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• W2030796631 endingPage "012008" @default.
• W2030796631 startingPage "012008" @default.
• W2030796631 abstract "In this work, we study the problem of diffusing a product (idea, opinion, disease etc.) among agents on spatial network. The network is constructed by random addition of nodes on the planar. The probability for a previous node to be connected to the new one is inversely proportional to their spatial distance to the power of α. The diffusion rate between two connected nodes is inversely proportional to their spatial distance to the power of β as well. Inspired from the Fick's first law, we introduce the diffusion coefficient to measure the diffusion ability of the spatial network. Using both theoretical analysis and Monte Carlo simulation, we get the fact that the diffusion coefficient always decreases with the increasing of parameter α and β, and the diffusion sub-coefficient follows the power-law of the spatial distance with exponent equals to -α-β+2. Since both short-range diffusion and long-range diffusion exist, we use anomalous diffusion method in diffusion process. We get the fact that the slope index δ in anomalous diffusion is always smaller that 1. The diffusion process in our model is sub-diffusion." @default.
• W2030796631 created "2016-06-24" @default.
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• W2030796631 date "2015-04-17" @default.
• W2030796631 modified "2023-10-17" @default.
• W2030796631 title "Diffusion on spatial network" @default.
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• W2030796631 doi "https://doi.org/10.1088/1742-6596/604/1/012008" @default.
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