| Literature DB >> 32575627 |
Wookhyun Park1, Woong Choi2, Hanjin Jo1, Geonhui Lee1, Jaehyo Kim1.
Abstract
Human movement is a controlled result of the sensory-motor system, and the motor control mechanism has been studied through diverse movements. The present study examined control characteristics of dominant and non-dominant hands by analyzing the transient responses of circular tracking movements in 3D virtual reality space. A visual target rotated in a circular trajectory at four different speeds, and 29 participants tracked the target with their hands. The position of each subject's hand was measured, and the following three parameters were investigated: normalized initial peak velocity (IPV2), initial peak time (IPT2), and time delay (TD2). The IPV2 of both hands decreased as target speed increased. The results of IPT2 revealed that the dominant hand reached its peak velocity 0.0423 s earlier than the non-dominant hand, regardless of target speed. The TD2 of the hands diminished by 0.0218 s on average as target speed increased, but the dominant hand statistically revealed a 0.0417-s shorter TD2 than the non-dominant hand. Velocity-control performances from the IPV2 and IPT2 suggested that an identical internal model controls movement in both hands, whereas the dominant hand is likely more experienced than the non-dominant hand in reacting to neural commands, resulting in better reactivity in the movement task.Entities:
Keywords: circular tracking movement; dominant hand; motor control; transient response; virtual reality
Mesh:
Year: 2020 PMID: 32575627 PMCID: PMC7348742 DOI: 10.3390/s20123477
Source DB: PubMed Journal: Sensors (Basel) ISSN: 1424-8220 Impact factor: 3.576
Characteristics of 29 Subjects.
| Subject No. | Age (Years) | Sex | Dominant Hand |
|---|---|---|---|
|
| 25 | M | R |
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| 24 | M | R |
|
| 24 | F | L |
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| 24 | M | R |
|
| 25 | M | R |
|
| 22 | F | R |
|
| 22 | F | R |
|
| 22 | F | R |
|
| 22 | F | R |
|
| 24 | M | L |
|
| 26 | M | R |
|
| 22 | M | R |
|
| 22 | F | R |
|
| 23 | F | R |
|
| 23 | F | R |
|
| 22 | F | R |
|
| 35 | M | R |
|
| 24 | F | R |
|
| 26 | M | R |
|
| 25 | M | R |
|
| 23 | M | R |
|
| 26 | M | R |
|
| 26 | M | R |
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| 24 | M | R |
|
| 23 | M | R |
|
| 23 | M | L |
|
| 25 | M | R |
|
| 33 | M | R |
|
| 30 | M | R |
Figure 1Experimental procedure for the circular tracking experiment. (A) Subject sitting on an experimental chair and holding a hand-held controller to conduct the target tracking movement with the virtual reality (VR) head-mounted display on. To restrict upper-body interference, belts are crossed on the subject’s chest. The target (red ball) is only visible in the 3D VR environment, while the tracer (yellow ball) indicates the current 3D location of the controller. The orbit of the target is invisible to the subject. (B) The sizes and trajectory of the balls. The target must move along a virtual trajectory with a diameter of 300 mm. They are instructed to follow the target with the tracer. (C) The target moves within the frontal plane and the velocity of the tracer is examined.
Figure 2Typical examples of velocities during the first half-orbit of circular tracking movements at 0.500 π rad/s (S2). (A) Trajectories of the target and tracer performed by the dominant hand (DH) on the frontal plane. (B) Trajectories of the target and tracer performed by the non-dominant hand (NDH) on the frontal plane. (C1) Velocity of the DH calculated on the X-axis and (C2) on the Y-axis. (C3) Computed speeds on the frontal plane, normalized to S2. (D1) Velocity of the NDH calculated on the X-axis and (D2) on the Y-axis. (D3) Computed speeds on the frontal plane, normalized to S2.
Figure 3Evaluation of transient responses of the circular tracking movement based on initial peak velocity (IPV2) on the frontal plane. (A) The values of IPV2 of 29 subjects for four speed factor levels. (B) The pairwise comparison between the dominant hand (DH) and NDH was shown for IPV2 of all the speed factors. (C) Pairwise comparisons of IPV2 were represented for the speed factor within DH and (D) within NDH. (E) The results of pairwise comparison of IPV2 in both DH and NDH.
Statistical results of each parameter.
| Variable | Hand | Speed Factor | Total | |||
|---|---|---|---|---|---|---|
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| 216.01 | 204.53 | 192.56 | 178.31 | 197.85 |
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| 235.65 | 215.90 | 180.60 | 172.86 | 201.25 | |
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| 0.4299 | 0.4789 | 0.4954 | 0.4540 |
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| 0.4966 | 0.4966 | 0.5084 | 0.5261 |
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| 0.4632 | 0.4877 | 0.5019 | 0.4900 | ||
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| 0.2092 | 0.1686 | 0.1720 | 0.1525 |
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| 0.2586 | 0.2395 | 0.1870 | 0.1843 |
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* These values are recorded in terms of ‘mean (± standard deviation)’.
Figure 4Evaluation of the transient responses of the circular tracking movement based on the initial peak time (IPT2) on the frontal plane. (A) The values of IPT2 of the 29 subjects at four speed factor levels. (B) The pairwise comparison between dominant hand (DH) and non-dominant hand (NDH) is shown for the IPT2 of all the speed factors. (C) Pairwise comparisons of the IPT2 are represented in terms of the speed factor within DH and (D) NDH. (E) Pairwise comparison of IPT2 for both DH and NDH.
Figure 5Evaluation of transient responses of the circular tracking movement based on the time delay (TD2) on the frontal plane. (A) The values of TD2 of 29 subjects at four speed factor levels. (B) The pairwise comparison between dominant hand (DH) and non-dominant hand (NDH) is shown for the TD2 of all speed factors. (C) Pairwise comparisons of TD2 are represented for each speed factor with the DH and (D) NDH. (E) Pairwise comparison of TD2 with both the DH and NDH.