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In the final step, two numerical examples are given to show how error graph is varied in terms of selected poses.
Fig. 17 Tracking error graph of CAVIAR database set (image sequences of Fig. 15) Fig. 18 Tracking error graph of CAVIAR database set (image sequences of Fig. 16).
Error graph of proposed method and mean-shift algorithm is shown in Fig. 23.
In Fig. 20, the tracking error graph for proposed methods and men shift algorithm is shown.
The resulting error graph for PFS is shown in Figure 7. Figure 7 Tuning the a parameter for PFS.
In Fig. 26, tracking error graph of methods is shown and as it is clear in the low contrast condition, proposed method based on extended mean-shift algorithm has a lowest error and best precision in target tracking.
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This explains the mild slope of the estimation error graphs with respect to E b /N0.
From the error graphs and reconstructed trajectories, we can see that three parameters are especially important for translation accuracy.
These error graphs nearly overlap with that of no noise except near the free end (where the error increases up to 5%).
Increment in the spatial dimension of the vortical track size was followed by a reduction in features and this lowered the tracking accuracy as demonstrated by our surface response error graphs.
The difference (relative error) between graph theory measures derived from empirical and simulated data was then estimated.
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