A modelling of an impacted structure based on constraint modes

Journal of Sound and Vibration

Volumn 301, Issue 3-5, 2007, Pages 789-802

  Jacquelin, E ^a   Laine J P ^b   Bennani, A ^a   Massenzio, M ^a  

^a Lyon University   (France)

^b LABORATOIRE DE TRIBOLOGIE ET DYNAMIQUE DES SYSTÈMES   (France)

Author keywords

[No Author keywords available]

Indexed keywords

COMPUTER SIMULATION; MATHEMATICAL MODELS; PROBLEM SOLVING;

ANTI-OSCILLATORS; NUMERICAL COST; VELOCITY IMPACT PROBLEM;

DEGREES OF FREEDOM (MECHANICS);

EID: 33846408675     PISSN: 0022460X     EISSN: 10958568     Source Type: Journal    
DOI: 10.1016/j.jsv.2006.10.026     Document Type: Article

References (9)

1. Shivakumar K.N., Elber W., and Illg W. Prediction of impact force and duration due to low-velocity impact on circular composites laminates. Journal of Applied Mechanics 52 (1985) 674-680
2. Wu K.Q., and Yu T.X. Simple dynamic models of elastic plastic structures under impact. International Journal of Impact Engineering 25 (2001) 735-754
3. Abrate S. Modeling of impacts on composite structures. Composite Structures 51 (2001) 129-138
4. Abrate S. Impact on Composite Structures (1998), Cambridge University Press, Cambridge
5. Goldsmith W. Impact (1960), Edward Arnold Publishers Ltd.
6. Stronge W.J. Impact Mechanics (2000), Cambridge University Press, Cambridge
7. Craig Jr. R.R., and Bampton M.C.C. Coupling of substructures for dynamic analysis. AIAA Journal 6 7 (1968) 1313-1319
8. Hughes T.J.R. The Finite Element Method (2000), Dover Publication, New York
9. Géradin M., and Rixen D. Théorie des vibrations (1996), Mason, Paris