An adaptation of FABRIK algorithm for serial robot’s inverse kinematics

L. Moreno, Josmell Henry Alva Alcántara
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Abstract

Forward And Backward Reaching Inverse Kinematics (FABRIK) is an avant-garde heuristic method characterized by its simplicity and speed of convergence, mainly used in the field of computer graphics that provides a solution to the inverse kinematics (IK) for kinematic chains, formed mainly by spherical joints. However, FABRIK still has limitations for applications in robotics because robots generally use one-dimensional joints. For this reason, this paper develops a method to solve the IK of manipulator robots based on FABRIK, taking into account the hinge, pivot and prismatic joints that make up the robot's kinematic chain, while keeping the joint values within their limits. Thus, the resulting method turned out to solve the IK of a hypothetical serial redundant manipulator of 10 degrees of freedom (DOF) using much fewer iterations and expending less time of execution to get the smallest root-mean-square error (RMSE) between the end-effector and the target in comparison with the Damped Least Squares (DLS) method.
FABRIK算法在串联机器人逆运动学中的应用
正向和反向逼近逆运动学(FABRIK)是一种前卫的启发式方法,其特点是简单和收敛速度快,主要用于计算机图形学领域,为主要由球面关节构成的运动链提供了逆运动学(IK)的解。然而,FABRIK在机器人技术中的应用仍然有局限性,因为机器人通常使用一维关节。为此,本文开发了一种基于FABRIK的求解机械手IK的方法,考虑构成机器人运动链的铰链、枢轴和移动关节,同时保持关节值在其极限范围内。因此,与阻尼最小二乘(DLS)方法相比,该方法可以使用更少的迭代和更少的执行时间来解决假设的10自由度串行冗余机械臂的IK,从而获得末端执行器与目标之间最小的均方根误差(RMSE)。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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