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In particular, if the graph is not split after the modification, the algorithm computes a minimal, or if desired even a minimum, split completion or deletion of the modified graph.
With slight modification, the algorithm for longitudinal vibrations of a rod could also be applied to the dynamics of periodic beams, plates and shells with random parameters subjected to stochastic moving loads.
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With these modifications, the algorithm tries to force users in the cell edge of the faulty cell to move to a neighboring cell.
The approach is a modification of the algorithm elaborated by Sauer and Wilkinson, which is based on the riometer data.
Furthermore, a slight modification of the algorithm allows us to learn the corresponding subclass of multivalued dependencies.
Modification of the algorithm depends on random cell replacement between Imperialist and its colonies as assimilation policy.
A modification to the algorithm for improved domain connectivity solutions in problems with tight tolerances as well as heterogeneous grid clustering is also presented.
The first minor objective of this paper is to suggest ways to alleviate these problems without major modification to the algorithm.
Figure 10 Illustration of modification for the algorithm in [14].
This optimization required a modification of the algorithm implementation.
Thus, the modification of the algorithm to this setting is straight forward.
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