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J Gen Physiol
1998 Aug 01;1122:211-21. doi: 10.1085/jgp.112.2.211.
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Coupled ion movement underlies rectification in an inward-rectifier K+ channel.
Spassova M
,
Lu Z
.
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We studied block of the internal pore of the ROMK1 inward-rectifier K+ channel by Mg2+ and five quaternary ammoniums (tetramethylammonium, tetraethylammonium, tetrapropylammonium, tetrabutylammonium, and tetrapentylammonium). The apparent affinity of these blockers varied as a function of membrane voltage. As a consequence, the channel conducted K+ current more efficiently in the inward than the outward direction; i.e., inward rectification. Although the size of some monovalent quaternary ammoniums is rather large, the zdelta values (which measure voltage dependence of their binding to the pore) were near unity in symmetric 100 mM K+. Furthermore, we observed that not only the apparent affinities of the blockers themselves, but also their dependence on membrane voltage (or zdelta), varied as a function of the concentration of extracellular K+. These results suggest that there is energetic coupling between the binding of blocking and permeating (K+) ions, and that the voltage dependence of channel blockade results, at least in part, from the movement of K+ ions in the electrical field. A further quantitative analysis of the results explains why the complex phenomenon of inward rectification depends on both membrane voltage and the equilibrium potential for K+.
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9689028
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Figure 1. Voltage and extracellular K+ dependence of ROMK1 channel blockade by internal TEA. (A and D) Macroscopic I-V curves of ROMK1 channels recorded in the inside-out configuration in various [TEA]int. [K+]int was 100 mM and [K+]ext was as indicated. (B and E) Fractions of unblocked currents (I/Io) obtained from A and D were plotted against [TEA]int for several membrane voltages (Vm). Curves superimposed on the data correspond to least-squares fits using I/I0 = TEAKâobs/(TEAKâobs + [TEA]int) (TEAKâobs is the observed TEA equilibrium dissociation constant). (C and F) ln TEAKâobs obtained from B and E were plotted against Vm, respectively. The lines superimposed on the data correspond to least-squares fits using the Woodhull equation (Woodhull, 1973), lnTEAKâobs = lnTEAKâobs (0âmV) â TEA(zδ)obsFVm/RT.
Figure 2. Summary of extracellular K+ dependence of ROMK1 channel blockade by internal TEA. (A) TEAK (0 mV) was plotted against [K+]ext. The line corresponds to the least-squares fit of a linear equation. (B) TEA(zδ)obs (mean ± SEM, n = 5) was plotted against [K+]ext. The curve corresponds to the least-squares fit by the equation TEA(zδ)obs = {TEA(zδ)inf â TEA(zδ)0 [K+]ext}/([K+]ext + KKâapp) + TEA(zδ)0, where KKâapp is the apparent (empirical) dissociation constant for the binding of external K+ to the pore, while TEA(zδ)0 and TEA(zδ)inf are TEA(zδ)obs when concentrations of external K+ ([K+]ext) are zero and infinity, respectively. The fit gives that TEA(zδ)0 = 0.39, TEA(zδ)inf = 0.92, and KKâapp = 9.6 mM. The data points corresponding to 0 mM external K+ were obtained in a nominal K+ free solution.
Figure 3. Voltage and extracellular K+ dependence of ROMK1 channel blockade by TEA derivatives. (AâH) Macroscopic I-V curves recorded in various concentrations of quaternary ammoniums with either 100 mM external K+ (left) or 4 mM external K+ (right). TMA, TPrA, TBA, and TPeA stand for tetramethylammonium, tetrapropylammonium, tetrabutylammonium and tetrapentylammonium, respectively. [K+]int was 100 mM and [K+]ext was as indicated.
Figure 4. Summary of extracellular K+ dependence of ROMK1 channel blockade by TEA and its derivatives. QAKâobs (0 mV) and QA(zδ)obs (mean ± SEM, n = 5) values obtained as described in Fig. 1.
Figure 5. Voltage and extracellular K+ dependence of ROMK1 channel blockade by internal Mg2+. (A and B) Macroscopic I-V curves of ROMK1 channels recorded in various [Mg2+]int. [K+]int was 100 mM and [K+]ext was as indicated in the figure. (C and D) Fractions of unblocked currents (I/Io) obtained from A and B were plotted against [Mg2+]int for several membrane voltages. Curves superimposed on the data correspond to least-squares fits using I/I0 = MgKâobs/ (MgKâobs + [Mg2+]int). (E and F) ln MgKobs obtained from C and D were plotted against membrane voltage (Vm). The lines superimposed on the data correspond to least-squares fits using the Woodhull equation, ln MgKâobs = ln MgKâobs (0 mV) â Mg(zδ)obsFââVm/ RT. (G) MgK (0 mV)obs and Mg(zδ)obs (mean ± SEM, n = 5) for both [K+]ext.
Figure 7. A model for TEA binding to a pore with three K+ sites. The model, modified from the model in Fig. 6 B, has two K+ sites in the narrow region of the pore and a third site in a wider internal region where either K+ or TEA can bind.
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