2021
DOI: 10.1109/lra.2021.3062331
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Reconstruction of Backbone Curves for Snake Robots

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Cited by 15 publications
(9 citation statements)
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References 22 publications
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“…For snakes, their bodies form a series of sinusoidal curves in locomotion [41]. When the snake moves, the snake will rely on the friction between the abdominal scale and the ground to generate a driving force, so that the snake can move freely in the sand, grass and other places [42][43][44].…”
Section: Locomotion Analysis 31 the Locomotion Principlementioning
confidence: 99%
“…For snakes, their bodies form a series of sinusoidal curves in locomotion [41]. When the snake moves, the snake will rely on the friction between the abdominal scale and the ground to generate a driving force, so that the snake can move freely in the sand, grass and other places [42][43][44].…”
Section: Locomotion Analysis 31 the Locomotion Principlementioning
confidence: 99%
“…However, our snake robot, along with many others (Fu and Li, 2020;Rollinson et al, 2014;Takemori et al, 2018), only has pitch and yaw degrees of freedom (as shown in Figure 1(a)). If the robot's yaw and pitch joints directly employ the horizontal and vertical joint angle equations (as (3)-( 4)), the composed 3D configuration of the robot fails to capture the twist features in the desired 3D configuration (Wang et al, 2021). The inaccuracy of the 3D configuration can, in turn, cause an inaccurate contact pattern realization (CPR).…”
Section: Contact Pattern Realizationmentioning
confidence: 99%
“…Although in many cases such correspondence is reasonable, in some cases the discrepancy in the correspondence can lead to unexpected locomotion behavior. Therefore, we apply a 3D configuration optimization tool (Wang et al, 2021) to implement an accurate mapping from the desired contact pattern to the robot joint angles. In this section, we provide detailed steps to realize an arbitrary contact pattern.…”
Section: Contact Pattern Realizationmentioning
confidence: 99%
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“…Without using gait functions, scripted gaits are often implemented based on backbone. In this method, the snake robot configuration is approximated as a continuous backbone curve [ 8 , 9 ]. Yamada mathematically modeled the target curve based on the Frenet-Serret reference frame, decomposed the curvature into the corresponding axis directions of the yaw and pitch joints on the backbone, and deduced the rotation angles of each joint of the snake robot [ 10 ].…”
Section: Introductionmentioning
confidence: 99%