Social Spider Optimization for Solving Inverse Kinematics for Both Humanoid Robotic Arms

S. F. Abulhail, M. Z. Al-Faiz
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Abstract

The non-linearity of Inverse kinematics (IK) equations are complex. A Social Spider Optimization (SSO) and Particle Swarm Optimization (PSO) algorithms are proposed in this paper to solve the IK of Humanoid Robotic Arms (HRA). These optimization algorithms are applied on both right and left arms to find the required angles and desired positions with minimum error. Mathematical model of HRA is simulated depending on Denavit-Hartenberg (D-H) method for each arm in which each arm has five Degree Of Freedom (DOF). Performance of HRA model is tested by many positions to be reach by both arms to obtain which optimization algorithm is better. Comparisons are listed between optimal solution using PSO and SSO algorithms. These optimization algorithms are assessed by calculating the Root Mean Squared Error (RMSE) for the absolute error vector of the positions. Simulations and calculation results showed that RMSE value using SSO is less than RMSE value using PSO. We got the largest RMSE of 0.0864 using PSO algorithm. while the lowest possible error, which is 0.00004 was acquired by SSO algorithm. The Graphical User Interface (GUI) is designed and built for motional characteristics of the HRA model in the Forward Kinematics (FK) and IK.
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两类人机械臂运动学逆解的社会蜘蛛优化
逆运动学方程的非线性是复杂的。针对类人机械臂(HRA)的IK问题,提出了社会蜘蛛优化算法(SSO)和粒子群优化算法(PSO)。这些优化算法分别应用于左臂和右臂,以最小的误差找到所需的角度和所需的位置。采用Denavit-Hartenberg (D-H)方法对具有5个自由度的机械臂进行数学模型仿真。用双臂到达的多个位置来测试HRA模型的性能,得出哪种优化算法更好。比较了粒子群算法和单点登录算法的最优解。通过计算位置绝对误差向量的均方根误差(RMSE)来评估这些优化算法。仿真和计算结果表明,单点登录的RMSE值小于PSO的RMSE值。我们使用PSO算法得到最大的RMSE为0.0864。单点登录算法的误差最小,为0.00004。图形用户界面(GUI)是针对正运动学(FK)和运动学(IK)中HRA模型的运动特性而设计和构建的。
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