| Literature DB >> 23613527 |
Anna Ciuraszkiewicz1, Wolfgang Schreibmayer, Dieter Platzer, Avi Orr-Urtreger, Petra Scholze, Sigismund Huck.
Abstract
Previous attempts to measure the functional properties of recombinant nicotinic acetylcholine receptors (nAChRs) composed of known receptor subunits have yielded conflicting results. The use of knockout mice that lack α5, β2, α5β2 or α5β2α7 nAChR subunits enabled us to measure the single-channel properties of distinct α3β4, α3β4α5 and α3β4β2 receptors in superior cervical ganglion (SCG) neurons. Using this approach, we found that α3β4 receptors had a principal conductance level of 32.6 ± 0.8 pS (mean ± SEM) and both higher and lower secondary conductance levels. α3β4α5 receptors had the same conductance as α3β4 receptors, but differed from α3β4 receptors by having an increased channel open time and increased burst duration. By contrast, α3β4β2 receptors differed from α3β4 and α3β4α5 receptors by having a significantly smaller conductance level (13.6 ± 0.5 pS). After dissecting the single-channel properties of these receptors using our knockout models, we then identified these properties - and hence the receptors themselves - in wild-type SCG neurons. This study is the first to identify the single-channel properties of distinct neuronal nicotinic receptors in their native environment.Entities:
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Year: 2013 PMID: 23613527 PMCID: PMC3717227 DOI: 10.1113/jphysiol.2012.246595
Source DB: PubMed Journal: J Physiol ISSN: 0022-3751 Impact factor: 5.182
Summary of main slope conductance levels and kinetic parameters of nAChRs in wild-type (WT) and nAChR subunit knockout SCG neurons
| α5β2 +α5β2α7 KO | β2 KO | α5 KO | WT | |||||
|---|---|---|---|---|---|---|---|---|
| Genotype Receptor | α3β4 | α3β4 | α3β4α5 α3β4 | α3β4 | α3β4β2 | α3β4 | α3β4α5 α3β4 | α3β4β2 |
| Main conductance (pS) | 32.6 ± 0.8 ( | 32.9 ± 1.2 ( | 32.8 ± 0.9 ( | 13.6 ± 0.5 ( | 33.7 ± 0.9 ( | 32.5 ± 1.9 ( | 15.4 ± 0.8 ( | |
| α5β2 double-KO 32.1 ± 0.8 ( | 32.1 ± 2.9 ( | 33.5 ± 1.1 ( | 32.3 ± 1.3 ( | |||||
| α5β2α7 triple-KO 33.3 ± 1.5 ( | ||||||||
| τ open time (ms) | τ1: 0.79 ± 0.10 τ2: 8.99 ± 0.55 ( | τ1: 0.65 ± 0.09 τ2: 8.75 ± 0.94 ( | τ1: 0.30 ± 0.09 τ2: 9.16 ± 0.85 τ3: 56.7 ± 7.2 ( | τ1: 1.17 ± 0.25 τ2: 11.2 ± 1.5 ( | τ1: 1.27 ± 0.59 τ2: 25.4 ± 3.9 ( | τ1: 0.89 ± 0.23 τ2: 13.4 ± 1.4 ( | τ1: 0.38 ± 0.07 τ2: 7.63 ± 1.32 τ3: 46.3 ± 7.2 ( | τ1: 0.67 ± 0.05 τ2: 19.0 ± 1.7 ( |
| α5β2 double-KO τ1: 0.81 ± 0.14 τ2: 9.64 ± 0.70 ( | τ1: 0.78 ± 0.19 τ2: 10.0 ± 0.9 ( | |||||||
| α5β2α7 triple-KO τ1: 0.77 ± 0.13 τ2: 8.10 ± 0.85 ( | ||||||||
| τ burst length (ms) median (25th, 75th percentile) | τ: 27.3 (18.0, 32.4) ( | τ: 27.5 (22.0, 39.6) ( | τ1: 25.4 (16.1, 45.5) τ2: 151.9 (104.5, 215.3) ( | τ: 32.3 (23.9, 54.3) ( | n.d. | τ: 38.5 (30.3, 55.3) ( | τ1: 27.9 (16.1, 47.6) ( | n.d. |
| α5β2 double-KO τ: 29.1 (19.1, 34.0) ( | τ: 47.4 (36.6, 63.0) | |||||||
| α5β2α7 triple-KO τ: 22.6 (16.8, 31.9) ( | ||||||||
Pooled data from α5β2 double-KO and α5β2α7 triple-KO mice.
