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刚弹耦合的机器人机构动力学方程及其解 被引量:4

Dynamic Equations and Their Solution of Manipulators Concerning Coupling of Gross-Motion and Elastic Deformation
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摘要 本文给出了一般开链弹性机器人机构动力学方程。该方程是由关节广义坐标和杆件模态坐标联立的非线性微分方程组。对方程的刚性性质作了讨论,根据Rosenbrock的二级二阶半隐式Runge—Kutta公械,导出了一种求解弹性机器人机构动力学方程的算法。对一平面二杆操作手机构作了计算。对该例同时也用Gill方法作了计算,验证了上述算法的精度和效率。 In this paper the governing equations of flexible manipulators are derived, which are nonlinear simultaneous differential equations of joint variables and link elastic modal coordinates. With cussion on the stiff equations, an algorithm for solving them is deduced according to Rosenbrock's Half Implicit Rung-Kutta formula. A numerical example of a two-link manipulator system is given, which is also calculated with Gill's method in order to examine the efficiency of above algorithm.
出处 《应用力学学报》 CAS CSCD 北大核心 1991年第2期35-44,149,共10页 Chinese Journal of Applied Mechanics
关键词 机器人 弹性 连杆机构 动力学方程 flexible multi-body dynamics, flesible manipulators, elastic link mechanisms.
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参考文献3

  • 1刘宏昭,陕西机械学院学报,1988年,4期
  • 2袁兆鼎,刚性常微分方程初值问题的数值解法,1987年
  • 3刘德贵,FORTRAN算法汇编,1986年

同被引文献30

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