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. 2002 Sep 16;99(20):13222–13227. doi: 10.1073/pnas.192233099

Figure 4.

Figure 4

Parameters that determine coherence and frequency in the interneuron network model. All graphs show coherence (κ) plotted against the amplitude of the unitary postsynaptic peak conductance (gGABA) and excitatory drive (Iμ). Action potential frequency in the network is shown by superimposed color code (see scale bar at bottom). (A) Simulations with standard settings. Chemical and electrical synapses; biexponential synaptic conductance with decay time constants of 1.2 ms (90% amplitude contribution) and 8 ms (10%); 50 μm spacing; gap junction conductance 0.01 mS⋅cm−2. (B) Influence of the decay kinetics of the inhibitory postsynaptic conductance. (Left) Fast monoexponential decay (decay time constant 1.2 ms). (Right) Slow monoexponential decay (decay time constant 8 ms). (C) Effects of spacing of neurons. (Left) Decrease in cell-cell distance by a factor of 2 (25 μm). (Right) Increase by a factor of 1.5 (75 μm). (D) Impact of electrical synapses. (Left) Increased gap junction conductance (0.02 mS⋅cm−2). (Right) Block of gap junctions. In all simulations (AD) step-like driving currents were applied to individual neurons with randomized onset times of −150 ms ≤ t < −100 ms. Chemical and electrical synapses were inactive at −150 ms ≤ t < 0 and enabled for t ≥ 0 (type 1 simulation). Coherence was calculated for the time interval 400 ≤ t < 500 ms. (E) Effects of synchronous application of drive to the entire network (Left) or to a subset of 20 adjacent cells (10% of the population; Right). Chemical and electrical synapses were enabled throughout the simulation, and a step-like excitatory drive was applied simultaneously to all or a subset of cells at t = 0 (type 2 simulation). Coherence was calculated for the time interval 0 ≤ t < 100 ms.