一个鼻子但两个鼻孔:学会在两个嗅觉皮层之间稀疏的连接上对齐。

PRX life Pub Date : 2024-10-01 Epub Date: 2024-12-02 DOI:10.1103/prxlife.2.043016
Bo Liu, Shanshan Qin, Venkatesh Murthy, Yuhai Tu
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引用次数: 0

摘要

神经表征在两个大脑半球的整合是神经科学中的一个重要问题。最近的实验表明,两个鼻孔分别受到刺激时,皮层神经元的气味反应是高度相关的。这种双侧排列指向结构的半球间连接,但详细的机制尚不清楚。在这里,我们假设持续暴露在环境气味中会形成这些投影,并将其建模为基于当地赫比规则的在线学习。我们发现使用稀疏连接的Hebbian学习实现了双边对齐,在速度和准确性之间表现出线性权衡。我们确定了皮层神经元数量与所需对准精度所需的半球间投影密度之间的逆比例关系,即更多的皮层神经元允许更稀疏的半球间投影。接下来,我们比较了局部Hebbian规则和全局随机梯度下降(SGD)学习对人工神经网络的对齐性能。我们发现,虽然SGD导致相同的对准精度与适度稀疏的连接,相同的逆比例关系成立。我们表明,它们的相似性能源于两个学习规则的更新向量在整个学习过程中显着对齐。这种见解可能会启发更复杂问题的高效稀疏局部学习算法。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
One nose but two nostrils: Learn to align with sparse connections between two olfactory cortices.

The integration of neural representations in the two hemispheres is an important problem in neuroscience. Recent experiments revealed that odor responses in cortical neurons driven by separate stimulation of the two nostrils are highly correlated. This bilateral alignment points to structured inter-hemispheric connections, but detailed mechanism remains unclear. Here, we hypothesized that continuous exposure to environmental odors shapes these projections and modeled it as online learning with local Hebbian rule. We found that Hebbian learning with sparse connections achieves bilateral alignment, exhibiting a linear trade-off between speed and accuracy. We identified an inverse scaling relationship between the number of cortical neurons and the inter-hemispheric projection density required for desired alignment accuracy, i.e., more cortical neurons allow sparser inter-hemispheric projections. We next compared the alignment performance of local Hebbian rule and the global stochastic-gradient-descent (SGD) learning for artificial neural networks. We found that although SGD leads to the same alignment accuracy with modestly sparser connectivity, the same inverse scaling relation holds. We showed that their similar performance originates from the fact that the update vectors of the two learning rules align significantly throughout the learning process. This insight may inspire efficient sparse local learning algorithms for more complex problems.

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