| Literature DB >> 26830963 |
Megan M Eaton, Allison L Germann, Ruby Arora, Lily Q Cao, Xiaoyi Gao, Daniel J Shin, Albert Wu, David C Chiara, Jonathan B Cohen, Joe Henry Steinbach, Alex S Evers, Gustav Akk1.
Abstract
BACKGROUND: Propofol is a sedative agent that at clinical concentrations acts by allosterically activating or potentiating the γ-aminobutyric acid type A (GABAA) receptor. Mutational, modeling, and photolabeling studies with propofol and its analogues have identified potential interaction sites in the transmembrane domain of the receptor. At the "+" of the β subunit, in the β-α interface, meta-azipropofol labels the M286 residue in the third transmembrane domain. Substitution of this residue with tryptophan results in loss of potentiation by propofol. At the "-" side of the β subunit, in the α-β interface (or β-β interface, in the case of homomeric β receptors), ortho-propofol diazirine labels the H267 residue in the second transmembrane domain. Structural modeling indicates that the β(H267) residue lines a cavity that docks propofol with favorable interaction energy.Entities:
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Year: 2016 PMID: 26830963 PMCID: PMC5050400 DOI: 10.2174/1570159x14666160202121319
Source DB: PubMed Journal: Curr Neuropharmacol ISSN: 1570-159X Impact factor: 7.363
Concentration-response properties for wild-type and mutant α1β3 GABAA receptors.
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| α1β3 | 0 | 12.5±1.9 | 1.7±0.3 | 0.50±0.02 | 1.4±0.1 | 1.5±0.1 | 0.65±0.04 |
| α1β3(Y143W) | 0.06±0.01 | 12.8±2.9 | 1.6±0.1 | 1 | 0.18±0.02 | 1.7±0.1 | 1 |
| α1β3(F221W) | 0.04±0.01 | 5.0±0.5 | 1.9±0.3 | 1 | 0.24±0.01 | 1.5±0.1 | 1 |
| α1β3(Q224W) | 0 | 50±2 | 2.9±0.6 | 1 | 3.5±0.6 | 1.0±0.1 | 0.24±0.03 |
| α1β3(M286W) | 0 | 14.0±0.7 | 2.8±0.3 | 0.33±0.04 | 1.0±0.2 | 1.8±0.2 | 0.94±0.01 |
| α1β3(M286W+Y143W) | 0.56±0.03 | 1.6±0.2 | 1.5±0.2 | 0.64±0.02 | 0.06±0.01 | 0.8±0.1 | 0.96±0.09 |
| α1β3(M286W+F221W) | 0.38±0.04 | 6.6±0.8 | 1.1±0.1 | 0.60±0.04 | 0.65±0.11 | 1.1±0.1 | 1 |
| α1β3(M286W+Q224W) | 0.01±0.003 | 69±9 | 1.9±0.1 | 0.11±0.01 | 1.3±0.3 | 1.1±0.1 | 0.87±0.02 |
The table shows Po,spontest, and EC50, nH values and Po,max (mean ± S.E.M.) for propofol and GABA, from at least 4 cells under each condition. The concentration-response data were fitted, individually for each cell, with the following equation: Y=Ymax*([drug]nH/([drug]nH+EC50nH))
where EC50 is the concentration of drug producing a half-maximal effect, nH describes the slope of relationship, and Ymax is the high concentration asymptote.
The estimated open probability of spontaneously-active receptors (Po,spontest) was calculated by comparing holding current to the current levels in the presence of 100 µM picrotoxin (assumed Po = 0) and saturating GABA in the presence of 100 µM pentobarbital or 1 µM alphaxalone (assumed Po = 1). Po,spontest of 0 indicates that no consistent change in holding current was observed in the presence of 100 µM picrotoxin. Maximal open probability (Po,maxest) was determined by comparing peak responses to saturating propofol, saturating GABA, and saturating GABA in the presence of 100 µM pentobarbital or 1 µM alphaxalone. Po,maxest of 1 indicates that no increase in peak current was observed when either potentiator was co-applied with saturating GABA. In cases where Po,maxest < 1, the observed fold potentiation can be calculated as (Po,maxest)-1. The errors in estimating channel open probability may rise from incomplete blockade of spontaneously open channels during application of picrotoxin and the inability to reach a Po of 1 during application of saturating GABA and potentiator.
All shown mutations were made in the β3 subunit using the QuikChange site-directed mutagenesis kit (Agilent Technologies, Santa Clara, CA). Electrophysiological experiments were conducted using the two-electrode voltage clamp technique as described previously [24].
Summary of analysis of electrophysiological data from α1β3 receptors in the MWC allosteric protein framework.
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| α1β3 | 1000 | 4.7±0.1 | 0.24±0.01 | 1.6±0.2 | 0.02±0.001 |
| α1β3(Y143W) | 15.7 | 23±6 | 0.27±0.03 | 2.8±1.6 | 0.02±0.001 |
| α1β3(F221W) | 24 | 13.1±1.5 | 0.23±0.01 | 2.0±1.8 | 0.03±0.02 |
| α1β3(Q224W) | 1000 | 336±435 | 0.04±0.05 | 2.0±0.7 | 0.06±0.01 |
| α1β3(M286W) | 1000 | 6.0±1.4 | 0.27±0.01 | 6.6±3.4 | 0.005±0.002 |
| α1β3(M286W+Y143W) | 0.79 | 1.4±0.3 | 0.93±0.01 | 0.6±0.4 | 0.08±0.05 |
| α1β3(M286W+F221W) | 1.63 | 5.7±1.6 | 0.84±0.01 | 8±7 | 0.07±0.05 |
| α1β3(M286W+Q224W) | 99 | 61±14 | 0.58±0.01 | 2.9±0.6 | 0.04±0.004 |
The effects of mutations on receptor affinity to the activator and gating efficacy were determined within the Monod-Wyman-Changeux allosteric model framework [28, 29]. This approach involves estimating the relationship between channel open probability and concentration of the activator. A graphic presentation of how open probability was estimated is shown in Fig. .
Parameters for binding and gating in the presence of propofol or GABA were derived from fitting the Poest from pooled data to the following equation [30, 31]:
Poest=(1+L0((1+[agonist]/KC)/(1+[agonist]/dKC))n)-1
where L0 is the ratio of the equilibrium occupancy of closed receptors to the equilibrium occupancy of open receptors in the absence of agonist, KC stands for the closed receptor equilibrium dissociation constant for a given agonist (propofol or GABA), d is a measure of efficacy expressed as the ratio of open receptor dissociation constant to closed receptor dissociation constant, and n is an integer that corresponds to the number of binding sites that need to be occupied to produce activation. The fitting results shown were obtained with n of 2 for GABA and 5 for propofol. The value for L0 was experimentally determined as (1-Po,spontest)/Po,spontest. Measurable spontaneous currents were not observed consistently with α1β3, α1β3(Q224W), and α1β3(M286W); accordingly L0 was held at an arbitrarily chosen value of 1000. KC and d were free parameters. Pooled Poest data from at least four cells were used for fitting.