By Gerasimos G. Rigatos
This booklet offers a whole research on neural buildings displaying nonlinear and stochastic dynamics, elaborating on neural dynamics by means of introducing complicated types of neural networks. It overviews the most findings within the modelling of neural dynamics when it comes to electric circuits and examines their balance houses with using dynamical structures thought.
It is appropriate for researchers and postgraduate scholars engaged with neural networks and dynamical structures theory.
Read Online or Download Advanced Models of Neural Networks: Nonlinear Dynamics and Stochasticity in Biological Neurons PDF
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Additional info for Advanced Models of Neural Networks: Nonlinear Dynamics and Stochasticity in Biological Neurons
Example text
Similarly, the concentration of ions KC in the outer part of the membrane is very small and in case that several neurons fire simultaneously then this concentration may change. 7 Calcium-Dependent Channels Modelling of channels where there is transfer of Ca2C is important because the concentration of these ions affects several signaling mechanisms. The two most important channels of this type are: (1) IK,Ca which is the calcium dependent potassium channel, and (2) Ican which is the inward calcium-dependent current.
4 Voltage-Gated Potassium Channels KC These are ion channels which open or close depending on the value of the membrane’s potential V . 1 A-Current The transient sodium current and the delayed rectifier current are similar to those of the Hodgkin–Huxley model, although in the present case they are faster. To this model an additional potassium current is introduced. 92) EA / The activation variable a increases as current increases. The de-activation variable b decreases as current increases. Steady-state current is almost zero.
12) By replacing Eqs. 13) From Eqs. 17) Example 3. Spring-mass system (Fig. 3). 1 Characteristics of the Dynamics of Nonlinear Systems 31 Fig. x1 ; x2 /. x1 ; x2 / have a constant slope. x/ D c is drawn in the x1 x2 plane and along this curve one also draws small linear segments of length c. x/ D c is known as isocline. x1 ; x2 /. Example 1. 30) For different values of c one has the following isoclines diagram depicted in Fig. 4. 2 Computation of Isoclines 33 Fig. 0 c=1/2 c=1/3 c=1/4 4 3 2 x 2 1 0 −1 −2 −3 −4 −5 −5 0 x Fig.