\mu_{i} \frac{d y^{*}_{i}(t)}{dt} = -y^{*}_{i}(t) + \sum_{j=1}^{N} w_{ij} y_{j}(t) + I_{i}(t) + y^{*}_{i}(0) .....(1)
y_{i}(t) = \varphi( y^{*}_{i}(t) )
\varphi(a) = a if a > 0, 0 oterwise.
)\mu_{i}: Time constant of the i-th neuron.
y^{*}_{i}(t): Internal potential of the i-th neuron at time t.
w_{ij}: Synaptic weight from the j-th neuron to the i-th neuron.
y_{j}(t): Output from the j-th neuron at time t.
I_{i}(t): External input to the i-th neuron at time t.
y^{*}_{i}(0): Initial value of the internal potential of the i-th neuron.
\varphi(a): Analog threshold output function.
N=1,008. Each neuron has
1,020 synapses including
12 synapses receiving a set of external
inputs. The total number of synapses is, therefore,
1,028,160.
| ITEM | SPECIFICATION | |
|---|---|---|
| Number of Neurons | 1,008 | |
| Total number of Synapses | 1,028,160 | |
| Precision of internal potentials | 12-bit | |
| Precision of output | 11-bit | |
| Precision of synaptic weights | 7-bit | |
| Time constants | From 416 Ęsec to 26.4 msec (6-bit programmable) | |
| Maximum output frequency | 5MHz or 10MHz | |
| Main clock frequency | 20MHz |