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Neural decoding with visual attention using sequential Monte Carlo for leaky integrate-and-fire neurons

机译:使用顺序蒙特卡洛(Monte Carlo)对泄漏的整合并发射神经元进行视觉注意力的神经解码

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摘要

How the brain makes sense of a complicated environment is an important question, and a first step is to be able to reconstruct the stimulus that give rise to an observed brain response. Neural coding relates neurobiological observations to external stimuli using computational methods. Encoding refers to how a stimulus affects the neuronal output, and entails constructing a neural model and parameter estimation. Decoding refers to reconstruction of the stimulus that led to a given neuronal output. Existing decoding methods rarely explain neuronal responses to complicated stimuli in a principled way. Here we perform neural decoding for a mixture of multiple stimuli using the leaky integrate-and-fire model describing neural spike trains, under the visual attention hypothesis of probability mixing in which the neuron only attends to a single stimulus at any given time. We assume either a parallel or serial processing visual search mechanism when decoding multiple simultaneous neurons. We consider one or multiple stochastic stimuli following Ornstein-Uhlenbeck processes, and dynamic neuronal attention that switches following discrete Markov processes. To decode stimuli in such situations, we develop various sequential Monte Carlo particle methods in different settings. The likelihood of the observed spike trains is obtained through the first-passage time probabilities obtained by solving the Fokker-Planck equations. We show that the stochastic stimuli can be successfully decoded by sequential Monte Carlo, and different particle methods perform differently considering the number of observed spike trains, the number of stimuli, model complexity, etc. The proposed novel decoding methods, which analyze the neural data through psychological visual attention theories, provide new perspectives to understand the brain.
机译:大脑如何理解复杂的环境是一个重要的问题,第一步是要能够重构产生观察到的大脑反应的刺激。神经编码使用计算方法将神经生物学观察结果与外部刺激相关联。编码是指刺激如何影响神经元输出,并需要构建神经模型和参数估计。解码是指导致给定神经元输出的刺激的重建。现有的解码方法很少以有原则的方式解释神经元对复杂刺激的反应。在此,我们在描述概率混合的视觉注意假设下,使用描述神经尖峰序列的泄漏积分和发射模型,对多种刺激的混合物进行神经解码,其中神经元在任何给定时间仅参与单个刺激。当解码多个同时存在的神经元时,我们假设采用并行或串行处理视觉搜索机制。我们考虑遵循Ornstein-Uhlenbeck过程的一个或多个随机刺激,以及遵循离散Markov过程进行切换的动态神经元注意力。为了在这种情况下解码刺激,我们在不同的环境中开发了各种顺序的蒙特卡洛粒子方法。通过求解Fokker-Planck方程获得的首次通过时间概率,获得了观测到的尖峰序列的可能性。我们表明,随机刺激可以通过顺序蒙特卡罗成功地解码,并且考虑到观测到的尖峰序列的数量,刺激的数量,模型的复杂性等,不同的粒子方法执行的效果也有所不同。提出了新颖的解码方法,用于分析神经数据通过心理视觉注意力理论,为理解大脑提供新的视角。

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