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感觉神经元的最佳刺激如何受到网络结构的限制。

How optimal stimuli for sensory neurons are constrained by network architecture.

作者信息

DiMattina Christopher, Zhang Kechen

机构信息

Department of Neuroscience, The Johns Hopkins University School of Medicine, Baltimore, MD 21205, U.S.A.

出版信息

Neural Comput. 2008 Mar;20(3):668-708. doi: 10.1162/neco.2007.11-05-076.

Abstract

Identifying the optimal stimuli for a sensory neuron is often a difficult process involving trial and error. By analyzing the relationship between stimuli and responses in feedforward and stable recurrent neural network models, we find that the stimulus yielding the maximum firing rate response always lies on the topological boundary of the collection of all allowable stimuli, provided that individual neurons have increasing input-output relations or gain functions and that the synaptic connections are convergent between layers with nondegenerate weight matrices. This result suggests that in neurophysiological experiments under these conditions, only stimuli on the boundary need to be tested in order to maximize the response, thereby potentially reducing the number of trials needed for finding the most effective stimuli. Even when the gain functions allow firing rate cutoff or saturation, a peak still cannot exist in the stimulus-response relation in the sense that moving away from the optimum stimulus always reduces the response. We further demonstrate that the condition for nondegenerate synaptic connections also implies that proper stimuli can independently perturb the activities of all neurons in the same layer. One example of this type of manipulation is changing the activity of a single neuron in a given processing layer while keeping that of all others constant. Such stimulus perturbations might help experimentally isolate the interactions of selected neurons within a network.

摘要

确定感觉神经元的最佳刺激通常是一个需要反复试验的困难过程。通过分析前馈和稳定循环神经网络模型中刺激与反应之间的关系,我们发现,在单个神经元具有递增的输入-输出关系或增益函数且突触连接在具有非退化权重矩阵的层之间是收敛的情况下,产生最大放电率反应的刺激总是位于所有允许刺激集合的拓扑边界上。这一结果表明,在这些条件下的神经生理学实验中,为了使反应最大化,只需测试边界上的刺激,从而有可能减少找到最有效刺激所需的试验次数。即使增益函数允许放电率截止或饱和,从某种意义上说,刺激-反应关系中仍然不会存在峰值,即远离最佳刺激总是会降低反应。我们进一步证明,非退化突触连接的条件还意味着适当的刺激可以独立地扰动同一层中所有神经元的活动。这种操作的一个例子是在给定的处理层中改变单个神经元的活动,同时保持其他所有神经元的活动不变。这种刺激扰动可能有助于在实验中分离网络内选定神经元的相互作用。

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