Not all the cases examined above are tested here: For the cases with power-law aperture distributions, we examine α = 1.001, 2, and 6; for the cases of log-normal aperture distributions, we examine σ = 0.1, 0.2, and 0.6; we also test the cases where the aperture is proportional to the fracture length.
Open image in new window Fig. 15 Length of sub-network backbone (l b) normalized by the total length of the original fracture network (l o) plotted against the percentage of eliminated fractures, for the cases of log-normal aperture distributions with the same log-mean value but different log-standard deviations from 0.1 to 0.6.
As with the cases of power-law aperture distributions, in the cases of log-normal aperture distributions, the length of the backbone of sub-networks decreases nearly linearly with an increasing portion of fractures being eliminated, based on the flow simulation results.
Just as in the case of Log rule, magnitude of vector sets the width of partition about the axis.
This is a queue-aware nonopportunistic scheduler which, in each subframe, allocates the next available RB to a user, and then updates just as in the case of Log and Exp rule.
As in the case of log gains, a sensitivity value of (positive or negative) p indicates a p% change in some outcome measure due to a 1% increase in the parameter of interest.
Four types of alert threshold algorithms are compared: weekly percentile, weekly mean with standard deviation (simple, moving average, and log-transformed case numbers), slide positivity proportion, and slope of weekly cases on log scale.
In both cases plots of log (2n - 1) vs. log ƒ yielded curves with two distinct regions, the transition occurring where the wavelength corresponded to one turn of the spiral.
"In the case of logging, the problem is so serious that it threatens to destroy some of Indonesia's largest forests within a decade".
