Yang et al. [7] investigated the qualitative behavior of the recursive sequence (1.2).
In this paper, we propose a set of recursive equations to describe the behavior of multi-class, multi-server queueing systems: ∑ Gi/Gi/m.
Yang et al. [5] investigated the qualitative behavior of the recursive sequence x n + 1 = a x n - 1 + b x n - 2 c + d x n - 1 x n - 2, n = 0, 1, …, (1.3).
Comparing the upper two plots in Fig. 5 with those in Fig. 2, we see the same general behavior of the recursive Hampel filter as that for the standard Hampel filter, although the "optimal plateau" starts later and is slightly shorter.
The recursive median filter is idempotent does this behavior extend to recursive Hampel filters for arbitrary t?
Beyond these results, the following interesting questions are open at present: The recursive median filter is idempotent does this behavior extend to recursive Hampel filters for arbitrary t?
Yang et al. [9] investigated the global attractivity of equilibrium points and the asymptotic behavior of the solutions of the recursive sequence: (1.3).
We consider complex systems as functional blackboxes (with internal states), whose structure and behaviors can be constructed through a recursive integration of heterogeneous components.
Kids are often taught the same skills that anxious adults are, a variation on cognitive behavior therapy, designed to stop the endless recursive loop of rumination, replacing it with a smart, rational interior voice.
Resolving the recursive operations and assuming that x tends to infinite (stationary behavior), Equation (7) is computed as shown by the expression (11).
Since the pixel behavior can change over time, we perform a recursive adaptation of #min(x) based on the history of the number of matches observed at location x.