Open times in all patches could be fitted using the sum of two exponential components, although three exponential components yielded a good fit in some patches as well.
Data from α5β2 double-KO mice.
Data from α5β2α7 triple-KO mice. Burst durations in α5β2 double-KO and α5β2α7 triple-KO mice do not differ significantly (P > 0.05, Mann–Whitney test).
Median values. Burst durations calculated upon separation of bursts by critical closed times (as described in the Methods section) were not normally distributed (P < 0.0011,2, Kolmogorov–Smirnov test).
α3β4 and α3β4α5 receptors have the same conductance: eight of these patches contained channels with extra-long openings (τ3: 56.7 ± 7.2 ms). The slope conductance of these putative α3β4α5 channels was 33.5 ± 1.1 pS, not significantly different from α3β4 channels in α5β2/α5β2α7 KO neurons1 (32.6 ± 0.8 pS, n= 32; P > 0.05, Student's t test).
The open time p.d.f. was fitted best by a double-exponential function with the time constants τ1 = 0.63 ± 0.14 (27 ± 8%) and τ2 = 8.89 ± 1.40 (73 ± 8%; n= 5).
The open time p.d.f. was fitted best by a triple-exponential function in eight of the β2 KO patches. Thus, τ3 was attributed to α3β4α5 receptors.
Burst duration in which channel open times required a three-exponential fit.
Channel conductance in patches in which low-conductance channels were also present.
Channel conductance in patches in which low-conductance channels were not present.
Kinetics in patches in which low-conductance channels were present. Burst durations do not significantly differ from bursts in α5β2/α5β2α7 KO neurons (P > 0.05, Mann–Whitney test).
Kinetics in patches in which low-conductance channels were not present. Burst durations differ significantly from bursts in α5β2/α5β2α7 KO neurons (P < 0.05, Mann–Whitney test).
Significantly different from conductance in α5β2/α5β2α7 KO (P > 0.0001, Student's t test).
Not determined due to the rarity of bursts.
All 23 patches taken from WT animals showed channel activity with a mean conductance of 33.7 pS. In six of these patches, the channels had extra-long openings and extended bursts with a mean conductance of 32.5 pS. Four patches contained channels with markedly reduced conductance and longer openings.
Two of the patches required fit to a single-exponential function.
1,5,9,15 Conductances do not differ significantly among the genotypes (P > 0.05, one-way ANOVA).
n= number of patches with the indicated channel activity. Unless indicated otherwise, data are mean values ± SEM.
Figure 1Conductance and kinetic properties of α3β4 nAChRs
A, exemplar segments of a continouous cell-attached recording of single-channel activity from an SCG neuron cultured from an α5β2α7 triple-KO mouse. Channel openings were induced at a patch pipette potential of 70 mV by the addition of 3 μm ACh to the pipette solution. In this and subsequent figures, the dashed lines indicate the closed (zero-conductance) state, and the dotted lines indicate the open state of the channel. B, amplitude histogram generated as described in the Methods section and Gaussian fit (continuous line) from a 2 min recording at a patch pipette potential of 70 mV (mean amplitude ± SEM: −2.97 ± 0.01 pA). C, I–V plot: command (cmd) voltage plotted against the amplitude obtained from amplitude histograms generated at patch pipette potentials of 90, 70, 50 and 30 mV. The error bars (SEM) are smaller than the symbols and are therefore not visible. The calculated slope conductance is 28.8 ± 0.8 pS. D, channel open time distribution fitted by the sum of two exponential components (continuous line) with time constants τ1 = 1.07 ms (23% of all events) and τ2 = 8.32 ms (77% of all events). These data could also be fitted by the sum of three exponential components with time constants τ1 = 0.45 ms (10% of all events), τ2 = 4.89 ms (57% of all events) and τ3 = 11.9 ms (33% of all events). E, channel closed time distribution fitted with the sum of three exponential components with time constants τ1 = 0.11 ms, τ2 = 2.21 ms and τ3 = 144.4 ms (with relative frequencies of 40, 11 and 49%, respectively). The data in B–E were derived from the patch shown in A.
