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. 2015 Apr 14;4:e05531. doi: 10.7554/eLife.05531

Figure 4. Relation between depleted RRP fraction and release kinetics.

(A) Examples of submaximal responses in different cells. 0.25M responses (black), scaled to 0.5M responses (grey) in the same cell, display faster kinetics when a larger fraction of the RRP is depleted. (B) Fitted data overlayed on the predicted curve. Data points corresponding to the examples in A are indicated. Data points for 0.50M, 0.75M, and 1.0M are shown as mean ± SEM. Note that whereas the model predicts a 94% depletion of the RRP with 0.5M the y-axis value at 0.5M is one per definition since the RRP size at this concentration was used as a reference to calculate the depleted RRP fraction.

DOI: http://dx.doi.org/10.7554/eLife.05531.017

Figure 4—source data 1. Parameter values for Figure 4B and Figure 4—figure supplement 1.
elife05531s004.docx (19.9KB, docx)
DOI: 10.7554/eLife.05531.018

Figure 4.

Figure 4—figure supplement 1. Comparison of analytical approximation and model predictions of the relation between release kinetics and RRP depletion.

Figure 4—figure supplement 1.

For small k2,max, the duration of the sucrose pulse dictates the depleted RRP fraction: 7 s stimuli deplete a smaller fraction than stimuli of 20 s and longer. For large k2,max, the blue curve (D depletable) exceeds the others, because the steady-state RRP at the end of the stimulus is smaller when D is depletable. This is due to Equation (24): Rf = k1Df/(k−1 + k2,max). A smaller upstream pool at the end of the stimulus (Df) thus yields a smaller Rf and hence a larger depleted RRP fraction (RiRf)/Ri.