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On the dynamics of the flexible robot arm in a real deployment profile

机译:实际部署配置文件中的灵活机械臂动力学

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The dynamics of the flexible robot arm subjected to tip mass during an actual deployment is studied. The Euler-Bernoulli beam theory and the real deployment are considered in the simulation. A new real axial velocity profile is developed. This new suggested profile simulates the actual deployment such that the arm movement starts from immovability and after attaining the final required length comes back again to the static state. Using Lagrange''s equation, the equations of motion of the system are derived to study the system dynamics in this suggested deployment profile. A series approximation is used to represent the lateral elastic displacements. Using variables separation and also some special shape functions satisfying the boundary conditions in the series, a system of ordinary differential equations governing the dynamics of the system is presented. Solving the ordinary differential equations, the response of the flexible robot arm during deployment is studied. The effects of deployment time and the payload mass which the arm carries, on the dynamic response of the system are investigated. The accuracy of the obtained response for the arm is dependent on the number of terms included in the considered series. The effects of the deployment time and payload mass on the “number of series terms” required to reach an acceptable solution convergence are investigated.
机译:研究了在实际部署过程中受到尖端质量影响的柔性机器人手臂的动力学。仿真中考虑了Euler-Bernoulli波束理论和实际部署。开发了新的实际轴向速度曲线。这个新的建议轮廓模拟了实际的部署,以使手臂的运动从固定性开始,并在达到最终的所需长度后又回到了静态。使用拉格朗日方程,可以得出系统的运动方程,以研究此建议的部署配置文件中的系统动力学。使用级数逼近来表示横向弹性位移。利用变量分离以及一些满足序列边界条件的特殊形状函数,提出了控制系统动力学的常微分方程组。通过求解常微分方程,研究了柔性机器人手臂在展开过程中的响应。研究了部署时间和手臂携带的有效载荷质量对系统动态响应的影响。所获得的手臂响应的准确性取决于所考虑序列中包含的术语数量。研究了部署时间和有效载荷质量对达到可接受的解决方案收敛性所需的“系列项数”的影响。

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