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• W4313893168 abstract "The renormalization group is the cornerstone of the modern theory of universality and phase transitions, a powerful tool to scrutinize symmetries and organizational scales in dynamical systems. However, its network counterpart is particularly challenging due to correlations between intertwined scales. To date, the explorations are based on hidden geometries hypotheses. Here, we propose a Laplacian RG diffusion-based picture in complex networks, defining both the Kadanoff supernodes' concept, the momentum space procedure, emph{'a la Wilson}, and applying this RG scheme to real networks in a natural and parsimonious way." @default.
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• W4313893168 date "2023-01-09" @default.
• W4313893168 modified "2023-10-13" @default.
• W4313893168 title "Laplacian renormalization group for heterogeneous networks" @default.
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• W4313893168 doi "https://doi.org/10.1038/s41567-022-01866-8" @default.
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