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Kinetic self-avoiding walks on randomly diluted lattices at the percolation threshold

机译:动力学自回避在渗滤阈值上随机稀释的晶格上行走

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摘要

Survival probability arguments have been developed for obtaining generalized formulas for the end-to-end distance exponents of the self-avoiding walk, the kinetic growth walk (KGW), and the true self-avoiding walk on a percolating cluster. A crossover in the asymptotic behavior of KGW on a two dimensional percolating cluster has been observed at a walk length [approx equals] 60. This is presented as numerical evidence of the fact that the KGW latches onto a backbone as it grows longer.
机译:已经开发了生存概率论据,以获取渗流簇上自我规避行走,动力学增长行走(KGW)和真正的自我规避行走的端到端距离指数的广义公式。在步行长度[大约等于] 60处,观察到了二维渗流簇上KGW的渐近行为的交叉。这被表示为随着KGW的增长而闩锁在主干上的事实的数字证据。

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