Abstract

Energy constraints are a fundamental limitation of the brain, which is physically embedded in a restricted space. The collective dynamics of neurons through connections enable the brain to achieve rich functionality, but building connections and maintaining activity come at a high cost. The effects of reducing these costs can be found in the characteristic structures of the brain network. Nevertheless, the mechanism by which energy constraints affect the organization and formation of the neuronal network in the brain is unclear. Here, it is shown that a simple model based on cost minimization can reproduce structures characteristic of the brain network. With reference to the behavior of neurons in real brains, the cost function was introduced in an activity-dependent form correlating the activity cost and the wiring cost as a simple ratio. Cost reduction of this ratio resulted in strengthening connections, especially at highly activated nodes, and induced the formation of large clusters. Regarding these network features, statistical similarity was confirmed by comparison to connectome datasets from various real brains. The findings indicate that these networks share an efficient structure maintained with low costs, both for activity and for wiring. These results imply the crucial role of energy constraints in regulating the network activity and structure of the brain.

Highlights

  • Energy constraints are a fundamental limitation of the brain, which is physically embedded in a restricted space

  • Regarding the network energy cost, two types of definitions can be used: the wiring cost, which is the energy needed to construct connections, and the activity cost, which is the energy consumption associated with the signal transfer ­activity[14,15,34]

  • For connectome datasets from the real brain, nodes correspond to brain regions or neurons, and the connectivity is measured by means of various devices

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Summary

Introduction

Energy constraints are a fundamental limitation of the brain, which is physically embedded in a restricted space. With reference to the behavior of neurons in real brains, the cost function was introduced in an activity-dependent form correlating the activity cost and the wiring cost as a simple ratio Cost reduction of this ratio resulted in strengthening connections, especially at highly activated nodes, and induced the formation of large clusters. In addition to various biological ­studies[32,33,34], direct evidence that the brain network is optimized with respect to these energy resources can be found in the structure of the brain connectome They contain large-scale clusters interconnected by hub regions, creating a small-world network ­structure[7,8,15], and the activity organized near criticality facilitates signal transfer in the b­ rain[2,35,36,37]. The model was implemented based on this function using artificial neural network m­ ethods[42,43]

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