MATHEMATICAL MODELING OF THE PROGRAMING FIELD IN A NEURAL SWITCH USING THE SEMI-INFINITE COPLANAR ELECTRODE APPROXIMATION

The design and mathematical modeling of the programing electric field in a neural switch is carried out. The specified function for the switch is to operate as a synaptic processor behaving in an adaptive manner and suitable to be used as a compact programable device with other artificial neural network hardware. Modeling of the switch is carried out by means of complex mathematical analysis employing the Schwarz–Christoffel transform. The effect of inter-electrode separation on the field strength is analyzed in two dimensions. The realized power law function of the programing field is discussed and explained.