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Original Articles

Direct tuning of inertia sensors of a navigation system using the neural network approach

Pages 131-144 | Received 15 Oct 2008, Accepted 23 May 2009, Published online: 09 Oct 2009

Figures & data

Figure 1. Reference frames for the 2D (a) and 3D (b) problems.

Figure 1. Reference frames for the 2D (a) and 3D (b) problems.

Figure 2. Orientation error (a) and 2D trail on a map (b) during a 150 s simulation.

Figure 2. Orientation error (a) and 2D trail on a map (b) during a 150 s simulation.

Figure 3. Optimal correction of orientation (a) and positioning (b) during a 150 s simulation.

Figure 3. Optimal correction of orientation (a) and positioning (b) during a 150 s simulation.

Figure 4. 2D trail on a map (a) and displacement components (b) when sensitivity errors are increased 10 times.

Figure 4. 2D trail on a map (a) and displacement components (b) when sensitivity errors are increased 10 times.

Figure 5. Identification on data containing 2% error in final positioning, orientation (a) and velocity correction (b).

Figure 5. Identification on data containing 2% error in final positioning, orientation (a) and velocity correction (b).

Figure 6. Example of optimal reconstruction of acceleration (a) and 3D path (b).

Figure 6. Example of optimal reconstruction of acceleration (a) and 3D path (b).

Figure 7. Non-optimal velocities (a) and 3D path reconstruction during 60 s measurement (b).

Figure 7. Non-optimal velocities (a) and 3D path reconstruction during 60 s measurement (b).

Figure 8. Missed velocity (a) and 3D path reconstruction over a 300 s measurement (b).

Figure 8. Missed velocity (a) and 3D path reconstruction over a 300 s measurement (b).

Figure 9. Optimal velocity reconstruction (a) and 3D path on a 300 s measurement (b).

Figure 9. Optimal velocity reconstruction (a) and 3D path on a 300 s measurement (b).

Table 1. The exact and estimated correction parameters presented in Figure .

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