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. 2012 Mar 8;6:7. doi: 10.3389/fncom.2012.00007

Figure 5.

Figure 5

Validation of binary model analysis with the LIF spiking model. (A) The input currents are dissected into background Ic(t) (blue) and inhibitory synaptic Ig(t) (orange) components: Itotal(t) = Ic(t) + Ig(t) (black). A single realization for a pair of E-cells is shown with V = 1. (B) The covariance of the input currents, averaged across pairs, has the following features: the input covariance from the background is constant (blue), the inhibitory synaptic input’s covariance increases with firing rate (orange), but together the total input covariance decreases with firing rate (black) – cf. Figure 4Cii. (C) The covariance susceptibility function S for the LIF spiking model increases with firing rate. (D) The input covariance for a low (dashed, V = 0.1) and high velocity (solid, V = 1) whisker input in time decreases by different amounts upon whisker stimulation. (E) The susceptibility function in time is determined by the instantaneous firing rate [interpolating the curve in (C)]; low velocities have smaller S and higher velocities have larger S. (F) The approximation of the spike count covariance in green, obtained by multiplying corresponding black and red curves, is small like the actual CovEE (cf. Figure 4Ciii). The dashed-lines correspond to low velocity, solid lines correspond to high velocity.