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Biologically Plausible Models of Homeostasis and STDP: Stability and Learning in Spiking Neural Networks

机译:稳态和STDP的生物合理模式:尖峰神经网络中的稳定性和学习

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Spiking neural network (SNN) simulations with spike-timing dependent plasticity (STDP) often experience runaway synaptic dynamics and require some sort of regulatory mechanism to stay within a stable operating regime. Previous homeostatic models have used L_1 or L_2 normalization to scale the synaptic weights but the biophysical mechanisms underlying these processes remain undiscovered. We propose a model for homeostatic synaptic scaling that modifies synaptic weights in a multiplicative manner based on the average postsynaptic firing rate as observed in experiments. The homeostatic mechanism was implemented with STDP in conductance-based SNNs with Izhikevich-type neurons. In the first set of simulations, homeostatic synaptic scaling stabilized weight changes in STDP and prevented runaway dynamics in simple SNNs. During the second set of simulations, homeostatic synaptic scaling was found to be necessary for the unsupervised learning of V1 simple cell receptive fields in response to patterned inputs. STDP, in combination with homeostatic synaptic scaling, was shown to be mathematically equivalent to non-negative matrix factorization (NNMF) and the stability of the homeostatic update rule was proven. The homeostatic model presented here is novel, biologically plausible, and capable of unsupervised learning of patterned inputs, which has been a significant challenge for SNNs with STDP.
机译:用尖峰定时依赖塑性(STDP)飙升神经网络(SNN)模拟经常经历失控的突触动态,并要求某种监管机制保持在稳定的经营制度范围内。以前的稳态模型已经使用L_1或L_2标准化来缩放突触权重,但这些过程的基本上的生物物理机制仍未被发现。我们提出了一种用于稳态突触缩放的模型,其基于实验中观察到的平均突触射出速率以乘法方式修改突触权重。稳态机制用STDP在基于电导的SNNS中实现,具有Izhikevich型神经元。在第一组模拟中,稳态突触缩放STDP中的稳定重量变化并防止简单SNN中的失控动力学。在第二组模拟期间,发现稳态突触缩放是为了响应于图案化输入而无监督的V1简单细胞接收领域所必需的。 STDP与稳态突触缩放相结合,被证明是在数学上等同于非负矩阵分子(NNMF),并且稳定性更新规则的稳定性被证明。这里提出的稳态模型是新颖的,生物学上可言论,并且能够无监督的图案投入学习,这对于STDP来说是SNNS的重大挑战。

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