Figure 12.1 illustrates a link (i) of a manipulator and shows its velocity and acceleration vectorial characteristics. Based on velocity and acceleration kinematics of rigid links we can write a set of recursive equations to relate the kinematics information of each link in the coordinate frame attached to the previous link. We may then generalize the method of analysis to be suitable for a robot with any number of links.
Illustration of vectorial kinematics information of a link (i).
Keywords
Coordinate Frame Lagrange Equation Angular Acceleration Planar Manipulator Force System
These keywords were added by machine and not by the authors. This process is experimental and the keywords may be updated as the learning algorithm improves.
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Brady, M., Hollerbach, J. M., Johnson, T. L., Lozano-Prez, T., and Mason, M. T., 1983, Robot Motion: Planning and Control, MIT Press, Cambridge, Massachusetts.Google Scholar
Murray, R. M., Li, Z., and Sastry, S. S. S., 1994, A Mathematical Introduction to Robotic Manipulation, CRC Press, Boca Raton, Florida.MATHGoogle Scholar
Nikravesh, P., 1988, Computer-Aided Analysis of Mechanical Systems, Prentice Hall, New Jersey.Google Scholar
Niku, S. B., 2001, Introduction to Robotics: Analysis, Systems, Applications, Prentice Hall, New Jersey.Google Scholar
Paul, R. P., 1981, Robot Manipulators: Mathematics, Programming, and Control, MIT Press, Cambridge, MA.Google Scholar
Spong, M. W., Hutchinson, S., and Vidyasagar, M., 2006, Robot Modeling and Control, John Wiley & Sons, New York.Google Scholar
Suh, C. H., and Radcliff, C. W., 1978, Kinematics and Mechanisms Design, John Wiley & Sons, New York.Google Scholar
Tsai, L. W., 1999, Robot Analysis, John Wiley & Sons, New York.Google Scholar
