Modelling lubricated revolute joints in multibody mechanical systems

Proceedings of the Institution of Mechanical Engineers, Part K: Journal of Multi-body Dynamics

Volumn 218, Issue 4, 2004, Pages 183-190

  Flores, P ^a   Lankarani, H M ^b   Ambrosio J ^c   Claro, J C P ^a  

^a UNIVERSITY OF MINHO   (Portugal)

^b Wichita State University   (United States)

^c INSTITUTO SUPERIOR TÉCNICO   (Portugal)

Author keywords

Dynamic journal bearings; Lubricated joints; Multibody mechanical systems

Indexed keywords

CONSTRAINT THEORY; EQUATIONS OF MOTION; HYDRODYNAMICS; MECHANICS; PRESSURE EFFECTS; THIN FILMS; VECTORS; VISCOSITY;

DYNAMIC JOURNAL-BEARINGS; LUBRICATED JOINTS; MULTIBODY MECHANICAL SYSTEMS; QUADRATIC VELOCITY;

LUBRICATION;

EID: 10644261347     PISSN: 14644193     EISSN: None     Source Type: Journal    
DOI: 10.1243/1464419043541491     Document Type: Conference Paper

References (12)

1. Haines, R. S. Survey: 2-dimensional motion and impact at revolute joints. Mech. Machine Theory, 1980, 15, 361-370.
2. Ravn, P. A continuous analysis method for planar multibody systems with joint clearance. Multibody System Dynam., 1998, 2, 1-24.
3. Schwab, A. L. Dynamics of flexible multibody systems, small vibrations superimposed on a general rigid body motion. PhD Thesis, Delft University of Technology, 2002.
4. Flores, P., Ambrósio, J. and Claro, J. C. Dynamic analysis for planar multibody mechanical systems with real joints. Proceedings of ECCOMAS Thematic Conference on Advances in Computational Multibody Dynamics 2003 (edited by J. Ambrósio), Lisbon, Portugal July 1-4, 2003, p. 26.
5. Alshaer, B. J. and Lankarani, H. M. Formulation of dynamic loads generated by lubricated journal bearings. Proceedings of DETC'01, ASME 2001, Design Engineering Technical Conferences and Computers and Information in Engineering Conference, Pittsburg, PA, September 9-12, 2001, p. 8.
6. Nikravesh, P. E. Computer-Aided Analysis of Mechanical Systems, 1988 (Prentice-Hall, Englewood Cliffs, NJ).
7. Baumgarte, J. Stabilization of constraints and integrals of motion in dynamical systems. Comput. Meth. Appl. Mech. Eng., 1972, 1, 1-16.
8. Shampine, L. and Gordon, M. Computer Solution of Ordinary Differential Equations: the Initial Value Problem, 1975 (Freeman, San Francisco, CA).
9. Pinkus, O. and Sternlicht, S. A. Theory of Hydrodynamic Lubrication, 1961 (McGraw-Hill, New York).
10. Hamrock, B. J. Fundamentals of Fluid Film Lubrication, 1994 (McGraw-Hill, New York).
11. Phelan, R. M. Fundamentals of Mechanical Design, 3rd edn, 1970 (McGraw-Hill, New York).
12. Rahnejat, H. Multi-body dynamics: historical evolution and application. Proc. Instn Mech. Engrs, Part C: J. Mechanical Engineering Science, 2000, Vol. 214(C1), (Special Millennium Issue), 149-173.