Composite materials in flexible multibody systems

Computer Methods in Applied Mechanics and Engineering

Volumn 195, Issue 50-51, 2006, Pages 6860-6873

  Neto, Maria Augusta ^a   Ambrósio, Jorge A C ^b   Leal, Rogério P ^a  

^a UNIVERSITY OF COIMBRA   (Portugal)

^b INSTITUTO SUPERIOR TÉCNICO   (Portugal)

Author keywords

Composite material beam element; Mode component synthesis; Multibody dynamics; Plate shell elements; Satellite antenna deployment

Indexed keywords

DEFORMATION; DYNAMICS; EQUATIONS OF MOTION; FINITE ELEMENT METHOD; KINEMATICS; LAGRANGE MULTIPLIERS; LAMINATED COMPOSITES; SYNTHETIC APERTURE RADAR;

COMPOSITE MATERIAL BEAM ELEMENT; FLEXIBLE MULTIBODY SYSTEMS; MODE COMPONENT SYNTHESIS; PLATE/SHELL ELEMENTS; SATELLITE ANTENNA DEPLOYMENT;

COMPOSITE MATERIALS;

COMPOSITE MATERIALS; DEFORMATION; DYNAMICS; EQUATIONS OF MOTION; FINITE ELEMENT METHOD; KINEMATICS; LAGRANGE MULTIPLIERS; LAMINATED COMPOSITES; SYNTHETIC APERTURE RADAR;

EID: 33748066676     PISSN: 00457825     EISSN: None     Source Type: Journal    
DOI: 10.1016/j.cma.2005.08.009     Document Type: Article

References (35)

1. Song J.O., and Haug E.J. Dynamic analysis of planar flexible mechanisms. Comput. Methods Appl. Mech. Engrg. 24 (1980) 359-381
2. Shabana A.A., and Wehage R.A. A coordinate reduction technique for transient analysis of spatial structures with large angular rotations. J. Struct. Mech. 11 (1989) 401-431
3. Spanos J.T., and Tsuha W.S. Selection of component modes for flexible multibody simulation. J. Guid. Control Dyn. 14 (1991) 278-286
4. M. Anantharaman, The Dynamic Analysis of Flexible Mechanisms Using Finite Element Methods, D.-Ing. thesis, University of Stuttgart, Sttutgart, Germany, 1987.
5. Anantharaman M., and Hiller M. Numerical simulation of mechanical systems using methods for differential-algebraic equations. Int. J. Numer. Meth. Engrg. 32 (1991) 1531-1542
6. Melzer F. Symbolic computations in flexible multibody systems. Nonlinear Dyn. 9 (1996) 147-163
7. Meijaard J.P. Validation of flexible beam elements in dynamics programs. Nonlinear Dyn. 9 (1996) 21-36
8. Pereira M.S., and Proença P.L. Dynamic analysis of spatial flexible multibody systems using joint coordinates. Int. J. Numer. Meth. Engrg. 32 (1991) 1799-1812
9. Kane T., Ryan R., and Banerjee A. Dynamics of a cantilever beam attached to a moving base. AIAA J Guid. Control Dyn. 10 (1987) 139-151
10. Wallrapp O., and Schwertassek R. Representation of geometric stiffening in multibody system simulation. Int. J. Numer. Meth. Engrg. 32 (1991) 1833-1850
11. M. Geradin, Advanced methods in flexible multibody dynamics: review of element formulations and reduction methods, in: Proceedings of ESA International Workshop on Advanced Mathematical Methods in the Dynamics of Flexible Bodies, ESA, Noordwijk, The Netherlands, June 3-5, 1996, pp. 83-106.
12. Belytschko T., and Hsieh B.J. Nonlinear transient finite element analysis with convected coordinates. Int. J. Numer. Meth. Engrg. 7 (1973) 255-271
13. Simo J.C., and Vu-Quoc L. On the dynamics in space of rods undergoing large motions-a geometrically exact approach. Comput. Methods Appl. Mech. Engrg. 66 (1988) 125-161
14. Bathe K.-J., and Bolourchi S. Large displacement analysis of three-dimensional beam structures. Int. J. Numer. Methods Engrg. 14 (1979) 961-986
15. Cardona A., and Geradin M. A beam finite element non linear theory with finite rotations. Int. J. Numer. Methods Engrg. 26 (1988) 2403-2438
16. Geradin M., and Cardona A. A modelling of superelements in mechanism analysis. Int. J. Numer. Methods Engrg. 32 (1991) 1565-1594
17. Shabana A. Definition of the slopes and the finite element absolute nodal coordinate formulation. Multibody Syst. Dyn. 1 (1997) 339-348
18. Ambrósio J., and Nikravesh P. Elastic-plastic deformations in multibody dynamics. Nonlinear Dyn. 3 (1992) 85-104
19. Ambrósio J., and Gonçalves J. Complex flexible multibody systems with application to vehicle dynamics. Multibody Syst. Dyn. 6 2 (2001) 163-182
20. Bauchau O.A., and Hodges D.H. Analysis of nonlinear multibody systems with elastic couplings. Multibody Syst. Dyn. 3 (1999) 163-188
21. Cesnik C.E.S., and Hodges D.H. VABS: a new concept for composite rotor blade cross-sectional modeling. J. Am. Helicopter Soc. 42 1 (1997) 27-38
22. Duff I.S., Erisman A.M., and Reid J.K. Direct Methods for Sparse Matrices (1986), Clarendon Press, Oxford, Massachussetts
23. Yoo W.S., and Haug E.J. Dynamics of flexible mechanical systems using vibration and static correction modes. J. Mech. Transm. Autom. Des. 108 (1986) 315-322
24. Cavin R.K., and Dusto A.R. Hamilton's principle: finite element method and flexible body dynamics. AIAA J. 15 12 (1977) 1684-1690
25. Hodges D.H. A review of composite rotor blade modeling. AIAA J. 28 3 (1990) 561-565
26. Reddy J.N. Mechanics of Laminated Composite Plates: Theory and Analysis (1997), CRC Press, Boca Raton, Florida
27. Batoz J.L., and Lardeur P. A discrete shear triangular nine d.o.f. element for the analysis of thick to very thin plates. Int. J. Numer. Methods Engrg. 28 (1989) 533-560
28. P. Lardeur, Development et Evaluation de Deux Elements Finis de Plaque et Coques Composites avec Influence du Cisaillement Transversal, Ph.D. thesis, Université de Technologie de Compiègne, Paris, France, 1990.
29. Ochoa O.O., and Reddy J.N. Finite Element Analysis of Composite Laminates (1992), Kluwer Academic Publishers, Dordrecht, The Netherlands
30. E. Oñate, Cálculo de Estruturas por el Método de Elementos Finitos, Segunda Edicion, Centro International de Métodos Numéricos en Ingeniería, Barcelona, Spain, 1995.
31. Cook R.D. Concepts and Applications of Finite Element Analysis. second ed. (1987), Wiley, New York, NY
32. Yu W., and Hodges D.H. On Timoshenko-like modeling of initially curved and twisted composite beams. Int. J. Solids Struct. 39 (2002) 5101-5121
33. Popescu B., and Hodges D.H. On asymptotically correct Timoshenko-like anisotropic beam theory. Int. J. Solids Struct. 37 (2000) 535-558
34. Nikravesh P.E. Computer-Aided Analysis of Mechanical Systems (1988), Prentice-Hall, Englewood-Cliffs, New Jersey
35. Schaeffer H.G. MSC/NASTRAN Primer-Static and Normal Modes Analysis (1982), Schaeffer Analysis Inc.