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- W1986344467 abstract "The problem for random packing or filling has been treated in many fields. In this paper we form random sequential packing patterns, filling metallic squares with integer length a on insulator substrates divided into square unit cells. We investigate the percolational and fractal property of the packing patterns, and clarify that the maximum critical percolation length ${a}_{c}$ (=3 units length) of the packed squares is presented for the insulator-to-metal transition to take place on the random sequential packing textures. When a>${a}_{c}$, no insulator-to-metal transition occurs even at the saturation coverage where no more squares can be filled without any overlap. However even in such patterns with a>${a}_{c}$, the large percolation clusters possess fractal properties, and the fractal dimensions equal 1.94." @default.
- W1986344467 created "2016-06-24" @default.
- W1986344467 creator A5031808865 @default.
- W1986344467 date "1987-09-01" @default.
- W1986344467 modified "2023-09-23" @default.
- W1986344467 title "Percolational and fractal property of random sequential packing patterns in square cellular structures" @default.
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- W1986344467 doi "https://doi.org/10.1103/physreva.36.2384" @default.
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