Abstract
The two-component random resistor network, i.e., the network composed of conducting and insulating bonds, both with finite values of conductance ( and ), is analyzed. Based on the general scaling assumption, a single crossover exponent for small value of h=/ for all multifractal moments of current or voltage distributions is found not only in d=2 dimensions. This allows us to describe the behavior of 1/f noise of the two-component random resistor network over the entire region of concentration p of the conducting component: Three pictures of the relative noise intensity S versus the concentration p are admissible, depending on the ratio of the microscopic-1/f-noise intensities of the components.
- Received 1 April 1991
DOI:https://doi.org/10.1103/PhysRevB.45.205
©1992 American Physical Society