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Vibration control of a two-link flexible manipulator

机译:双连杆柔性机械手的振动控制

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In this study, a two-link manipulator with flexible members is considered. The end point vibration signals are simulated by developing a MatLAB code based on the finite element theory and Newmark solution. Experimental results are also presented and compared with simulation results. The mass and stiffness matrices are time dependent because the angular positions of the links change during the motion. Trapezoidal velocity profiles for the actuating motors are used. The time dependent inertia forces are calculated by using the rigid body dynamics. The inertia forces are due to the motors, end point payload mass and distributed masses of the links. The acceleration, constant velocity and deceleration time intervals of the trapezoidal velocity profile are selected by considering the lowest natural frequency of the manipulator structure at the stopping position. Various starting and stopping positions are considered. The root mean square (RMS) acceleration values of the vibration signals after stopping are calculated. It is observed that the residual vibration is sensitive to the deceleration time. The RMS values are lowest if the inverse of the deceleration time equals to the first natural frequency. It is highest if the inverse of the deceleration time equals to the half of the first natural frequency. It is observed that simulation and experimental results are in good agreement.
机译:在该研究中,考虑具有柔性构件的双链路机械手。通过基于有限元理论和纽马克解决方案开发MATLAB代码来模拟终点振动信号。还与模拟结果进行了实验结果。质量和刚度矩阵是时间依赖性,因为链路在运动期间的角度位置发生变化。使用用于致动电动机的梯形速度分布。通过使用刚性体动力学来计算时间依赖性惯性力。惯性力是由于电机,终点有效载荷质量和链路的分布式质量。通过考虑在停止位置处的机械手结构的最低自然频率来选择梯形速度分布的加速度,恒定速度和减速时间间隔。考虑各种起始和停止位置。计算停止后振动信号的均方根(RMS)加速度值。观察到剩余振动对减速时间敏感。如果减速时间的倒数等于第一自然频率,则RMS值最低。如果减速时间的倒数等于第一自然频率的一半,则最高。观察到,模拟和实验结果很吻合。

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