Kinetic treatment of coupled electron and proton transfer in flash-photolysis experiments on carbon monoxide-inhibited mixed-valence cytochrome c oxidase

Citation
Ai. Kotelnikov et al., Kinetic treatment of coupled electron and proton transfer in flash-photolysis experiments on carbon monoxide-inhibited mixed-valence cytochrome c oxidase, J PHYS CH B, 105(24), 2001, pp. 5789-5796
Citations number
32
Categorie Soggetti
Physical Chemistry/Chemical Physics
Journal title
JOURNAL OF PHYSICAL CHEMISTRY B
ISSN journal
15206106 → ACNP
Volume
105
Issue
24
Year of publication
2001
Pages
5789 - 5796
Database
ISI
SICI code
1520-6106(20010621)105:24<5789:KTOCEA>2.0.ZU;2-8
Abstract
Coupled electron and proton transfer observed in flow-flash experiments on GO-inhibited mixed-valence cytochrome c oxidase is discussed in terms of a model proposed by Brzezinski and co-workers [J. Bioenerg. Biomembr, 1998, 3 0, 99-107], The model includes two redox states of the heme a/heme a(3) pai r and two states, protonated and deprotonated, of a redox-linked group L, w hich is in contact with bulk solution via a proton conducting channel. The proton channel is represented by another protolytic group L ', which is in equilibrium with bulk solution, but not with group L. The theory reproduces the experimentally observed pH dependence of the slow kinetics of heme a r eduction following dissociation of the enzyme-CO complex, and additionally predicts a pH dependence of the fast kinetics due to varying proton equilib rium between group L and bulk solution prior to dissociation. The rates of internal proton transfer between L and L ' in the reduced and oxidized stat es, and the bimolecular rate of protonation of L ' by bulk protons have bee n evaluated from the present theory and experimental data. The protonation rate of the group L in the reduced state of heme a(3) is k(on)(red) = 10(4) s(-1) From the observed pH dependence of the rate constant for the slow ki netic phase of backward electron transfer the rate of L ' protonation is es timated to be kappa ' (on) = 5 x 10(11) M-1 s(-1).