TY  - BOOK
AU  - Uicker,John Joseph
AU  - Sheth,Pradip N.
AU  - Ravani,Bahram
TI  - Matrix methods in the design analysis of mechanisms and multibody systems
SN  - 9781139032339 (ebook)
AV  - TJ173 .U53 2013
U1  - 621.8/11 23
PY  - 2013///
CY  - Cambridge
PB  - Cambridge University Press
KW  - Machinery, Dynamics of
KW  - Multibody systems
KW  - Mathematical models
KW  - Dynamics, Rigid
KW  - Mathematics
N1  - Title from publisher's bibliographic system (viewed on 05 Oct 2015); Machine generated contents note: 1. Concepts and definitions; 2. Topology and kinematic architecture; 3. Transformation matrices in kinematics; 4. Modeling mechanisms and multibody systems with transformation matrices; 5. Position analysis by kinematic equations; 6. Differential kinematics and numeric solution of posture equations 7. Velocity analysis; 8. Acceleration analysis; 9. Modeling dynamic aspects of mechanisms and multibody systems; 10. Dynamic equations of motion; 11. Linearized equations of motion; 12. Equilibrium position analysis; 13. Frequency response of mechanisms and multibody systems; 14. Time response of mechanisms and multibody systems; 15. Collision detection; 16. Impact analysis; 17. Constraint force analysis
N2  - This book is an integrated approach to kinematic and dynamic analysis. The matrix techniques presented are general and fully applicable to two- or three-dimensional systems. They lend themselves to programming and digital computation and can act as the basis of a usable tool for designers. Techniques have broad applicability to the design analysis of all multibody mechanical systems. The more powerful and more flexible the approach, and the less specialisation and reprogramming required for each application, the better. The matrix methods presented have been developed using these ideas as primary goals. Matrix methods can be applied by hand to such problems as the slider-crank mechanism, but this is not the intent of this text, and often the rigor required for such an attempt becomes quite burdensome in comparison with other techniques. The matrix methods have been extensively tested, both in the classroom and in the world of engineering industry
UR  - https://doi.org/10.1017/CBO9781139032339
ER  -