Multilayer motif analysis of brain networks
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Abstract (arXiv)
In the last decade, network science has shed new light both on the structural (anatomical) and on the functional (correlations in the activity) connectivity among the different areas of the human brain. The analysis of brain networks has made possible to detect the central areas of a neural system, and to identify its building blocks by looking at overabundant small subgraphs, known as motifs. However, network analysis of the brain has so far mainly focused on anatomical and functional networks as separate entities. The recently developed mathematical framework of multi-layer networks allows to perform an analysis of the human brain where the structural and functional layers are considered together. In this work we describe how to classify the subgraphs of a multiplex network, and we extend motif analysis to networks with an arbitrary number of layers. We then extract multi-layer motifs in brain networks of healthy subjects by considering networks with two layers, anatomical and functional, respectively obtained from diffusion and functional magnetic resonance imaging. Results indicate that subgraphs in which the presence of a physical connection between brain areas (links at the structural layer) coexists with a non-trivial positive correlation in their activities are statistically overabundant. Finally, we investigate the existence of a reinforcement mechanism between the two layers by looking at how the probability to find a link in one layer depends on the intensity of the connection in the other one. Showing that functional connectivity is non-trivially constrained by the underlying anatomical network, our work contributes to a better understanding of the interplay between structure and function in the human brain.
Key facts. Cited by 5 papers in the map (data through 7 Oct 2026). First posted on arXiv 29 Jun 2016.
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Citing papers per year: 2021: 2; 2022: 1; 2023: 1; 2024: 1.
5 papers.
- 2021PRESTO: Simple and Scalable Sampling Techniques for the Rigorous Approximation of Temporal Motif Countscited by 3
- 2021Learning low-rank latent mesoscale structures in networkscited by 3
- 2022Efficient multi-relational network representation using primescited by 1
- 2023A Network Science perspective of Graph Convolutional Networks: A surveycited by 1
- 2024From Primes to Paths: Enabling Fast Multi-Relational Graph Analysiscited by 0
- 2024From Primes to Paths: Enabling Fast Multi-Relational Graph Analysis17 Nov 2024
- 2023A Network Science perspective of Graph Convolutional Networks: A survey12 Jan 2023
- 2022Efficient multi-relational network representation using primes14 Sep 2022
- 2021Learning low-rank latent mesoscale structures in networks13 Feb 2021
- 2021PRESTO: Simple and Scalable Sampling Techniques for the Rigorous Approximation of Temporal Motif Counts18 Jan 2021