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Percolation, Gelation and the Metal-Insulator Transition

And by perfect coincidence, this is exactly the exponent we obtained by screwing up balls of paper But what better model for a folded, solid membrane than a screwed up sheet of paper  [Pg.65]

The second feature of the clusters we obtain is a very wide distribution of sizes. Studies have shown that this distribution varies in a quite characteristic way. Indeed, if we call P N, e) the probability of finding an Al-site cluster, i.e., the concentration of A -site clusters, at a distance e = p — Pc from the threshold, we find that [Pg.68]

It is interesting to examine the diminishing power law and its exponent t more closely. In fact, it is not independent of the fractal dimension i perco of the clusters  [Pg.68]

Polymers with a branching structure and composed of a great many monomers can thereby be generated. When the fraction p of NCO groups having reacted with an OH group exceeds the threshold Pc, there exists a giant polymer whose size is only limited by the dimensions of the reaction bath, i.e., the reaction vessel. [Pg.69]

The above discussion concerns finite clusters. We have seen that the percolation threshold is characterised by the appearance of a spanning, or percolating [Pg.69]


See other pages where Percolation, Gelation and the Metal-Insulator Transition is mentioned: [Pg.65]    [Pg.65]    [Pg.67]    [Pg.71]   


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