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Improved singular robust inverse solutions of redundant serial manipulators

机译:改进冗余串行机械手的奇异稳健逆解决方案

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摘要

To address the Jacobian matrix approximation error, which usually exists in the iterative solving process of the classic singular robust inverse method, the correction coefficient alpha is introduced, and the improved singular robust inverse method is the result. On this basis, the constant improved singular robust method and the intelligent improved singular robust inverse method are proposed. In addition, a new scheme, combining particle swarm optimization and artificial neural network training, is applied to obtain real-time parameters. The stability of the proposed methods is verified according to the Lyapunov stability criteria, and the effectiveness is verified in the application examples of spatial linear and curve trajectories with a seven-axis manipulator. The simulation results show that the improved singular robust inverse method has better optimization performance and stability. In the allowable range, the terminal error is smallest, and there is no lasting oscillation or large amplitude. The least singular value is largest, and the joint angular velocity is smallest, exactly as expected. The derivative of the Lyapunov function is negative definite. Comparing the two extended methods, the constant improved singular robust method performs better in terms of joint angular velocity and least singular value optimization, and the intelligent improved singular robust inverse method can achieve a smaller terminal error. There is little difference between their overall optimization effects. However, the adaptability of the real-time parameters makes the intelligent improved singular robust inverse method the first choice for kinematic control of redundant serial manipulators.
机译:为了解决通常存在于经典奇异稳健逆方法的迭代解决过程中通常存在的雅各比亚矩阵近似误差,介绍校正系数alpha,并且改善的奇异稳健的逆方法是结果。在此基础上,提出了恒定改善的奇异稳健方法和智能改进的奇异稳健逆方法。此外,应用了一种新的方案,组合粒子群优化和人工神经网络训练来获得实时参数。根据Lyapunov稳定标准验证了所提出的方法的稳定性,并且在具有七轴操纵器的空间线性和曲线轨迹的应用示例中验证了有效性。仿真结果表明,改进的奇异稳健逆方法具有更好的优化性能和稳定性。在允许范围内,终端误差最小,并且没有持久的振荡或大幅度。最小奇异值是最大的,并且关节角速度最小,正如预期的那样最小。 Lyapunov函数的衍生物是负定的。比较两种扩展方法,恒定改进的奇异鲁棒方法在关节角速度和最小奇异值优化方面表现更好,智能改进的奇异稳健逆方法可以实现较小的终端误差。它们的整体优化效果之间几乎没有差异。然而,实时参数的适应性使智能改进的奇异稳健逆方法成为冗余串行机械手运动控制的第一选择。

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