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swing phase of the right leg, as shown in state 5 of Figure 5.5 (c). |
During the right leg stance |
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phase, this rotation is eliminated. |
The return rotation is done in the second stance state (S3), |
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thereby ensuring that the foot is planted firmly on the ground (in S2) before attempting to turn the body. Ground friction keeps the foot position and orientation fixed, while the torso rotates about |
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the leg. |
The left foot performs a similar motion in its stance phase to distribute the complete |
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rotation evenly over both feet. A similar and symmetric set of perturbations is used for turning to |
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the left. Figure 5.6 shows the typical action of the turning perturbation. the motion is illustrated for the case of a stationary stepping motion. |
For the sake of clarity, |
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Figure 5.7 shows the hip plots from a set of turning trials performed using a base PCG similar to |
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that of Figure 3.7. The trials use up vector RVs with Qd= [.25,0]. |
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control works well for each of the three sampling strategies. |
Each trial uses a different scaling of |
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the turning perturbation in Figure 5.5. |
The largest scaling factor used which still yields forward |
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motion corresponds |
to |
a |
hip |
yaw |
of |
8 |
degrees |
for |
each |
leg, |
giving |
a |
turning |
radius |
of |
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approximately 2.5 meters. |
All of the walks face slightly into the centre of the circle, an effect |
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which is more pronounced for tighter curves. |
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S5 |
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S6 |
- swing foot |
S2 |
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- stance foot |
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demonstrates an interesting behaviour. |
In such trials, the tendency to "lead" the turn with the |