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- W2086836316 abstract "Closed formulas for Schroifmmodeddotelsetextasciidieresisfi{}dinger Green functions connecting opposite corners of two fractal lattices are presented. The lattices are the 3-simplex S and another, R, not previously analyzed. While the corner-to-corner propagation amplitude goes to zero as a function of the lattice size L with stretched-exponential behavior at most values of energy, power-law scaling of the form ${mathit{L}}^{mathrm{ensuremath{beta}}}$ is found for a certain infinite set of real energies. Values of the exponent ensuremath{beta} are distributed in a multifractal way over the spectrum of the infinite-lattice limit." @default.
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- W2086836316 date "1991-07-01" @default.
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- W2086836316 title "Length scaling of corner-to-corner propagation on fractal lattices" @default.
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- W2086836316 doi "https://doi.org/10.1103/physrevb.44.382" @default.
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