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. 1997 Jun 24;94(13):6735-40.
doi: 10.1073/pnas.94.13.6735.

Estimation of mean exocytic vesicle capacitance in mouse adrenal chromaffin cells

Affiliations

Estimation of mean exocytic vesicle capacitance in mouse adrenal chromaffin cells

T Moser et al. Proc Natl Acad Sci U S A. .

Abstract

Whole-cell membrane capacitance measurements are frequently used to monitor neuronal and nonneuronal secretory activity. However, unless individual fusion events can be resolved, the type of the fusing vesicles cannot be identified in these experiments. Here we apply statistical analysis of trial-to-trial variations between depolarization-induced capacitance increases of mouse adrenal chromaffin cells and obtain estimates for the capacitance contribution of individual exocytic vesicles between 0.6 and 2 fF. For comparison, measurements of membrane capacitance were combined with amperometric recordings of catecholamine release during intracellular perfusion of chromaffin cells with high [Ca2+]. Crosscorrelation of both signals yielded a mean capacitance contribution of individual catecholaminergic vesicles of 1.3 fF. We suggest that depolarization-induced capacitance increases in mouse adrenal chromaffin cells mainly represent fusion of chromaffin granules.

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Figures

Figure 2
Figure 2
Typical Cm measurement in chromaffin cells in slices. (A) Capacitance increase in response to a 10 ms long depolarization from the holding potential of −80 mV to 0 mV (center), which is flanked by preceding and after control measurements (no depolarization). After the depolarization the capacitance exhibits a decaying transient (ΔCt) in addition to the stable elevation. The measuring sweeps were separated by 1–3 s (intervals indicated by dashed lines). The dc voltage protocol is displayed in the uppermost panel with the 10-ms constant voltage segments indicated by bold bars. Test and control ΔCm values were estimated as the differences between Cm averages taken over the shaded time window after the constant voltage segments (long) with respect to averages over the preceding shaded window (short). (B and C) Membrane conductance (Gm) and series resistance (Gs) are shown to illustrate that there was no major crosstalk between Cm, Gm, and Gs lock-in estimates.
Figure 1
Figure 1
Analysis of amperometric spikes and single vesicle capacitance during secretion of isolated chromaffin cells. Cells were stimulated by intracellular perfusion with high [Ca2+] (internal solution 2) and bathed in Ringer’s solution (external solution 2). (A) The top graph shows the distribution of the current integrals (Qamp) of the fastest amperometric spikes (risetime <1.5 ms). The Inset displays the smallest fast spike (peak amplitude ≈4 pA) detected and compares it it to a large one, recorded during the same experiment. The lower graph displays the  3formula image histogram. A Gaussian fit (solid line) is superimposed. Its mean and SD were 54.2 × 10−6 and 18.7 × 10−6 C1/3, respectively. (B) Time-locked ΔCm (Upper) and amperometric current (Lower) averages for three groups. Top, left: spikes <23 pA; bottom, left: spikes >23 pA but <70 pA; right, top: spikes >70 pA. The Δc values were estimated as the y − difference of two parallel lines fitted to the average trace (up to 20 ms before the spike-peak, and from 20 ms after the spike-peak). (C) Plot of the Qamp of the average spikes versus Δc.
Figure 3
Figure 3
Application of nonstationary fluctuation analysis to test and control ΔCm. (A) Test ΔCm values, here measured in response to repetitive 10-ms depolarizations (control ΔCm data not shown). The x-axis indicates the experimental time. The first two ΔCm values were excluded (nonequilibrium conditions). An analysis bin of four (shaded boxes) was moved forward point by point to calculate sample (group) means and variances. Whereas test means were calculated from the “raw” ΔCm values (circles) we measured test variances after subtracting a fit to the ΔCm values (solid line, representing the secretory rundown) from the “raw” ΔCm values (corrected ΔCm values: crosses). This was done to avoid contaminating variance attributable to the trend. No such correction was performed for estimation of control variances. (B) The sample means for test (circles) and control (bars from zero) ΔCm. (C) Test (crosses) and control (bars from zero) sample variances.
Figure 4
Figure 4
Sample variances and means obtained for test ΔCm are positively correlated. (A) A plot of the trend-corrected sample variances versus their corresponding means shown in Fig. 3 (10-ms depolarizations, bin-size = 4). Both measures were correlated for test ΔCm (circles). The regression line had a slope of ≈1.0 fF. There was no correlation between variances and means in the case of control ΔCm (squares). (B) Sample variances (trend-corrected) and means calculated from the same ΔCm data with an analysis bin-size of 8. The larger bin slightly reduced the scatter, but again yielded a slope of the regression line of ≈1.0 fF. (C) An analogous plot for the analysis of an experiment where 100-ms depolarizations were repetitively applied (bin-size = 4, symbols as used above). The slope of the regression line fitted to the test data was 1.6 fF.

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