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Applying Graph Theory and Mathematical-Computational Modelling to Study a Neurophysiological Circuit

机译:应用图理论和数学计算模型研究神经生理回路

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The aim of the present study is to contribute to the knowledge about the functioning of the neuronal circuits. We built a mathematical-computational model using graph theory for a complex neurophysiological circuit consisting of a reverberating neuronal circuit and a parallel neuronal circuit, which could be coupled. Implementing our model in C++ and applying style="font-family:Verdana;"> neurophysiological values found in the literature, we studied the discharge pattern of the reverberant circuit and the parallel circuit separately for the same input signal pattern, examining the influence of the refractory period and the synaptic delay on the respective output signal patterns. Then, the same study was performed for the complete circuit, in which the two circuits were coupled, and the parallel circuit could then influence the functioning of the reverberant. The results showed that the refractory period played an important role in forming the pattern of the output spectrum of a reverberating circuit. The inhibitory action of the parallel circuit was able to regulate the reverberation frequency, suggesting that parallel circuits may be involved in the control of reverberation circuits related to motive activities underlying precision tasks and perhaps underlying neural work processes and immediate memories.
机译:本研究的目的是有助于了解神经元电路的功能。我们使用图理论构建了一种数学计算模型,用于由混响神经电路和并联神经元电路组成的复杂神经生理学电路,该方法可以耦合。在C ++中实现我们的模型,并应用<跨度样式=“Font-Family:Verdana;”>在文献中发现的神经生理值,我们对混响电路和并联电路的放电模式分别用于相同的输入信号模式,检查耐火周期的影响和突触延迟对各输出信号模式的影响。然后,对完整电路执行相同的研究,其中两个电路耦合,并且并联电路然后可以影响混响的功能。结果表明,耐火期在形成混响电路的输出谱的模式方面发挥了重要作用。并联电路的抑制作用能够调节混响频率,表明并行电路可以参与控制与主要任务相关的动机活动相关的混响电路,并且可能是神经工作过程和立即存储器。

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