Kinematic Analysis of Parallel Manipulators by Algebraic Screw Theory

AvJaime Gallardo-Alvarado

Inbunden, Engelska, 2016

1 605 kr

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1 605 kr

Beskrivning

This book reviews the fundamentals of screw theory concerned with velocity analysis of rigid-bodies, confirmed with detailed and explicit proofs. The author additionally investigates acceleration, jerk, and hyper-jerk analyses of rigid-bodies following the trend of the velocity analysis. With the material provided in this book, readers can extend the theory of screws into the kinematics of optional order of rigid-bodies. Illustrative examples and exercises to reinforce learning are provided. Of particular note, the kinematics of emblematic parallel manipulators, such as the Delta robot as well as the original Gough and Stewart platforms are revisited applying, in addition to the theory of screws, new methods devoted to simplify the corresponding forward-displacement analysis, a challenging task for most parallel manipulators.

Produktinformation

Utgivningsdatum:2016-06-24
Mått:155 x 235 x 27 mm
Vikt:764 g
Format:Inbunden
Språk:Engelska
Antal sidor:377
Upplaga:16001
Förlag:Springer International Publishing AG
ISBN:9783319311241

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Mer om författaren

Dr. Jaime Gallardo-Alvarado is Professor in the Department of Mechanical Engineering,Instituto Tecnologico de Celaya, TNM, Mexico

Innehållsförteckning

Part 1. General Introduction.- An Overview of the Theory of Screws.- An Overview of Parallel Manipulators.- Part 2. Fundamentals of the Theory of Screws.- Mathematical Background.- Velocity Analysis.- Part 3. Higher-Order Kinematic Analyses of Rigid Body.- Acceleration Analysis.- Jerk Analysis.- Hyper-Jerk Analysis.- Part 4. Kinematics of Parallel Manipulators by Means of Screw Theory Exemplified.- 3R2T Parallel Manipulator.- Two-Degrees-of-Freedom Parallel Wrist.- 3-RRPS Parallel Manipulator.- 3RRRS+3RRPS Parallel Manipulator.- Part 5. Emblematic Parallel Manipulators.- Tyre Testing Machine of Gough.- The Original Stewart Platform.- Delta Robot.- Appendix A: Full Answers to Selected Exercises.- Appendix B: A Simple Method to Compute the Rotation Matrix.- Appendix C: Computer Codes.- Appendix D: Animations of Novel Parallel Manipulators.