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Asynchronous simulation of large networks of spiking neurons and dynamical synapses

机译:尖峰神经元和动态突触的大型网络的异步仿真

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Numerical simulations of networks of `integrate and fire' (IF) neurons are typically `synchronous': for a given time resolution triangle opent the differential equations expressing the neural dynamics are numerically solved, with step triangle opent. In practical terms, the simplest integration methods can be used, and simulations of reasonable large networks (of order 10~4 neurons) are within the capabilities of a fast workstation. The need to introduce synaptic dynamics coupled to the evolution of neural states, makes large scale simulations unfeasible. There are two main reasons: 1) the number of synapses grows with the square of the number of neurons, at fixed connectivity. With synapses as dynamical variables, the computational load becomes excessive. 2) the typical time scale for synaptic modifications is generally assumed to be much longer than that of neural dynamics. Thus, to observe effects of synaptic dynamics on neural activities, much longer simulations (in `biological times') are required.
机译:“整合并解雇”(IF)神经元网络的数值模拟通常是“同步的”:对于给定的时间分辨率三角形opent,表示神经动力学的微分方程通过步长三角形opent进行数值求解。实际上,可以使用最简单的集成方法,并且在快速工作站的能力范围内,可以对合理的大型网络(10到4个神经元数量级)进行仿真。引入突触动力学与神经状态进化相结合的需要,使得大规模的模拟是不可行的。主要有两个原因:1)固定连接时,突触的数量与神经元数量的平方成正比。使用突触作为动态变量,计算量会变得过大。 2)一般认为,突触修饰的典型时标比神经动力学的时标长得多。因此,要观察突触动力学对神经活动的影响,需要更长的模拟时间(在“生物学时代”)。

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