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Zinc-metal ``trees'' are grown two dimensionally from a line electrode by electrodeposition. The deposits, which consist of trees of all sizes, bear close resemblance to the patterns of two-dimensional (d=2) diffusion-limited deposition on a one-dimensional (db=1) substrate computer simulated first by Meakin. The fractal nature of the deposits is confirmed with the fractal dimension df(2,1)=0.70±{}0.06. The number of deposits (trees) of size s is also found to scale as nₛ{~}s^-τ with {τ}apeq21.54. These values are in excellent agreement with the theoretical values calculated for the case of the diffusion-limited deposition with d=2 and db=1 and with the large-scale computer-simulation results.
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Matsushita et al. (1985) studied this question.
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