2022
DOI: 10.1177/09544062221123514
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A hybrid chaotic controller integrating hip stiffness modulation and reinforcement learning-based torque control to stabilize passive dynamic walking

Abstract: Implementation of bipedal stable walking has attracted a lot of interest. Passive dynamic walking (PDW) is one promising manner to generate natural bipedal walking with high energy efficiency. However, how to improve stability and versatility of PDW-based robot against disturbance and time varying environments is still a big challenge in robotics. Chaos and bifurcations are intrinsic features of biped dynamic walking, which are important reasons for the failure of PDW. Thus a hybrid chaotic controller to stabi… Show more

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Cited by 2 publications
(2 citation statements)
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“…Expanding upon these foundations, there are additional pioneering research efforts that have diligently examined the adaptability of these robots on various terrains [3], [4], [47]. These endeavors are rooted in fundamental principles and mechanical innovations, as detailed in other pivotal studies [43], [64], [70]- [72]. Key contributors such as J. Li et al and W. Wang et al have emphasized the significant role played by components like elastic actuators, compliant joints, and integrated sensors [64], [73].…”
Section: Evolution and Terrain Adaptability In Bipedal Wheel-legged R...mentioning
confidence: 99%
“…Expanding upon these foundations, there are additional pioneering research efforts that have diligently examined the adaptability of these robots on various terrains [3], [4], [47]. These endeavors are rooted in fundamental principles and mechanical innovations, as detailed in other pivotal studies [43], [64], [70]- [72]. Key contributors such as J. Li et al and W. Wang et al have emphasized the significant role played by components like elastic actuators, compliant joints, and integrated sensors [64], [73].…”
Section: Evolution and Terrain Adaptability In Bipedal Wheel-legged R...mentioning
confidence: 99%
“…For the chaotic attractor, its phase space consists of a dense set of unstable periodic orbits (UPOs). Methods such as Pyragas and OGY have been applied to stabilize chaotic nonlinear dynamical systems [24][25][26][27]. In addition, the investigations in [28][29][30] applied feedback control methods to stabilize chaos.…”
Section: Introductionmentioning
confidence: 99%