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- W106751275 abstract "Rate equations describing irreversible coalescence are shown to exhibit critical behavior. Critical exponents are evaluated analytically. The kinetics of cluster growth by aggregation has been extensively studied by a number of sophisticated geometric models. These have been seen to yield self-similar structures, critical exponents, and so on. A similar structure was found by a much simpler approach for coagulation and for branched polymerization. Rate equations describing irreversible coalescence exhibit critical behavior. In a study described in this chapter, critical exponents are evaluated analytically. It has been shown that a rather mild generalization of classical Flory–Stockmayer theory affects the exponents, which can, however, be evaluated explicitly. Qualitatively, the model has much in common with percolation, but there are important differences in actual details." @default.
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- W106751275 date "1984-01-01" @default.
- W106751275 modified "2023-10-17" @default.
- W106751275 title "CRITICAL EXPONENTS IN THE SMOLUCHOWSKI EQUATIONS OF COAGULATION" @default.
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- W106751275 doi "https://doi.org/10.1016/b978-0-444-86912-8.50046-8" @default.
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