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Segregation of two seed growth patterns with fractal geometry | | Deepak N. Bankar
; P. M. Gade
; A.V. Limaye
; A. G. Banpurkar
; | | Date: |
4 Oct 2006 | | Subject: | Pattern Formation and Solitons | | Abstract: | We study the generalized diffusion-limited aggregates (DLA), with two seeds placed at distance d lattice units and investigate the probability p(d) that the patterns generated from those seeds get connected. In this model, one can vary the parameter $alpha$, and get a range of patterns from fractal-DLA to compact one. For a fractal-DLA, p(d) decays rapidly with d, the decay is slower for compact pattern in which case p(d)>>1 for all practical distances. We demonstrate a similar phenomenon experimentally in viscous fingering and electrochemical deposition with two injection points/cathodes. | | Source: | arXiv, nlin/0610005 | | Services: | Forum | Review | PDF | Favorites | |
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