Abstract
The "backbone' (ie, conducting part of the network) of a computer-generated two-dimensional percolation model of fractured formations is examined. The lengths of the conducting elements (line segments) are found to follow a power law distribution defined by Nl ∝ l-1.9, where l is the length of the line segment sections, and Nl is the number of elements of length l in the backbone. The measured electrical resistivity of the model is found to yield a power law behavior defined by R ∝ (N/NC - l) -1.3, where R is the overall resistance of the network, NC is the threshold for the onset of electrical conduction, and N is the number of line segments in the system. An analysis of the effect of a distribution of fracture apertures in the network on its transport properties is also presented. -from Authors
| Original language | English |
|---|---|
| Pages (from-to) | 10,015-10,021 |
| Journal | Journal of Geophysical Research |
| Volume | 96 |
| Issue number | B6 |
| DOIs | |
| State | Published - 1991 |
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