2007
DOI: 10.1007/s11071-006-9030-3
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Self-stability of a simple walking model driven by a rhythmic signal

Abstract: In this paper, we analyzed the dynamic properties of a simple walking model of a biped robot driven by a rhythmic signal from an oscillator. The oscillator receives no sensory feedback and the rhythmic signal is an open loop. The simple model consists of a hip and two legs that are connected at the hip. The leg motion is generated by a rhythmic signal. In particular, we analytically examined the stability of a periodic walking motion. We obtained approximate periodic solutions and the Jacobian matrix of a Poin… Show more

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Cited by 36 publications
(28 citation statements)
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“…For example, a movement generated by a 'predetermined pattern' acting as input to a musculo-skeletal system under gravity (Ringrose, 1997b;Aoi and Tsuchiya, 2007) might be as self-stable as spring-mass walking or running Ghigliazza et al, 2005;Owaki and Ishiguro, 2007). Other examples of self-stable mechanisms are: a purely passive robot steadily moving down a slope under gravity plus roll friction (McGeer, 1990a;McGeer, 1990b), insect locomotion in the horizontal plane (Schmitt and Holmes, 2000a;Schmitt and Holmes, 2000b;Schmitt and Holmes, 2001), oscillations induced by a fixed muscle stimulation program (Wagner and Blickhan, 1999;Wagner and Blickhan, 2003), robot juggling (Schaal et al, 1996), and somersault locomotion (Mombaur et al, 2005).…”
Section: Self-stabilitymentioning
confidence: 99%
“…For example, a movement generated by a 'predetermined pattern' acting as input to a musculo-skeletal system under gravity (Ringrose, 1997b;Aoi and Tsuchiya, 2007) might be as self-stable as spring-mass walking or running Ghigliazza et al, 2005;Owaki and Ishiguro, 2007). Other examples of self-stable mechanisms are: a purely passive robot steadily moving down a slope under gravity plus roll friction (McGeer, 1990a;McGeer, 1990b), insect locomotion in the horizontal plane (Schmitt and Holmes, 2000a;Schmitt and Holmes, 2000b;Schmitt and Holmes, 2001), oscillations induced by a fixed muscle stimulation program (Wagner and Blickhan, 1999;Wagner and Blickhan, 2003), robot juggling (Schaal et al, 1996), and somersault locomotion (Mombaur et al, 2005).…”
Section: Self-stabilitymentioning
confidence: 99%
“…stability and controllability of walking dynamics) is different in these two approaches. From this perspective, it is particularly interesting to conduct a compara- The lower plots show the frequency parameter of oscillator, and the stride length of every step during the three successful trials tive study between the proposed controller and the other approaches such as the phase resetting controllers, the reflexbased controllers and the CPG-based controllers (Aoi and Tsuchiya 2007;Taga et al 1991;Manoonpong et al 2007;Ijspeert 2008).…”
Section: Resultsmentioning
confidence: 99%
“…A few potential research directions in the future include the extension of physical model with knee and ankle joints as previously shown in [10], [12], [19], and the enhancement of the control architecture with more dynamic features [13], [18], [20], [21].…”
Section: Discussionmentioning
confidence: 99%
“…And third, due to its simplicity, the model can be easily extended to its variations for a systematic analysis. iida@csail.mit.edu, russt@mit.edu Previously this simple model showed limit cycles of passive dynamic walking in slopes [9], and the model was enhanced with various motor control to deal with a flat terrain [10], [11], [12], [13] and with the other variations of environment [14], [15], [16], [17], [18]. The investigations of this model, however, were mainly conducted in simulation with a few exceptions [10], [12], and the model has not been tested in the real-world rough terrains previously.…”
Section: Introductionmentioning
confidence: 99%