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- W2093551485 abstract "Temporal evolution of a distribution function P(X,t) for X clusters is analyzed in aggregation-chipping processes, which is a model incorporating simultaneously aggregation and the chipping off of a monomeric unit from a randomly chosen aggregate. Numerical simulations show that P(1,t) exhibits the singular time dependence P(1,t)-P(1,infinity) proportional, t(-2)3 . Using this time dependence, we find a notable double power-law distribution of P(X,t) with universal exponents -5/2 and -3/2 at a sufficiently large t . In finite systems, clusters in the second power law with the exponent -3/2 eventually coagulate into one monopolized cluster. These analyses are in good agreement with the results of the simulation." @default.
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- W2093551485 date "2008-06-17" @default.
- W2093551485 modified "2023-09-23" @default.
- W2093551485 title "Double power-law in aggregation-chipping processes" @default.
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- W2093551485 doi "https://doi.org/10.1103/physreve.77.061122" @default.
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