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Studies on a network of complex neurons

机译:复杂神经元网络的研究

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Abstract: In the last decade, much effort has been directed towards understanding the role of chaos in the brain. Work with rabbits reveals that in the resting state the electrical activity on the surface of the olfactory bulb is chaotic. But, when the animal is involved in a recognition task, the activity shifts to a specific pattern corresponding to the odor that is being recognized. Unstable, quasiperiodic behavior can be found in a class of conservative, deterministic physical systems called the Hamiltonian systems. In this paper, we formulate a complex version of Hopfield's network of real parameters and show that a variation on this model is a conservative system. Conditions under which the complex network can be used as a Content Addressable memory are studied. We also examine the effect of singularities of the complex sigmoid function on the network dynamics. The network exhibits unpredictable behavior at the singularities due to the failure of a uniqueness condition for the solution of the dynamic equations. On incorporating a weight adaptation rule, the structure of the resulting complex network equations is shown to have an interesting similarity with Kosko's Adaptive Bidirectional Associative Memory.!21
机译:摘要:在过去的十年中,人们一直在致力于理解混沌在大脑中的作用。与兔子一起工作表明,在静止状态下,嗅球表面的电活动是混乱的。但是,当动物参与识别任务时,活动会转变为与要识别的气味相对应的特定模式。不稳定的拟周期行为可以在称为汉密尔顿系统的一类保守的确定性物理系统中找到。在本文中,我们制定了真实参数Hopfield网络的复杂版本,并表明该模型的变体是一个保守的系统。研究了将复杂网络用作内容可寻址存储器的条件。我们还检查了复杂S型函数的奇异性对网络动力学的影响。由于动力学方程解的唯一性条件的失败,网络在奇异点上表现出不可预测的行为。在合并权重自适应规则后,所得复杂网络方程的结构显示出与Kosko的自适应双向关联记忆具有有趣的相似之处!21

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