxide acceptor states resulted in a smaller energetic overlap with the excited-state sensitizer.…”
Section: Discussionsupporting
confidence: 82%
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“…In Marcus–Gerischer theory, electron transfer occurs between isoenergetic discrete states of the sensitizer [ W ( E )] and the continuum of states of the oxide [ g ( E )]. ,, The rate constant for electron transfer ( k et ) is determined by the electrode/molecule coupling matrix element ( H ab ) and the energetic overlap between g ( E ) and W ( E ) (eq ). For injection, the shaded excited-state donor distribution of RuP 3+/2+* has good overlap with the unfilled states of all the oxides, consistent with the rapid injection measured here, k inj > 10 8 s –1 . ,, As the applied potential ( V app ) was raised, the injection yields decreased. For TiO 2 |RuP and SnO 2 |RuP, the applied potential where injection began to measurably decrease aligned well with potentials at which occupation of the metal oxide acceptor states resulted in a smaller energetic overlap with the excited-state sensitizer.…”
Section: Discussionsupporting
confidence: 82%
“…For injection, the shaded excited-state donor distribution of RuP 3+/2+ * has good overlap with the unfilled states of all the oxides, consistent with the rapid injection measured here, k inj > 10 8 s −1 . 12,39,63 As the applied potential (V app ) was raised, the injection yields decreased. For TiO 2 |RuP and SnO 2 |RuP, the applied potential where injection began to measurably decrease aligned well with potentials at which occupation of the metal oxide acceptor states resulted in a smaller energetic overlap with the excited-state sensitizer.…”
Section: ■ Discussionmentioning
confidence: 99%
“…Following Fraux and Doye, 42 who also used the TIP4P/2005 model in their study of ice formation at AgI, the non-electrostatic interactions between the AgI ions and the water molecules were described by a LJ potential centered on the oxygen atoms of the water molecules, using parameters originally from Hale and Keifer. 45 Lorentz-Berthelot mixing rules were applied to obtain non-electrostatic interactions between NaCl and AgI. Parameters for non-electrostatic interactions are reported in Tables S2 and S3. Following Zielke et al , 41 we used Burley's lattice parameters (a = 0.4592 nm, c = 0.7510 nm) for AgI.…”
Section: A Force Fields and Molecular Modelsmentioning
confidence: 99%
“…7,[25][26][27][28][29][30][31][32][33][34][35][36][37][38][39][40][41][42][43] The INP we investigate here is AgI, which is perhaps the most potent inorganic INP currently known. [19][20][21]44 In particular, we consider the basal Ag-(0 0 0 1) and I-(0 0 0 1) crystal faces-the focus of numerous [40][41][42][43][45][46][47] studies-and exploit recent advances in simulation methodology [48][49][50][51] to better understand plausible mechanisms by which the aqueous environment can stabilize these interfaces.…”
Section: Introductionmentioning
confidence: 99%
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