一类分形渗流的相位及其临界概率

Phases and Critical Probabilities of a Kind of Fractal Percolations

研究了一种随机过程──广义随机Ｓｉｅｒｐｉｎｓｋｉ地毯的组态问题，证明了随着保留概率从０到１变化．此随机过程经过几个不同的相位．同时给出了各相位间临界概率的估计．

Considers the combinational state of a kind of random processes. i. e. the extended random Sierpinskicarpet. It is proved that the process has past through several different phases as its parameter increases from 0 to 1.Critical probabilities between different phases are also estimated.