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We theoretically investigate the asymptotical stability, local bifurcations and chaos of discrete-time recurrent neural networks with the form ofwhere the input-output function is defined as a generalized sigmoid function, such as vi = tanh(μi,ui), vi =2/πarctan(π/2μiui) and vi =1/(1+e-ui/ε),etc. Numerical simulations are also provided to demonstrate the theoretical results.
We theoretically investigate the asymptotical stability, local bifurcations and chaos of discrete-time recurrent neural networks with the form ofwhere the input-output function is defined as a generalized sigmoid function, such as vi = tanh (μi, ui), vi = 2 / πarctan (π / 2μiui) and vi = 1 / (1 + e-ui / ε), etc. Numerical simulations are also provided to demonstrate the theoretical results.