A co-evolving process of colored vertices and state-dependent edges in dense random graphs converges to a limiting Markov process on colored graphons, with Fisher-Wright diffusion for color densities and a color-dependent stochastic flow for edges.
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Co-evolving vertex and edge dynamics in dense graphs
A co-evolving process of colored vertices and state-dependent edges in dense random graphs converges to a limiting Markov process on colored graphons, with Fisher-Wright diffusion for color densities and a color-dependent stochastic flow for edges.