Sparse identification of contrast gain control in the fruit fly photoreceptor and amacrine cell layer.

IF 2.3 4区 医学 Q1 Neuroscience
Aurel A Lazar, Nikul H Ukani, Yiyin Zhou
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引用次数: 8

Abstract

The fruit fly's natural visual environment is often characterized by light intensities ranging across several orders of magnitude and by rapidly varying contrast across space and time. Fruit fly photoreceptors robustly transduce and, in conjunction with amacrine cells, process visual scenes and provide the resulting signal to downstream targets. Here, we model the first step of visual processing in the photoreceptor-amacrine cell layer. We propose a novel divisive normalization processor (DNP) for modeling the computation taking place in the photoreceptor-amacrine cell layer. The DNP explicitly models the photoreceptor feedforward and temporal feedback processing paths and the spatio-temporal feedback path of the amacrine cells. We then formally characterize the contrast gain control of the DNP and provide sparse identification algorithms that can efficiently identify each the feedforward and feedback DNP components. The algorithms presented here are the first demonstration of tractable and robust identification of the components of a divisive normalization processor. The sparse identification algorithms can be readily employed in experimental settings, and their effectiveness is demonstrated with several examples.

Abstract Image

Abstract Image

Abstract Image

果蝇光感受器和无毛细胞层对比度增益控制的稀疏识别。
果蝇的自然视觉环境通常以光强度为特征,光强度范围跨越几个数量级,并且在空间和时间上快速变化对比度。果蝇的光感受器强有力地传递并与无毛细胞一起处理视觉场景,并将产生的信号提供给下游目标。在这里,我们模拟了视觉处理的第一步在光感受器-腺分泌细胞层。我们提出了一种新的分裂归一化处理器(DNP)来模拟发生在光感受器-腺细胞层的计算。DNP明确地模拟了无毛细胞的光感受器前馈和时间反馈加工路径以及时空反馈路径。然后,我们正式表征了DNP的对比度增益控制,并提供了稀疏识别算法,可以有效地识别每个前馈和反馈DNP组件。这里提出的算法是分裂归一化处理器组件的可处理和鲁棒识别的第一个演示。稀疏识别算法可以很容易地应用于实验环境,并通过几个例子证明了它们的有效性。
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来源期刊
Journal of Mathematical Neuroscience
Journal of Mathematical Neuroscience Neuroscience-Neuroscience (miscellaneous)
自引率
0.00%
发文量
0
审稿时长
13 weeks
期刊介绍: The Journal of Mathematical Neuroscience (JMN) publishes research articles on the mathematical modeling and analysis of all areas of neuroscience, i.e., the study of the nervous system and its dysfunctions. The focus is on using mathematics as the primary tool for elucidating the fundamental mechanisms responsible for experimentally observed behaviours in neuroscience at all relevant scales, from the molecular world to that of cognition. The aim is to publish work that uses advanced mathematical techniques to illuminate these questions. It publishes full length original papers, rapid communications and review articles. Papers that combine theoretical results supported by convincing numerical experiments are especially encouraged. Papers that introduce and help develop those new pieces of mathematical theory which are likely to be relevant to future studies of the nervous system in general and the human brain in particular are also welcome.
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