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A new conjecture extends the GM law for percolation thresholds to dynamical situations

机译:一个新的猜想将渗流阈值的GM法扩展到动态情况

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摘要

The universal law for percolation thresholds proposed by Galam and Mauger (GM) is found to apply also to dynamical situations. This law depends solely on two variables, the space dimension d and a coordinance number q. For regular lattices, q reduces to the usual coordination number while for anisotropic lattices it is an effective coordination number. For dynamical percolation we conjecture that the law is still valid if we use the number q(2) of second nearest neighbors instead of q. This conjecture is checked for the dynamic epidemic model which considers the percolation phenomenon in a mobile disordered system. The agreement is good. [References: 12]
机译:发现由Galam和Mauger(GM)提出的渗流阈值的通用定律也适用于动态情况。该定律仅取决于两个变量,即空间维数d和协调数q。对于规则晶格,q减小为通常的配位数,而对于各向异性晶格,q是有效的配位数。对于动态渗流,我们推测如果使用第二近邻的数量q(2)而不是q,该定律仍然有效。针对这个流行病模型检查了这个猜想,该模型考虑了移动无序系统中的渗流现象。协议很好。 [参考:12]

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