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Study on BFGS-MLM Algorithm in Dynamics Parameter Identification of Industrial Robots

机译:BFGS-MLM算法在工业机器人动力学参数辨识中的研究

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A parameter identification algorithm is proposed for solving the problem in dynamics parameter identification of robots. Firstly, use the nonlinear Deami-Heimann empirical friction model to describe the frictional characteristics between the joints and establish a dynamics identification model. Secondly, in order to overcome the slow convergence speed, the BFGS-MLM (Modified Levenberg-Marquardt) algorithm based on NMLM (New Modified Levenberg-Marquardt) algorithm is proposed for the parameter identification process. This method converts the nonlinear dynamics parameter identification problem into a nonlinear least squares problem, and the parameters to be identified are obtained by iteratively solving the optimal value. In the identification process, the line search strategy is used to solve the optimal iterative step size of the BFGS-MLM algorithm. The quasi-Newton method combined with the BFGS (Broyden, Fletcher, Goldforb and Shanno) correction formula is used to solve the approximate Hesse inverse matrix of the LM (Levenberg-Marquardt) step, which makes the algorithm have higher convergence speed. Finally, it is verified by experiments that this parameter identification method is feasible. The proposed BFGS-MLM algorithm can effectively improve the identification accuracy of dynamics models and the iterative convergence speed. It can provide a new solution for more complex nonlinear dynamics parameter identification problems.
机译:针对机器人动力学参数辨识问题,提出了一种参数辨识算法。首先,使用非线性的Deami-Heimann经验摩擦模型来描述关节之间的摩擦特性,并建立动力学识别模型。其次,为了克服收敛速度慢的问题,提出了基于NMLM算法的BFGS-MLM算法。该方法将非线性动力学参数识别问题转换为非线性最小二乘问题,并通过迭代求解最优值来获得要识别的参数。在识别过程中,使用线搜索策略来解决BFGS-MLM算法的最佳迭代步长。拟牛顿法结合BFGS(Broyden,Fletcher,Goldforb和Shanno)校正公式用于求解LM(Levenberg-Marquardt)步骤的近似Hesse逆矩阵,从而使算法具有更高的收敛速度。最后,通过实验验证了该参数辨识方法的可行性。提出的BFGS-MLM算法可以有效地提高动力学模型的辨识精度和迭代收敛速度。它可以为更复杂的非线性动力学参数识别问题提供新的解决方案。

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