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• W2971329283 abstract "We identify the presence of a continuum percolation transition in model suspensions of pusher-type microswimmers. The clusters dynamically aggregate and disaggregate resulting from a competition of attractive and repulsive hydrodynamic and steric interactions. As the microswimmers' filling fraction increases, the cluster size distribution approaches a scale-free form and there emerge large clusters spanning the entire system. We characterize this microswimmer percolation transition via the critical exponents associated to cluster size distribution $tau$, correlation length $nu$, mean cluster size $gamma$, and clusters' fractal dimension $d_f$. We are able to show that two scaling relations, known from percolation theory, also hold for our microswimmers. A real-space renormalization group transformation can approximately predict the value of the exponent $nu$. This finding opens new vistas on microswimmers' congregative processes." @default.
• W2971329283 created "2019-09-05" @default.
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• W2971329283 date "2019-08-28" @default.
• W2971329283 modified "2023-09-27" @default.
• W2971329283 title "Percolation transition of pusher-type microswimmers" @default.
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• W2971329283 hasPublicationYear "2019" @default.
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