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Connection sparsity versus orbit stability in dynamic binary neural networks

机译:动态二进制神经网络中的连接稀疏性与轨道稳定性

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This paper considers two basic problems in artificial neural networks that can generate various binary periodic orbits. The first problem is relation between sparsity of network connection and stability of a target periodic orbit. The second problem is comparison between digital circuits and artificial neural networks in the orbit stability. We consider these problems in dynamic binary neural networks characterized by the signum activation function and ternary connection matrix. Performing basic numerical experiments, we give conjectures for the two problems. First, as the connection sparsity increases, the orbit stability varies. There exists suitable sparsity in which the orbit stability is very strong. Second, as the connection matrix approaches to the most sparse case, the dynamic binary neural network approaches to an equivalent system to the shift register that has no stable periodic orbit.
机译:本文考虑了人工神经网络中的两个基本问题,可以产生各种二进制周期性轨道。第一个问题是网络连接的稀疏性与目标周期性轨道的稳定性之间的关系。第二个问题是在轨道稳定性中的数字电路和人工神经网络之间的比较。我们考虑在动态二进制神经网络中的这些问题,其特征在于Signum激活函数和三元连接矩阵。执行基本的数值实验,我们为这两个问题提供猜想。首先,随着连接稀疏性增加,轨道稳定性变化。存在合适的稀疏性,其中轨道稳定性非常强。其次,随着连接矩阵到最稀疏的情况的方法,动态二进制神经网络接近等效系统到没有稳定的周期性轨道的移位寄存器。

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