Measurement and correlation of high frequency behaviors of a very flexible beam undergoing large deformation

Journal of Mechanical Science and Technology

Volumn 23, Issue 10, 2009, Pages 2766-2775

  Lee, Jae Wook ^a   Kim, Hyun Woo ^a   Ku, Hi Chun ^a   Yoo, Wan Suk ^a  

^a Pusan National University   (South Korea)

Author keywords

Absolute nodal coordinate formulation; Experimental modal testing; Generic damping model; High frequency behavior

Indexed keywords

ABSOLUTE NODAL COORDINATE FORMULATION; CONTACT TYPE; DAMPING MATRICES; DAMPING MODEL; DAMPING RATIO; EXPERIMENTAL MODAL ANALYSIS; EXPERIMENTAL MODAL TESTING; FINITE SLOPE; FLEXIBLE BEAM; FLEXIBLE MULTI-BODY DYNAMICS; FORCED VIBRATION; GENERIC DAMPING MODEL; HIGH FREQUENCY; HIGH FREQUENCY BEHAVIOR; IMPACT HAMMERS; LARGE DEFORMATIONS; LARGE DISPLACEMENTS; MODAL PARAMETERS; MODAL PROPERTIES; MODAL TESTINGS; MODAL TRANSFORMATION; MODE FREQUENCIES; NODAL COORDINATES; NUMERICAL SIMULATION; PARAMETER IDENTIFICATION; TEST BEAM; TESTING METHOD; THIN BEAM; WORKING WELL;

CAMERAS; CRYSTAL RESONATORS; DAMPING; DEFORMATION; FLEXIBLE STRUCTURES; HIGH SPEED CAMERAS; IDENTIFICATION (CONTROL SYSTEMS); MODAL ANALYSIS; SIMULATORS; VIBRATION ANALYSIS;

EXPERIMENTS;

EID: 70350444920     PISSN: 1738494X     EISSN: None     Source Type: Journal    
DOI: 10.1007/s12206-009-0727-3     Document Type: Article

References (12)

1. A. A. Shabana, Flexible Multibody Dynamics: Review of Past and Recent Developments, Multibody System Dynamics, 1 (1997) 189-222.
2. A. A. Shabana, Dynamics of Multibody Systems, 3rd Edition, Cambridge University Press, Cambridge, 2005.
3. W. S. Yoo, J. H. Lee, J. H. Sohn, S. J. Park, O. Dmitrochenko and D. Pogorelov, Large Oscillation of a thin cantilever beam: physical experiments and simulation, Nonlinear Dynamics, 34 (2003) 3-29.
4. W. S. Yoo, S. J. Park, O. Dmitrochenko and D. Pogorelov, Verification of Absolute Nodal Coordinate Formulation in Flexible Multibody Dynamics via Physical Experiments of Large Deformation Problems, Journal of Computational and Nonlinear Dynamics, 1 (2006) 81-93.
5. W. S. Yoo, J. H. Lee, J. H. Sohn, S. J. Park, O. Dmitrochenko and D. Pogorelov, Matching of Physical Experiments and Multibody Dynamic Simulation for Large Deformation Problems, KSME International, Vol. 18, No. 5 (2004) 742-752.
6. W. S. Yoo, J. H. Lee, S. J. Park, J. H. Sohn, D. Poforelov and O. Dmitrochenko, Large Deflection Analysis of a Thin Plate: Computer Simulations and Experiments, Multibody System Dynamics, 11 (2004) 185-208.
7. D. J. Ewins, Modal Testing: theory, practice and application, 2nd Edition, Research Studies Press LTD., 2000.
8. K. G. McConnell, Vibration Testing: Theory and Practice, John Wiley & Sons, Inc, 1995.
9. Y. Takahashi, N. Shimizu, K. Suzuki, Introduction of Damping Matrix into Absolute Nodal Coordinate Formulation, W-1-1-4, Proceedings of ACMD'02, (2002).
10. D. Garcia-Vallejo, J. Valverde and J. Dominguez, An Internal Damping Model for the Absolute Nodal Coordinate Formulation, Nonlinear Dynamics, 42, (2005) 347-369.
11. M. Berzeri, A. A. Shabana, Development of simple models for the elastic forces in the absolute nodal coordinate formulation, Journal of Sound and Vibration, 235,4 (2000) 539-565.
12. Y. Takahasi, N. Shimizu and K. Suzuki, Study on the frame structure modeling of the beam element formulated by absolute nodal coordinate approach, Journal of Mechanical Science and Technology, 19, 1 (2005) 283-291.