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EULER-BERNOULLI EQUATION BASED ON THE KNOWLEDGE OF THE CLASSICAL DYNAMICS

机译:基于经典动力学知识的EULER-BERNOULLI方程

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This work gives us the unique and completely new access in the analysis of combined elastic system of robots that are in contact with dynamic environment, based on published, accessible papers. The special attention is devoted to the dynamics and kinematics of movement of elastic link in the frame of robotics configuration in this paper. The Euler-Bernoulli equation should be supplemented with all the forces that are participating in the formation of the elasticity moment of the considered mode. The kinematic model of system (direct and inverse model) is created involving new definition of Denavit-Hartenbergs parameters. We presented the analogue between the Euler-Bernoulli equation solutions which were defined by Daniel Bernoulli and the procedure of the "direct kinematics" and "inverse kinematics" solutions in the Robotics. Based on results of simulation analyses we demonstrate that with this new proposed procedure of analysis of complex flexible robotic systems practicality it isn't important how much robotic system is complex or flexible, because these are characteristics included in "kinematics " and dynamic model.
机译:基于已发表的可访问论文,这项工作为我们提供了与动态环境接触的机器人组合弹性系统分析的独特而全新的途径。本文特别关注机器人结构框架中弹性连杆运动的动力学和运动学。 Euler-Bernoulli方程应该补充所有参与考虑的弹性模量的力。系统的运动学模型(正向和逆向模型)涉及Denavit-Hartenbergs参数的新定义。我们介绍了由Daniel Bernoulli定义的Euler-Bernoulli方程解与机器人技术中“直接运动学”和“反向运动学”解决方案的过程。基于仿真分析的结果,我们证明,采用这种提议的复杂柔性机器人系统实用性分析程序,对于复杂或柔性的机器人系统多少并不重要,因为这些都是“运动学”和动态模型中的特征。

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