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首页> 外文期刊>SICE Journal of Control, Measurement, and System Integration (SICE JCMSI) >Optimal Gait Generation for a Compass Biped Robot via the Double Generating Functions Method
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Optimal Gait Generation for a Compass Biped Robot via the Double Generating Functions Method

机译:罗盘双足机器人的双步生成函数优化步态生成

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摘要

To control a compass biped robot walking in a complex environment, it is necessary to adjust its step length and walking speed for every step. Therefore, the computation time to calculate the suitable gait for each step, which is called on-demand computation time in this paper, should be short enough to walk continuously. Recently, the double generating functions method for finite time linear quadratic optimal control problems was proposed, whose advantage is that it can generate a parametrization of optimal trajectories for different boundary conditions and different time periods. It is very useful to the on-demand computation of optimal gait for the real biped robots walking in a complex environment. This paper applies the double generating functions method to a compass biped robot walking on the level ground. Considering the energy consumption, we generate a family of reference optimal gaits and inputs for different boundary conditions (the step length and the walking speed) for the linearized model by employing the double generating functions method. The simulation result shows that the modeling error caused by the linear approximation is small enough when the compass biped robot walks with a suitable step length and walking speed. This implies that the optimal gaits and inputs for the linearized system can be used as the optimal gaits and inputs for the original nonlinear system.
机译:为了控制在复杂环境中行走的罗盘两足机器人,必须调整其步长和每一步的行走速度。因此,用于计算每个步态的步态的计算时间(在本文中称为按需计算时间)应足够短以能够连续行走。近年来,提出了一种针对有限时间线性二次最优控制问题的双生成函数方法,其优点是可以针对不同的边界条件和不同的时间段生成最优轨迹的参数化。对于在复杂环境中行走的实际Biped机器人,按需计算最佳步态非常有用。本文将双生成函数方法应用于在水平地面上行走的罗盘两足动物。考虑到能耗,我们通过使用双重生成函数方法为线性化模型生成了一系列针对不同边界条件(步长和步行速度)的参考最优步态和输入。仿真结果表明,当指南针两足机器人以合适的步长和步行速度行走时,由线性近似引起的建模误差足够小。这意味着线性化系统的最佳步态和输入可以用作原始非线性系统的最佳步态和输入。

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