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首页> 外文期刊>International journal of humanoid robotics >A Power Series Based Inverse-Kinematics Solution of Humanoid Robot Finger with Coupled Joints
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A Power Series Based Inverse-Kinematics Solution of Humanoid Robot Finger with Coupled Joints

机译:结合关节的类人机器人手指的基于幂级数的逆运动学解决方案

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摘要

Inverse-kinematics is an emphasis and difficulty in the design and application of the humanoid robot hand with coupled joints because of nonlinearity induced by trigonometric transcendental function. In this paper, a power series based inverse-kinematics algorithm is presented, by which the transcendental equation including trigonometric function can be converted into an algebraic equation. An approximate solution is derived first by means of power series expansions; with 1D linear interpolation for errors compensating, the final solution with small error can then be achieved. For robot with linearly coupled joints, the algorithms based on power series expanded to quadratic and quartic terms are used to calculate the accurate joint angles. For robot with nonlinearly coupled joints, the specific procedures are proposed to select appropriate transmission ratio. Simulation and experimental results demonstrate effectiveness of the proposed inverse kinematics method.
机译:由于三角函数超越函数引起的非线性,逆运动学是具有关节的类人机器人手的设计和应用中的重点和难点。本文提出了一种基于幂级数的逆运动学算法,可以将包含三角函数的先验方程转换为代数方程。首先通过幂级数展开来得出近似解;通过一维线性插值进行误差补偿,可以实现误差小的最终解决方案。对于具有线性耦合关节的机器人,使用基于幂级数的算法扩展到二次和四次项来计算准确的关节角度。对于具有非线性耦合关节的机器人,提出了选择合适的传动比的具体步骤。仿真和实验结果证明了所提出的逆运动学方法的有效性。

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