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A quasideterministic irreversible growth model is studied, where aggregates are generated by attractive cluster-panicle forces proportional to rC=. It is shown that fractal dimensions and growth site probability measures of the resulting fractal structures strongly depend on the parameter a. Comparison with experimental results indicates that this model represents a funher Step towards realistic simulations of growth processes.
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Block et al. (1991) studied this question.
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