Exact solution of a kinetic self-avoiding walk on a fractal

R.M. Bradley

doi:10.1088/0305-4470/20/13/003

Journal of Physics A: General Physics

Paper

01 Jan 1999

Exact solution of a kinetic self-avoiding walk on a fractal

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Abstract

The indefinitely growing self-avoiding walk is solved exactly on a regular fractal, the Sierpinski gasket. The fractal dimension D=In 5/In 2-1 differs from the value of D for the equilibrium self-avoiding walk on this fractal.

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Non-linear conductivity of granular superconductors: A novel breakdown problem

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Nucleation and growth kinetics of preferred C54 TiSi ₂ orientations: Time-resolved x-ray diffraction measurements

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Comment on 'Reflecting and absorbing boundary conditions on the tail of the Laplacian random walk'

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Nucleation and growth in systems with two stable phases

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