Theory of Applied Robotics: Kinematics, Dynamics, and Control (2nd Edition)Springer Science & Business Media, 5 nov. 2010 - 883 pages The second edition of this book would not have been possible without the comments and suggestions from my students, especially those at Columbia University. Many of the new topics introduced here are a direct result of student feedback that helped me refine and clarify the material. My intention when writing this book was to develop material that I would have liked to had available as a student. Hopefully, I have succeeded in developing a reference that covers all aspects of robotics with sufficient detail and explanation. The first edition of this book was published in 2007 and soon after its publication it became a very popular reference in the field of robotics. I wish to thank the many students and instructors who have used the book or referenced it. Your questions, comments and suggestions have helped me create the second edition. Preface This book is designed to serve as a text for engineering students. It introduces the fundamental knowledge used in robotics. This knowledge can be utilized to develop computer programs for analyzing the kinematics, dynamics, and control of robotic systems. |
Table des matières
1 Introduction | 1 |
Part I Kinematics | 29 |
Part II Dynamics | 525 |
Part III Control | 724 |
References | 852 |
Appendix A Global Frame Triple Rotation | 863 |
Appendix B Local Frame Triple Rotation | 865 |
Appendix C Principal Central Screws Triple Combination | 867 |
Appendix D Trigonometric Formula | 869 |
873 | |
Autres éditions - Tout afficher
Theory of Applied Robotics: Kinematics, Dynamics, and Control Reza N Jazar Aucun aperçu disponible - 2016 |
Expressions et termes fréquents
acceleration angular velocity applied articulated Assume attached axes axis B(Oxyz base body frame Calculate called Cartesian components configuration Consider constant coordinate frame defined derivative described Determine direction dynamics elements end-effector equal equations of motion Euler angles Example expressed first force function given global coordinate frame global frame Hence homogeneous homogeneous transformation illustrates indicates inertia initial Jacobian matrix joint joint variables kinematics linear mass method move orientation origin parameters path planar manipulator position vector principal problem provides quaternion relative respect rigid body robot rotation matrix screw shown in Figure shows solution solve space spherical wrist symmetric matrix tip point transformation matrix translation turn unit vector utilized vers X-axis Z-axis