A critical study of the use of the generalized impulse-momentum balance equations in flexible multibody systems

Journal of Sound and Vibration

Volumn 217, Issue 3, 1998, Pages 523-545

  Escalona, J L ^a   Mayo, J M ^a   Dominguez J ^a  

^a UNIVERSITY OF SEVILLE   (Spain)

Author keywords

[No Author keywords available]

Indexed keywords

ALGEBRA; COMPUTER SIMULATION; ELASTICITY; ENERGY DISSIPATION; FINITE ELEMENT METHOD; INTEGRATION;

COMPONENT MODE SYNTHESIS; FLOATING FRAME OF REFERENCE APPROACH; GENERALIZED IMPULSE-MOMENTUM BALANCE EQUATIONS; MULTIBODY SYSTEMS;

MECHANISMS;

EID: 0032179060     PISSN: 0022460X     EISSN: None     Source Type: Journal    
DOI: 10.1006/jsvi.1998.1764     Document Type: Article

References (18)

1. R. H. WEHAGE and E. J. HAUG 1982 Journal of Mechanical Design 104, 778-784. Dynamic analysis of mechanical systems with intermittent motion.
2. Y. A. KHULIEF and A. A. SHABANA 1985 ASME Paper 84-DET, 116. Dynamic analysis of constrained systems of rigid and flexible bodies with intermittent motion.
3. A. S. YIGIT, A. G. ULSOY and R. A. SCOTT 1990 Journal of Vibrations and Acoustics 112, 65-70. Dynamics of a radially rotating beam with impact, Part 1: theoretical and computational model.
4. A. S. YIGIT, A. G. ULSOY and R. A. SCOTT 1990 Journal of Vibrations and Acoustics 112, 65-70. Dynamics of a radially rotating beam with impact, Part 2: experimental and simulation result.
5. H. PALAS, W. C. HSU and A. A. SHABANA 1992 Journal of Acoustics and Vibration 114, 364-373. On the use of momentum balance and the assumed modes method in transverse impact problems.
6. W. C. HSU and A. A. SHABANA 1993 Journal of Sound and Vibration 168, 355-369. Finite element analysis of impact-induced transverse waves in rotating beams.
7. W. H. GAU and A. A. SHABANA 1995 Journal of Mechanical Design 117, 336-342. Use of the finite element method in the analysis of impact-induced longitudinal waves in constrained elastic systems.
8. K. H. HWANG and A. A. SHABANA 1995 Journal of Sound and Vibrations 186, 495-525. Effect of mass capture on the propagation of transverse waves in rotating beams.
9. A. S. YIGIT and A. P. CHRISTOFOROU 1995 DE-Vol. 84-3, Design Engineering Technical Conferences, Vol.3-Part C, ASME. The efficacy of the momentum balance method in transverse impact problems.
10. A. A. SHABANA 1989 Dynamics of Multibody Systems. New York: Wiley.
11. A. E. H. LOVE 1944 A Treatise on the Mathematical Theory of Elasticity. New York: Dover.
12. W. GOLDSMITH 1960 Impact, the Theory and Physical Behaviour of Colliding Solids. London: Arnold.
13. S. P. TIMOSHENKO and J. N. GOODIER 1970 Theory of Elasticity. New York: McGraw-Hill; 3rd edition.
14. A. S. YIGIT and A. P. CHRISTOFOROU 1997 First Symposium on Multibody Dynamics and Vibrations, DETC97/VIB-4208, ASME. Effect of flexibility in transverse impact problems.
15. J. L. ESCALONA, J. MAYO and J. DOMÍNGUEZ 1997 First Symposium on Multibody Dynamics and Vibrations, DETC97/VIB-4207. ASME. New numerical method for the dynamic analysis of impact loads in flexible beams.
16. D. STOIANOVICI and Y. HURMUZLU 1996 Journal of Applied Mechanics 63, 307-316. A critical study of the applicability of the rigid body collision theory.
17. K. J. BATHE 1996 Finite Element Procedures. Englewood Cliffs, NJ: Prentice-Hall.
18. A. A. SHABANA 1986 TR No. 86-3. User's Guide to DAMS. Department of Mechanical Engineering, University of Illinois at Chicago, Chicago, IL.