节点文献
一种求解柔性操纵器动力学方程的数值方法
A numerical method for solving the dynamic equations of the flexible manipulator
【摘要】 通过采用状态变量把具有stiff性质的二阶柔性操纵器动力学方程降为一阶 ,基于向前和向后Euler积分法 ,提出了一种非线性数值积分方法 ,该方法具有A0 稳定性及无限稳定性 .引用Blajer提出的修正方法对数值积分过程中约束方程的破坏进行违约修正 .对平面双连杆柔性操纵器进行的仿真计算表明了本文方法的有效性
【Abstract】 The second order stiff dynamic equations of flexible manipulator were transformed into first order equations by state variable. A method of nonlinear numerical integration was presented based on forward and backward Euler integration. This method was characterized by A 0 stability and infinity stability. The numerical solutions violating the constraints equations were corrected by Blajer′s modification approach. The effectiveness of the method was illustrated by the simulation of the flexible manipulator with two links.
【关键词】 柔性操纵器;
动力学;
数值积分;
stiff微分方程;
【Key words】 flexible manipulator; dynamics; numerical integral; stiff differential equation;
【Key words】 flexible manipulator; dynamics; numerical integral; stiff differential equation;
【基金】 香港城市大学合作项目
- 【文献出处】 华中科技大学学报(自然科学版) ,Journal of Huazhong University of Science and Technology , 编辑部邮箱 ,2004年08期
- 【分类号】O313.7
- 【被引频次】10
- 【下载频次】60