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首页> 外文期刊>Applied Mathematical Modelling >Modelling the effect of 'heel to toe' roll-over contact on the walking dynamics of passive biped robots
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Modelling the effect of 'heel to toe' roll-over contact on the walking dynamics of passive biped robots

机译:模拟“脚跟到脚趾”翻滚接触对被动两足动物机器人行走动力学的影响

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The 'heel to toe' rolling contact has a great influence on the dynamics of biped robots. Here this contact is modelled using the roll-over shape defined in the local co-ordinate system aligned with the stance leg. The roll-over shape is characterised by six constants: forefoot, midfoot and hindfoot gains and length values. A piecewise parabolic polynomial constructed from these six values is able to match the realistic roll-over shape with continuous slope and variable curvature. The effect of these constants and the roll-over shape arc length has been studied on various gait descriptors such as average velocity, step period, inter-leg angle (and hence step length), mechanical energy. The bifurcation diagrams have been plotted for point feet and different gain values. The insight gained by studying the bifurcation diagrams for different gain and length values is not only useful in understanding the stability of the biped walking process but also in the design of prosthetic feet. The discovery of 'critical values' for the length and mass ratios for the inter-leg angle δ (and hence step length) bifurcation diagrams, or a 'critical value' for forefoot gain in the step period bifurcation diagram, is of particular interest as it would mean a constant step length or step period for a range of acceptable values of forefoot and hindfoot gains. The dependence of the horizontal roll-over shape length and hindfoot/forefoot gains on the actual stance leg angular velocity θ_s and angular displacement (θ_s) values along with the corresponding existence of critical values has also been demonstrated.
机译:“脚跟到脚趾”滚动接触对两足动物机器人的动力学有很大影响。在此,此接触是使用在与姿势腿对齐的局部坐标系中定义的翻转形状建模的。翻转形状的特征在于六个常数:前脚,中脚和后脚的增益和长度值。由这六个值构成的分段抛物线多项式能够匹配具有连续斜率和可变曲率的实际翻转形状。这些常数和翻转形状弧长的影响已在各种步态描述符上进行了研究,例如平均速度,步长,腿间角度(以及步长),机械能。分叉图已针对点脚和不同的增益值绘制。通过研究不同的增益和长度值的分叉图获得的见解不仅有助于理解两足动物步行过程的稳定性,而且还有助于假肢脚的设计。对于腿间角度δ(以及步长)分叉图的长度和质量比的“临界值”的发现,或在步进周期分叉图中发现前脚的增益的“临界值”,尤其值得关注,因为对于前脚和后脚增益的可接受值范围,这意味着恒定的步长或步长。还已经证明了水平翻转形状长度和后脚/前脚增益对实际站立腿的角速度θ_s和角位移(θ_s)值以及相应的临界值的依赖性。

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