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Time Step Impact on Performance and Accuracy of Izhikevich Neuron: Software Simulation and Hardware Implementation

机译:时间步长对Izhikevich Neuron性能和准确性的影响:软件仿真和硬件实现

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Spiking neurons, the models that mimic the biological cells in the brain, are described using ordinary differential equations. A common method to numerically solve these equations is Euler's method. An important factor that has a significant impact on the performance and cost of the hardware implementation or software simulation of spiking neural networks and yet its importance has been neglected in the published literature, is the time step in Euler's method. In this paper, first the Izhikevich neuron's accuracy as a function of the time step was measured. It was uncovered that the threshold time step that Izhikevich neuron becomes unstable is an exponential function of the input current. Software simulation performance, including total computational time and memory usage were compared for different time steps. Afterwards, the model was synthesized and implemented on the Filed Programmable Gate Array (FPGA). Hardware performance metrics such as speed, area and power consumption were measured for each time step. Results indicated that time step has a negative linear effect on the performance. It was concluded that by determining maximum input current to the neuron, larger time steps comparable to those used in the previous works could be employed.
机译:使用常微分方程描述了尖刺神经元,它是模拟大脑中生物细胞的模型。数值求解这些方程的一种常用方法是欧拉方法。影响尖峰神经网络的硬件实现或软件仿真的性能和成本的重要因素,但其重要性在已发表的文献中已被忽略,这是欧拉方法的时间步长。在本文中,首先测量了Izhikevich神经元的精确度随时间步长的变化。已经发现,伊热克维奇神经元变得不稳定的阈值时间步长是输入电流的指数函数。比较了不同时间步长的软件仿真性能,包括总计算时间和内存使用情况。之后,该模型被综合起来并在场可编程门阵列(FPGA)上实现。在每个时间步均测量了硬件性能指标,例如速度,面积和功耗。结果表明,时间步长对性能有负面的线性影响。得出的结论是,通过确定神经元的最大输入电流,可以采用与先前工作中使用的时间步长相当的时间步长。

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