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Non-homogenous structures in neural networks with chaotic recursive nodes: dealing with diverse multi-assemblies architectures, connectivity and arbitrary bifurcating nodes

机译:具有混沌递归节点的神经网络中的非均匀结构:处理各种多组件体系结构,连通性和任意分叉节点

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This paper addresses recurrent neural architectures based on bifurcating nodes that exhibit chaotic dynamics. These nodes interact through parametric coupling, self organize, and the network evolves to spatio-temporal attractors that encode stored patterns. This strategy is used to implement associative memories in which the coding of binary strings is done through period-2 cycles. The performance of such associative arrangements is measured through the average error in pattern recovery. The impact of the synaptic connections magnitude on architecture performance is analyzed, and a strategy for minimizing pattern recovery degradation when the number of stored patterns increases is developed. Experimental results show the success of such strategy. Mechanisms for allowing the studied networks to deal with asynchronous changes in input patterns, and tools for the interconnection between associative assemblies and hetero-association are developed. Finally, the coupling and coding of information in heterogeneous assemblies with diverse recursive maps are analyzed.
机译:本文讨论了基于分叉节点的递归神经体系结构,该节点表现出混沌动力学。这些节点通过参数耦合,自组织进行交互,并且网络演变为对存储的模式进行编码的时空吸引子。此策略用于实现关联存储器,其中二进制字符串的编码是通过周期2周期完成的。这种关联安排的性能是通过模式恢复中的平均误差来衡量的。分析了突触连接幅度对体系结构性能的影响,并开发了一种在存储的模式数量增加时将模式恢复降到最低的策略。实验结果证明了这种策略的成功。开发了允许研究的网络处理输入模式中的异步变化的机制,以及用于关联程序集和异构关联之间的互连的工具。最后,分析了具有不同递归映射的异构程序集中的信息耦合和编码。

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