Figure 2Subconductance states of α3β4 receptors
A, exemplar segments of a continouous cell-attached recording of single-channel activity at a patch pipette potential of 70 mV from an α5β2 double-KO SCG neuron; these segments were selected to show the subconductance levels. The secondary conductance level in the upper panel was observed at a sufficient frequency to become evident as a shoulder in the amplitude histogram. B, amplitude histogram and Gaussian fits from a 2 min recording of the patch shown in A. The shoulder at −3.85 ± 0.03 pA reflects a secondary conductance level that was slightly lower than the main conductance state (at −4.19 ± 0.02 pA). These data were derived from the patch shown in A. C, summary of the channel conductances recorded from 32 separate patches. The filled circles represent the main conductance level ± SEM, and the triangles show the lower (up triangles) and higher (down triangles) secondary conductance levels. The arrows indicate recordings made from α5β2α7 triple-KO neurons. D, exemplar segments of a continouous cell-attached recording at a patch pipette potential of 70 mV from an α5β2 double-KO SCG neuron; these segments were selected to show transitions to a secondary conductance state that always occurred during the main state (arrows). This secondary conductance state was too rare to become evident in the amplitude histogram (B) and is therefore not shown in C.
Figure 3Conductance and kinetic properties of nAChRs in the β2 KO mouse model
A and B, exemplar segments of a continouous cell-attached recording of single-channel activity from a β2 KO SCG neuron. These recordings are similar to the traces shown in Fig. 1 and Fig. 2A for the α5β2/α5β2α7 KO neurons, both with respect to their frequent closings and amplitudes. C–F, exemplar segments recorded from the same patch in A and B, showing channel activity with extra-long openings that are not interupted by closures and presumably result from the added presence of the α5 subunit (see H and Fig. 4). G, amplitude histogram and Gaussian fit from a 2 min recording at a patch pipette potential of 70 mV (mean amplitude ± SEM: −3.61 ± 0.01 pA). H, channel open time distribution fitted with the sum of three exponential components (continuous line) with time constants τ1 = 0.89 ms (18% of all events), τ2 = 13.5 ms (46% of all events) and τ3 = 61.9 ms (36% of all events). The data from G and H were derived from the patch shown in A–F. I, summary of the channel conductance levels recorded from 13 different patches. The filled circles represent the main conductance level (±SEM), and the triangles show the lower (up triangles) and higher (down triangles) secondary conductance levels. The asterisks indicate the eight patches in which the channel open time distributions required fitting by three exponential components with pooled time constants of 0.30 ± 0.09 ms (10 ± 2% of all events), 9.16 ± 0.85 ms (61 ± 5% of all events) and 56.7 ± 7.2 ms (29 ± 4% of all events).
Figure 4Burst length analysis in α5β2 double-KO (and α5β2α7 triple-KO) patches versusβ2 single-KO patches
A, channel burst length distribution of α3β4 nAChRs recorded from the same patch shown in Fig. 1. The burst length distribution was fitted with one exponential component with a time constant of 27.3 ms. B, channel burst length distribution of nAChRs recorded from a β2 single-KO neuron (the same patch shown in Fig. 3). The burst length distribution was fitted with two exponential components with time constants of 10.1 and 127.8 ms. Ca, summary of the burst durations of α3β4α5 receptors (recorded from β2 single-KO neurons) and α3β4 receptors (recorded from pooled α5β2/α5β2α7 double/triple-KO neurons). The p.d.f. of each burst length distribution was fitted to a single exponential in both the α5β2/α5β2α7 (circles) and the β2 KO neurons (triangles). The burst durations in the α5β2/α5β2α7 KO neurons were not distributed normally (P < 0.001, Kolmogorov–Smirnov test) and had a median τ of 27.3 ms (25th percentile: 18.0; 75th percentile: 32.4; n= 43 patches). The filled triangles show the burst length distributions from β2 single-KO patches that had extra-long channel openings and required fitting of their open time p.d.f. with a triple-exponential function (see Table 1 and Fig. 3 for an example). In contrast, the open triangles show the burst length distributions from β2 single-KO patches that had channel openings that were fitted to a double-exponential function. The burst durations differed significantly (P < 0.01, Mann–Whitney test) between the α5β2/α5β2α7 KO (median: 27.3 ms; n= 43) and β2 single-KO neurons (median: 47.6 ms; 27.2 and 87.3 for the 25th and 75th percentiles, respectively; n= 17). Cb, burst length distributions from the β2 KO neurons were resolved into three elements. The down triangles show the burst durations that were fitted with one exponential (median: 27.5 ms; 22.0 and 39.6 for the 25th and 75th percentiles, respectively; n= 9) and open times that were fitted with two exponential components. The up triangles show the burst durations that were fitted with two exponentials (open triangles: τ1 median: 25.4 ms; 16.1 and 45.5 for the 25th and 75th percentiles, respectively; n= 8; filled triangles: τ2 median 151.9 ms; 104.5 and 215.3 for the 25th and 75th percentiles, respectively; n= 8) and open times that were fitted with three exponential components. Statistical comparisons were made using the Mann–Whitney test.
