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Duction. We use the following sets of values (Izhikevich, 2003): (i) for RS neurons: (Figure 1A); (ii) for IB neurons: (Figure 1B); (iii) for CH neurons: (Figure 1C); (iv) for FS neurons: (Figure 1D); (v) for LTS neurons: (Figure 1E). a = 0.02, b = 0.2, c = -65, d = eight a = 0.02, b = 0.two, c = -55, d = 4 a = 0.02, b = 0.two, c = -50, d = two a = 0.1, b = 0.2, c = -65, d = two a = 0.02, b = 0.25, c = -65, d =Frontiers in Computational Neurosciencewww.frontiersin.orgSeptember 2014 | Volume 8 | Short article 103 |Tomov et al.Sustained activity in cortical modelsFIGURE 1 | Electrophysiological cell classes as modeled by Equation (1). Parameter values are provided within the text. (A) Normal spiking (RS) neuron. (B) Intrinsically bursting (IB) neuron. (C) Chattering (CH) neuron. (D) Fast spiking (FS) neuron. (E) Low threshold spiking (LTS) neuron.The term Ii (t) in Equation (1) denotes the input received by neuron i. It can be of two kinds: external input and synaptic input from other neurons in the network. We modeled the latter as Isyn,i =j presynGijexin(t) Eexin – vi ,(two)one module and can be named right here a Actarit web network of hierarchical level H = 0. A network of hierarchical level H has 2H modules (Wang et al., 2011), therefore a network of hierarchical level H = 1 has two modules, a network with H = 2 has four modules, and so on. Networks with H 0 have been generated by the following algorithm: 1. Randomly divide every single module of the network into two modules of similar size; two. Every single intermodular connection (i j) is, with probability R, replaced by a new connection among i and k exactly where k is usually a randomly selected neuron from the identical module as i. For inhibitory synapses we took R = 1: all intermodular inhibitory connections had been deleted and only the nearby ones (intramodular) remained. In contrast, for excitatory connections, we took R = 0.9 which resulted in Cefcapene pivoxil hydrochloride Inhibitor survival of a portion of these connections, and, thereby, in presence of both local and long-distance (i.e., intramodular and intermodular) excitatory links. three. Recursively apply steps 1 and 2 to develop networks of greater hierarchical levels. Figure 2 shows examples of hierarchical and modular networks constructed by the above procedure.two.3. NETWORK SPIKING CHARACTERISTICSwhere the sum extends more than all neurons, presynaptic to neuron exin would be the conductance from the synapse from neuron j i, and Gij to neuron i, which may be either excitatory or inhibitory. The reversal potentials with the excitatory and inhibitory synapses are Eex = 0 mV and Ein = -80 mV, respectively. We assume that the synaptic dynamics is event-driven with out delays: when a presynaptic neuron fires, the corresponding synaptic conductance exin is instantaneously elevated by a continuous quantity gexin . Gij Otherwise, conductances obey the equation Gij (t) d exin Gij (t) = – , dt exinexin(3)with synaptic time constants ex = 5 ms and in = 6 ms (Dayan and Abbott, 2001; Izhikevich and Edelman, 2008).two.two. NETWORK MODELSThe hierarchical and modular architecture of our networks was constructed by a top-down process (Wang et al., 2011). Within this method, we started having a random network of N neurons connected with probability p and rewired it to obtain hierarchical and modular networks. Here we applied two combinations of N and p: N = 512 with p = 0.02, and N = 1024 with p = 0.01. In both instances the ratio of excitatory to inhibitory neurons was 4:1. Excitatory neurons have been purely on the RS type or even a mixture of two forms: RS (generally present) with either CH or IB cells. Inhibitory cel.

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