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Model Decoupling and Walking Programming of Biped Robot

机译:两足机器人的模型解耦和步行编程

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摘要

The model of biped robot is classical non-linear strong coupling. The suspended point is the crossing of the upper body and two feet. The three decoupling relative independent models about upper body and two feet is given when biped robot is of uniform rectilinear motion at the suspended point, and the piecewise linear process of non-linear mathematic model of two feet of biped robot is given at the rectangular coordinate, on the base of singular disturbance theory. At the same time the conclusion that piecewise linear mathematic model is widely stable is proved based on the stability theory of Lyapnov. After biped robot is simplified into a plane five-bar model, the scheme of real-time walking program is presented when biped robot is of uniform rectilinear motion at the suspended point. The simulation experiment proves that the walking programming can make biped robot move rectilinearly, fast and stably, while the suspended point is of rectilinear motion and the shock of feet to ground is avoided.
机译:两足动物机器人的模型是经典的非线性强耦合。悬点是上半身与两只脚的交叉点。当两足机器人在悬点处匀速直线运动时,给出了上身与两脚的三个解耦相对独立模型,在直角坐标下给出了两足机器人的非线性数学模型的分段线性过程。 ,基于奇异干扰理论。同时基于Lyapnov的稳定性理论,证明了分段线性数学模型具有广泛的稳定性。将Biped机器人简化为平面五杆模型后,提出了当Biped机器人在悬浮点处匀速直线运动时的实时步行程序方案。仿真实验证明,步行编程可以使两足动物机器人直线,快速,稳定地运动,而悬点是直线运动,避免了脚对地面的冲击。

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