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Here, we consider statistical quantities such as a T-, F-, or Z-statistic, which comprise a SPM.
Second, robustness is quantified using some statistical quantities.
These statistical quantities play an important role in structural reliability analysis.
Various statistical quantities of the concentration signals, characteristic for the mixing process were computed.
We also compute various statistical quantities and their decay exponents in decaying turbulence.
From this spectral likelihood expansion all statistical quantities of interest can be calculated semi-analytically.
These characteristics of network architecture are not captured by the typical statistical quantities used to describe network structure.
Two methodologies, following the two orders of integration, lead to different governing equations for the statistical quantities.
This article makes a survey on various numerical approaches available today to calculate statistical quantities of Lévy stable distributions.
The results demonstrate these two statistical quantities express similar pattern to traffic flow parameters with morning and evening peak hours.
In particular, different statistical quantities can be computed through simple re-arrangement of lateral divisive connections, non-linearities, and pooling.
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