Figure 5Conductance and kinetic properties of channels recorded in α5 KO neurons
A, exemplar segments of a continouous cell-attached recording of single-channel activity from an α5 KO SCG neuron at a patch pipette potential of 90 mV. Note the prominent channel openings with amplitudes that differed by approximately 50%. B, amplitude histogram and Gaussian fit from a 2 min recording at a patch pipette potential of 90 mV showing two discrete peaks at –2.44 ± 0.01 and −4.37 ± 0.02 pA. C, I–V plot generated from the amplitude histograms at patch electrode potentials of 30, 50, 70 and 90 mV. The calculated slope conductances were 14.8 ± 0.8 and 31.6 ± 6.9 pS. D, summary of channel conductance levels from 16 patches. The circles represent the main conductance levels (±SEM), and the triangles show the lower (up triangles) and higher (down triangles) secondary conductance levels. The diamonds show a significantly smaller conductance level (±SEM) that was observed only in α5 KO patches. Note that these channels always occur together with – but did not transition directly between – receptors that are normally found in α5β2 double-KO neurons. For a summary of the kinetic parameters, see Table 1.
Figure 6Conductance and kinetic properties of nACh receptors in wild type SCG neurons
Aa–Ca, exemplar segments of continouous cell-attached recordings of single-channel activity from SCG neurons cultured from three different WT mice. Channel openings were recorded at a patch pipette potential of either 70 mV (Aa1, Aa2 and Ba) or 90 mV (Ca1 and Ca2). Aa1, the amplitude (slope conductance: 33 pS, data not shown) and relatively brief openings indicate the presence of an α3β4 receptor. Aa2, channel activity in the same patch as Aa1 showing a slightly smaller conductance level (see Ab). Ba, the amplitude (slope conductance: 31 pS, data not shown) and relatively long openings that are not interrupted by channel ‘flickering’ suggest the presence of an α3β4α5 receptor. Ca1, the amplitude (−2.01 ± 0.02 pA, see Cb) and somewhat longer openings (see Cc) suggest the presence of an α3β4β2 receptor. Ca2, the amplitude (−5.11 ± 0.02 pA, see Cb) and relatively brief openings indicate the presence of an α3β4 receptor in the same patch. Ab–Cb, amplitude histograms and Gaussian fits from 2 min segments of the recodings shown in traces Aa–Ca. Ab, main peak: −3.80 ± 0.01 pA; secondary peak: −3.40 ± 0.03 pA. Bb, single peak at −3.98 ± 0.01 pA. Cb, channel openings at three different amplitudes (−2.01 ± 0.02, −4.26 ± 0.02 and −5.11 ± 0.02 pA) were revealed in this patch. Ac–Cc, channel open time distributions from 2 min segments of the recordings shown in Aa–Ca. Ac, the data were fitted with the sum of two exponential components (continuous line) with τ1 = 1.71 ms (38% of all events) and τ2 = 15.0 ms (62% of all events). Bc, the data were fitted best with the sum of three exponential components (continuous line): τ1 = 0.50 ms (7% of all events), τ2 = 11.2 ms (74% of all events) and τ3 = 61.3 ms (19% of all events). Cc, kinetic analysis of the low-conductance state; data were fitted best with the sum of two exponential components (continuous line): τ1 = 0.72 (15% of all events) and τ2 = 23.3 ms (85% of all events). D, summary of the channel conductances measured from 23 patches. The circles represent the main slope conductances (±SEM), and the triangles show the secondary conductance levels. The diamonds show nAChRs in patches that – based on their conductance and longer open times – have the characteristics of α3β4β2 channels (15.4 ± 0.8 pS; τ1 = 0.67 ± 0.05 ms, τ2: 19.0 ± 1.7 ms; means ± SEM, n= 4). The asterisks indicate the six patches that contained putative α3β4α5 receptors (mean conductance ± SEM: 32.5 ± 1.9 pS) for which the channel open-time distributions required fitting with three exponential components with time constants τ1 = 0.38 ± 0.07 ms (7 ± 2% of all events), τ2 = 7.63 ± 1.32 ms (59 ± 10% of all events) and τ3 = 46.3 ± 7.2 ms (34 ± 10% of all events).