2018
DOI: 10.3389/fnbot.2018.00029
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Hebbian Plasticity in CPG Controllers Facilitates Self-Synchronization for Human-Robot Handshaking

Abstract: It is well-known that human social interactions generate synchrony phenomena which are often unconscious. If the interaction between individuals is based on rhythmic movements, synchronized and coordinated movements will emerge from the social synchrony. This paper proposes a plausible model of plastic neural controllers that allows the emergence of synchronized movements in physical and rhythmical interactions. The controller is designed with central pattern generators (CPG) based on rhythmic Rowat-Selverston… Show more

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Cited by 26 publications
(25 citation statements)
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“…This is similar to what we observed in on-going research of human interactions where individuals perform the same movement at the same frequency but each maintaining their own characteristics. Moreover, in our previous case study of handshaking [24], the CPG was entrained due to the physical locking. In this case, there is no physical contact so plasticity mechanisms truly are responsible for the motor coordination and adaptation.…”
Section: Discussionmentioning
confidence: 93%
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“…This is similar to what we observed in on-going research of human interactions where individuals perform the same movement at the same frequency but each maintaining their own characteristics. Moreover, in our previous case study of handshaking [24], the CPG was entrained due to the physical locking. In this case, there is no physical contact so plasticity mechanisms truly are responsible for the motor coordination and adaptation.…”
Section: Discussionmentioning
confidence: 93%
“…Note also that in [24], we used force feedback and the CPG output as a velocity command. Here, as there is no physical interaction and the Pepper robot has neither velocity control nor torque sensors, a similar setup could not possibly be done.…”
Section: Discussionmentioning
confidence: 99%
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“…σ s is a gain. To be included in the proposed CPG architecture [22], equations of the rhythmic cells can be rewritten as (please refer to [29] for all the details):…”
Section: Mathematical Modelingmentioning
confidence: 99%