论文标题
基于突触的工作记忆的确切神经质量模型
Exact neural mass model for synaptic-based working memory
论文作者
论文摘要
在过去的十年中,已经开发了一种工作记忆的突触理论(WM),以替代持续的尖峰范式。在这种情况下,我们开发了一种神经质量模型,能够准确地重现异质尖峰神经网络的动力学,其中包含用于短期突触可塑性的现实细胞机制。该种群模型以发射速率和平均膜电位来重现网络的宏观动力学。后者的数量使我们能够深入了解在WM任务中测量的局部现场潜力和脑电图信号,以表征大脑活动。更具体地,突触促进和抑郁症可以通过突触重新激活或持续活动有效地模仿WM的操作。记忆接入和负载与刺激锁定的瞬态振荡有关,然后是$β-γ$带中的稳态活性,因此类似于人类纤维曲霉刺激期间在皮质中观察到的东西,猴子中的对象识别。内存杂耍和竞争已经通过仅加载两个项目而出现。但是,可以通过考虑由多个兴奋性种群和一个常见的抑制池组成的神经体系结构来存储更多的项目。内存能力在很大程度上取决于项目的显示率,并且最大程度地提高了最佳频率范围。特别是,我们为最大记忆能力提供了分析表达。此外,平均膜电位被证明是测量记忆负荷的合适代理,类似于人类实验中事件驱动的电位。最后,我们表明$γ$功率随着加载项目的数量而增加,如许多实验所报道,而$θ$和$β$ power揭示了非单调行为。
A synaptic theory of Working Memory (WM) has been developed in the last decade as a possible alternative to the persistent spiking paradigm. In this context, we have developed a neural mass model able to reproduce exactly the dynamics of heterogeneous spiking neural networks encompassing realistic cellular mechanisms for short-term synaptic plasticity. This population model reproduces the macroscopic dynamics of the network in terms of the firing rate and the mean membrane potential. The latter quantity allows us to get insight on Local Field Potential and electroencephalographic signals measured during WM tasks to characterize the brain activity. More specifically synaptic facilitation and depression integrate each other to efficiently mimic WM operations via either synaptic reactivation or persistent activity. Memory access and loading are associated to stimulus-locked transient oscillations followed by a steady-state activity in the $β-γ$ band, thus resembling what observed in the cortex during vibrotactile stimuli in humans and object recognition in monkeys. Memory juggling and competition emerge already by loading only two items. However more items can be stored in WM by considering neural architectures composed of multiple excitatory populations and a common inhibitory pool. Memory capacity depends strongly on the presentation rate of the items and it maximizes for an optimal frequency range. In particular we provide an analytic expression for the maximal memory capacity. Furthermore, the mean membrane potential turns out to be a suitable proxy to measure the memory load, analogously to event driven potentials in experiments on humans. Finally we show that the $γ$ power increases with the number of loaded items, as reported in many experiments, while $θ$ and $β$ power reveal non monotonic behaviours.