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LEARNING KINEMATICS FOR ROBOTS WITHOUT USING TRANSFORMATION MATRICES: A COMPUTER-BASED APPROACH

机译:用于机器人的学习运动学而不使用变换矩阵:基于计算机的方法

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Study of the kinematics of robots, especially the inverse kinematics, generally requires knowledge of a very high level of linear algebra. This is usually necessary because transformation matrices are used to describe robot position, relate positions of individual links to the position of the end-effector and describe inputs such as a set of all input angles. Due to this mathematical requirement, the opportunity to study this technical subject has been traditionally limited to a small group of senior undergraduate or graduate level students pursuing courses in robotics. In this paper, an attempt to implement this technical subject in an introductory Kinematics of Machines course for students pursuing B.S. Manufacturing and Mechanical Engineering Technology degrees is described. Students in this course need only to have knowledge of elementally algebra, trigonometry and calculus but not higher level linear algebra. In the kinematics of robots module, students are introduced to a simple 2-link SCARA-type robot called the Telesis robot. Due to its planar configuration, the forward and inverse kinematics of the Telesis robot can be analyzed using only simple algebra and trigonometry. With this simple level of mathematics however, it is still possible to introduce important robotics concepts such as workspace, singularity, and branching.
机译:对机器人的运动学研究,特别是逆运动学,通常需要了解非常高水平的线性代数。这通常是必要的,因为转换矩阵用于描述机器人位置,使各个链路的位置与端部执行器的位置相关,并且描述诸如一组所有输入角度的输入。由于这种数学要求,研究这一技术主题的机会传统上仅限于一小组高级本科或研究生级学生在机器人中追求课程。在本文中,试图在追求B.S的学生的机器课程的入门运动学中实施此技术科目。描述了制造和机械工程技术。在本课程中的学生只需要了解基本代数,三角学和微积分,而不是更高的线性代数。在机器人模块的运动学中,学生被引入到一个称为Telesis机器人的简单2链路型机器人。由于其平面配置,可以仅使用简单的代数和三角学分析Telesis机器人的前向和逆运动学。然而,随着这种简单的数学水平,仍然可以引入重要的机器人概念,如工作区,奇点和分支。

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