| Literature DB >> 26517901 |
Abstract
Sulphonylureas stimulate insulin secretion from pancreatic β-cells primarily by closing ATP-sensitive K(+) channels in the β-cell plasma membrane. The mechanism of channel inhibition by these drugs is unusually complex. As direct inhibitors of channel activity, sulphonylureas act only as partial antagonists at therapeutic concentrations. However, they also exert an additional indirect inhibitory effect via modulation of nucleotide-dependent channel gating. In this review, we summarize current knowledge and recent advances in our understanding of the molecular mechanism of action of these drugs.Entities:
Keywords: ABCC8; KATP channels; Kir6.2; SUR1; diabetes
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Year: 2015 PMID: 26517901 PMCID: PMC4613533 DOI: 10.1042/BST20150096
Source DB: PubMed Journal: Biochem Soc Trans ISSN: 0300-5127 Impact factor: 5.407
Figure 1Direct and indirect inhibitory effects of sulphonylureas.
(A) Gliclazide concentration-inhibition curves for wild-type β-cell KATP currents in excised patch (nt-free solution) and in intact cell (nt present), as indicated. The data is plotted as the current measured in the presence of the drug (I) expressed as a fraction of current in its absence (IC). The fitting parameters were published previously in Proks et al. [4]. The line for data obtained for excised patches is drawn according to equation: where IC=51 nM and IC=3.1 mM are the half-maximal inhibitory concentrations at the high- and low-affinity sites respectively; h 1.0 and h 1.0 are the Hill coefficients for the high- and low-affinity sites respectively; and a= 0.4 is the fraction of sulphonylurea-resistant current when all high-affinity sites are occupied. The line for data obtained for intact cell is drawn according to the below equation [4]: where IC50=108 nM is the half-maximal inhibitory concentration and h=0.81 is the Hill coefficient. (B) Relationship between the fraction of gliclazide-resistant current produced by the direct high-affinity inhibition of the drug (mechanism I in A) and single-channel PO simulated for KATP currents with a simple concerted gating model (Monod–Wyman–Changeux model) [25]. The PO of wild-type KATP channels in excised patches after fast rundown was taken as 0.4 [24]. PO is primary determined by the stability of channel open state; it can be reduced by factors such as channel rundown or increased by channel mutations or via Mg-nt activation of the channel [24,35]. (C and D) Schematic showing effects of nts (C and D) and of nts and sulphonylureas (D) on the wild-type β-cell KATP channel. For clarity, all four subunits of the Kir6.2 tetramer but only one SUR1 subunit (out of the four) are shown. ATP binding (both chelated and unchelated form) to Kir6.2 promotes channel closure whereas MgADP binding to SUR1 promotes channel opening. MgADP antagonizes sulphonylurea binding to SUR1 and vice versa; at therapeutic drug concentrations (at which drug binding to SUR1 is nearly saturated), sulphonylurea effect is dominant. The resulting suppression of MgADP activation ‘unmasks’ the inhibitory effect of ATP on Kir6.2 which enhances that of the sulphonylurea (compare curves obtained for excised patches in nt-free solutions and for intact cells in A).
Figure 2Suppression of the stimulatory effect of Mg-nts studied with Kir6.2–G334D/SUR1 channels
(A and B) Schematic showing effects of nts (A and B) and of nts and sulphonylureas (B) on the Kir6.2–G334D/SUR1 channel in which the inhibitory effect of ATP at Kir6.2 is severely impaired. For clarity, all four subunits of the Kir6.2 tetramer but only one SUR1 subunit (out of the four) are shown. MgADP binding to SUR1 promotes channel opening. MgADP antagonizes sulphonylurea binding to SUR1 and vice versa; at therapeutic drug concentrations (at which drug binding to SUR1 is nearly saturated), sulphonylurea effect is dominant. This weakens nt binding and impairs the efficacy with which MgADP binding to SUR1 promotes channel opening (see data depicted in C and D). (C and D) Concentration-activation relationships for MgADP (C) or MgATP (D) for Kir6.2–G334D/SUR1 channels in the absence (open circles) or presence (filled circles) of 30 μM gliclazide. The data are taken from Proks et al. [30]. The lines are the best fit to the mean data of equation: where EC50 is the nt concentration at which activation is half maximal, [X] is the test nt concentration, h is the Hill coefficient and a is the ratio of the maximal stimulatory effect of the nt in the presence and absence of gliclazide. (C) EC50=9 μM, h=1.3; a was fixed at 1 (open circles); EC50=560 μM, h=1.5, a=0.3 (filled circles). (D) EC50=124 μM, h=1.3; a was fixed at 1 (open circles); EC50=8.1 mM, h=1.3; a was set to 0.3 (filled circles).
Figure 3Gliclazide inhibition of KATP channels with mutations impairing ATP binding (left) and channel gating (right)
(A–D) Gliclazide concentration–inhibition relations for various mutant channels in the absence (open circles) and presence (filled circles) of various MgATP concentrations. Currents are expressed relative to those in the absence of both MgATP and gliclazide (thus note the different initial current values for different channel mutants in the presence of the nt). The lines are the best fit of the data to the equation: where I is the steady-state KATP current in the presence of the test drug concentration [X], IC is the current in drug free solution obtained by averaging the current before and after application, IC50 is the drug concentration at which the inhibition is half maximal, h is the Hill coefficient, L is a scaling factor reflecting the difference between channel activity in control and MgATP-containing solution (L=1 in the absence of the nt) and a is the fraction of KATP current remaining at gliclazide concentrations that saturate the high-affinity-binding site on SUR1. (A) IC50=49 nM, h=1.2, a=0.48 (open symbols); IC50=190 nM, h=1.2; a=0.25, L=0.96 (filled symbols). (B) IC50=200 nM, h=0.92; a=0.79 (open symbols); IC50=140 nM, h=0.88, a=0.31, L=0.77 (filled symbols). (C) IC50=67 nM, h=1.1; a=0.39 (open symbols); IC50=213 nM, h=1.0, a=0.39, L=2.0 (filled symbols). (D) IC50=930 nM, h=1.5; a=0.95 (open symbols); IC50=1200 nM, h=0.98, a=0.38, L=0.92 (filled symbols). The data were published previously by Proks et al. [25]. (E and F) Comparison of the residual KATP currents in the presence of 100 μM MgATP (E) and 1 mM MgATP (F) in the absence (open bars) and presence of 30 μM gliclazide (filled bars). Currents are expressed relative to those in the absence of both MgATP and gliclazide. The data were published previously by Proks et al. [25].