Nonlinear modeling of cables with flexural stiffness

Mathematical Problems in Engineering

Volumn 2008, Issue , 2008, Pages

  Lacarbonara, Walter ^a   Pacitti, Arnaud ^b  

^a SAPIENZA UNIVERSITY OF ROME   (Italy)

^b UNIVERSITÉ DE LYON   (France)

Author keywords

[No Author keywords available]

Indexed keywords

BENDING (DEFORMATION); DATA COMPRESSION; FINITE DIFFERENCE METHOD; FINITE ELEMENT METHOD; STIFFNESS;

COMPRESSION BEHAVIOR; CONSTITUTIVE LAWS; CONTINUATION METHODS; CURVATURE (SORI); ELASTIC MATERIALS; FINITE DIFFERENCE (FD); FINITE ELEMENT (FE); FLEXURAL STIFFNESS; GEOMETRIC STIFFNESS; LAGRANGIAN; LINEAR NORMAL MODES; NON LINEAR MODELING; NONLINEARITY (INCLUDING BIFURCATION THEORY); QUASI STATIC REGIMES; SPATIAL DISCRETIZATION ,; STATIC RESPONSES; WEAK FORMULATION;

CABLES;

EID: 47649102058     PISSN: 1024123X     EISSN: 15635147     Source Type: Journal    
DOI: 10.1155/2008/370767     Document Type: Article

References (19)

1. Irvine H. M., Cables Structures 1984 New York, NY, USA Dover
2. Luongo A., Rega G., Vestroni F., Planar nonlinear free vibrations of an elastic cable International Journal of Non-Linear Mechanics 1984 19 1 39 52
3. Rega G., Lacarbonara W., Nayfeh A. H., Chin C. M., Multiple resonances in suspended cables: direct versus reduced-order models International Journal of Non-Linear Mechanics 1999 34 5 901 924
4. Rega G.
5. Lacarbonara W., Paolone A., Vestroni F., Elastodynamics of nonshallow suspended cables: linear modal properties Journal of Vibration and Acoustics 2007 129 4 425 433
6. Lacarbonara W.
7. Burgess J. J., Bending stiffness in a simulation of undersea cable deployment International Journal of Offshore and Polar Engineering 1993 3 3 197 204
8. Triantafyllou M. S., Howell C. T., Dynamic response of cables under negative tension: an ill-posed problem Journal of Sound and Vibration 1994 173 4 433 447
9. Sun Y., Leonard J. W., Dynamics of ocean cables with local low-tension regions Ocean Engineering 1998 25 6 443 463
10. Ni Y. Q.
11. Chai Y. T., Varyani K. S.
12. Wu Q., Takahashi K.
13. Wu Q., Takahashi K.
14. Wu Q., Takahashi K., Nakamura S., Nonlinear response of cables subject to periodic support excitation considering cable loosening Journal of Sound and Vibration 2004 271 1-2 453 463
15. Wu Q.
16. Antman S. S., Nonlinear Problems of Elasticity 2005 107 2nd New York, NY, USA Springer xviii+831 Applied Mathematical Sciences
17. Fox L., The Numerical Solution of Two-Point Boundary Problems in Ordinary Differential Equations 1957 New York, NY, USA Oxford University Press xi+371
18. MATHEMATICA, 2007. Wolfram Research Inc., Urbana Champaign, Ill, USA
19. COMSOL, 2005. Comsol Multiphysics Inc., Stokholm, Sweden