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Chapter 2. Prehension

Chapter 2. Prehension

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128 THE PHASES OF PREHENSION<br />

where a is a positive constant. The present position command is up-<br />

dated as follows:<br />

where G[Vi]+ = max(Vi,O). Motor priming is possible with this<br />

model, because a new target may be specified, but no movement will<br />

occur until the GO signal increases above zero. The difference vector<br />

can still be computed.<br />

Grossberg and Bullock showed how the VITEg model can<br />

generate asymmetric velocity profiles across different movement<br />

durations. This is elaborated in Figure 5.7. The GO signal controls<br />

the speed of the movement. In Figure 57a, an asymmetrical velocity<br />

profile is seen for a slow movement. As the movement speed<br />

increases (Figures 5.7b and c), the velocity profiles become more<br />

symmetrical. This is seen in Figure 5.7d, where these velocity profiles<br />

are superimposed. Evidence in the neurophysiological data for the V<br />

signal has been seen in the directional population vector of<br />

Georgopoulos and colleagues (Georgopoulos et al., 1988; Kettner et<br />

al., 1988; Schwartz et al., 1988). The VITE model is consistent with<br />

higher peak velocity in target switching experiments. When there is an<br />

internal model of target location and current hand position, error<br />

corrections don't need to be made based on proprioception. The VITE<br />

model can generate different offsets for muscles, as a function of the<br />

GO signal, thus staggering the contraction onset times. Trajectories are<br />

generalized in joint space. Motor commands to a muscle group are<br />

read out at staggered times after the GO signal is received. While it<br />

can reach the same goal from arbitrary initial states at variable rates,<br />

the model cannot be easily applied to multi-joint movements and does<br />

not address learning.<br />

In summary, point to point simple arm movements have pre-<br />

dictable spatial paths, although whether or not they are curved depends<br />

on where in the workspace the movement occurs. For unrestrained<br />

gGrossberg and Kuperstein (1986, 1989) have developed a feedback model (the<br />

muscle linearization model MLN) that compares the feedforward internal model (P<br />

in Figure 5.6) to sensory feedback. Mismatches between these generate error<br />

signals which alter the gain of the motor command adaptively.

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