z-logo
open-access-imgOpen Access
A New Approach to the Solution of Robot Kinematics Based on Relative Transformation Matrices
Author(s) -
M. El-hami,
Iman Dashti
Publication year - 2016
Publication title -
international journal of robotics and automation (ijra)/iaes international journal of robotics and automation
Language(s) - English
Resource type - Journals
eISSN - 2722-2586
pISSN - 2089-4856
DOI - 10.11591/ijra.v5i3.pp213-222
Subject(s) - kinematics , transformation matrix , representation (politics) , position (finance) , kinematics equations , computer science , robot , robot kinematics , robot end effector , transformation (genetics) , orientation (vector space) , artificial intelligence , coordinate system , matrix (chemical analysis) , control theory (sociology) , point (geometry) , mathematics , geometry , mobile robot , physics , classical mechanics , control (management) , materials science , law , chemistry , composite material , biochemistry , political science , finance , politics , economics , gene
In analyzing robot manipulator kinematics, we need to describe relative movement of adjacent linkages or joints in order to obtain the pose of end effector (both position and orientation) in reference coordinate frame. Denavit-Hartenberg established a method based on a 4×4 homogenous matrix so called “A” matrix. This method used by most of the authors for kinematics and dynamic analysis of the robot manipulators. Although it has many advantages, however, finding the elements of this matrix and link/joint’s parameters is sometimes complicated and confusing. By considering these difficulties, the authors proposed a new approach called ‘convenient approach’ that is developed based on “Relative Transformations Principle”. It provides a very simple and convenient way for the solution of robot kinematics compared to the conventional D-H representation. In order to clarify this point, the kinematics of the world known Stanford manipulator has been solved through D-H representation as well as convenient approach and the results are compared.

The content you want is available to Zendy users.

Already have an account? Click here to sign in.
Having issues? You can contact us here