2003
DOI: 10.1016/s0921-8890(03)00067-8
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CPG model for autonomous decentralized multi-legged robot system—generation and transition of oscillation patterns and dynamics of oscillators

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Cited by 53 publications
(28 citation statements)
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“…viewpoint, the decentralized behavior of creatures inspired the design of flexible and adaptive artificial systems (e.g., the decentralized control of multi-legged robots [8,19]). If we can design multiple robot systems (such as multiple mobile robots for navigation [2], soccer robots [6], multi-agent decision making [18], collision avoidance [1], pushing an object [22] and foraging [20]) which emulate such behaviors, we can expect several advantages:…”
mentioning
confidence: 99%
“…viewpoint, the decentralized behavior of creatures inspired the design of flexible and adaptive artificial systems (e.g., the decentralized control of multi-legged robots [8,19]). If we can design multiple robot systems (such as multiple mobile robots for navigation [2], soccer robots [6], multi-agent decision making [18], collision avoidance [1], pushing an object [22] and foraging [20]) which emulate such behaviors, we can expect several advantages:…”
mentioning
confidence: 99%
“…Central pattern generators modulate rhythmic patterns in response to sensory information, resulting in adaptive behaviors. Central pattern generators are widely modeled using nonlinear oscillators (Ijspeert 2008;Taga et al 1991;Taga 1995aTaga , 1995b, and based on such CPG models, a number of walking robots and their control systems have been developed, in particular, for quadruped robots (Fukuoka et al 2003;Kimura et al 2007;Tsujita et al 2001;Lewis and Bekey 2002), multi-legged robots (Inagaki et al 2003;Yano et al 2002), snake-like and salamander robots (Ijspeert et al 2007;Ijspeert 2008;Inoue et al 2004), and biped robots (Lewis et al 2003;Nakanishi et al 2004;Righetti and Ijspeert 2006).…”
Section: Introductionmentioning
confidence: 99%
“…CPGs modulate signal generation in response to sensory signals, resulting in adaptive motions. CPGs are widely modeled using nonlinear oscillators (Taga et al, 1991;Taga, 1995a,b), and based on such CPG models many walking robots and their control systems have been developed, in particular, for quadruped robots (Fukuoka et al, 2003;Lewis & Bekey, 2002;Tsujita et al, 2001), multi-legged robots (Akimoto et al, 1999;Inagaki et al, 2003), snake-like robots (Ijspeert et al, 2005;Inoue et al, 2004), and biped robots (Aoi & Tsuchiya, 2005;Aoi et al, 2004;Lewis et al, 2003;Nakanishi et al, 2004). This paper deals with the transition from quadrupedal to bipedal locomotion of a biped robot while walking.…”
Section: Introductionmentioning
confidence: 99%