Publication Date
2016
Document Type
Dissertation/Thesis
First Advisor
Woo, Peng-Yung
Degree Name
M.S. (Master of Science)
Legacy Department
Department of Electrical Engineering
LCSH
Maple (Computer file); MATLAB; Manipulators (Mechanism)--Mathematical models; Robots--Kinematics; Robots--Dynamics
Abstract
Kinematics and dynamics of a manipulator are two important problems in modeling and automation. Kinematic modeling of a manipulator is defined as the transformation from a joint coordinate system to a Cartesian coordinate system (forward kinematics) and vice versa (inverse kinematics) independent of any force causing the motion, and dynamic modeling of a manipulator defines the relation between the force and motion. To be able to control a robotic arm as required by its operation, it is important to consider the kinematic and dynamic modeling in the design of the control algorithm and the simulation of the motion. There are different approaches in modeling them. In this thesis kinematic modeling of an n-link serial manipulator is designed in Maple using Denavit-Hartenberg (DH) parameters. In this thesis we also derive dynamic modeling for an n-link manipulator in Maple and it is designed using Newton-Euler formulation. This thesis derives an automated framework for applying the kinematic and dynamic methods on any serial manipulator with revolute joints. The automated framework is applied on an industrial manipulator SCORBOT-ER-4u. Maple and MATLAB software are used to solve this mathematical model.
Recommended Citation
Syed, Rafi, "Kinematics and dynamics of a robotic manipulator in Maple" (2016). Graduate Research Theses & Dissertations. 3727.
https://huskiecommons.lib.niu.edu/allgraduate-thesesdissertations/3727
Extent
v, 236 pages
Language
eng
Publisher
Northern Illinois University
Rights Statement
In Copyright
Rights Statement 2
NIU theses are protected by copyright. They may be viewed from Huskie Commons for any purpose, but reproduction or distribution in any format is prohibited without the written permission of the authors.
Media Type
Text
Comments
Advisors: Peng Yung Woo.||Committee members: Martin Kocanda; Donald S. Zinger.||Includes bibliographical references.||Includes illustrations.