why there is no self-connection for the feedback in Hopfiled network? what is the advantages ?
In case of the continuous version of the Hopfield neural network, we have to consider neural self-connections wij≠0 and choose as an activation function a sigmoid function. With these new adjustments, the training algorithm operates in the same way.
The convergence property of Hopfield’s network depends on the structure of W (the matrix with elements wij) and the updating mode. An important property of the Hopfield model is that if it operates in a sequential mode and W is symmetric with nonnegative diagonal elements, then the energy function
(7.71)Ehs(t)=12∑i=1n∑j=1nwijxi(t)xj(t)-∑i=1nbixi(t)=-12xT(t)Wx(t)-bTx(t)
is nonincreasing [138]. The network always converges to a fixed point.
why there is no self-connection for the feedback in Hopfiled network? what is the advantages ?
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The amplifier N, is connected to a resistive feedback network N, as shown in Figure 100. The amplifier is characterized in terms of its two-port hybrid-h parameters which are given in matrix form below 100. 2.0 ΚΩ 675.0nIV -10.4 KAJA 6.75mU Assuming that the Brune tests pass for this connection, calculate values for the open- loop function a, the feedback function f and the closed-loop function Td Indicate the type and units for each of these functions. 1a 2a Amplifier...
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