Three-dimensional shock spectrum of critical component for nonlinear packaging system

Shock and Vibration

Volumn 18, Issue 3, 2011, Pages 437-445

  Wang, Jun ^a,b   Wang, Zhi Wei ^c   Lu, Li Xin ^a,b   Zhu, Yong ^c   Wang, Yong Guang ^a  

^a JIANGNAN UNIVERSITY   (China)

^b Key Laboratory of Food Packaging Techniques and Safety of China National Packaging Corporation   (China)

^c JINAN UNIVERSITY   (China)

Author keywords

Critical component; Influencing factors; Nonlinear; Three dimensional shock spectrum; Two degree of freedom

Indexed keywords

DAMPING; MATHEMATICAL MODELS; PACKAGING MACHINES;

CRITICAL COMPONENT; INFLUENCING FACTORS; NONLINEAR; THREE-DIMENSIONAL SHOCKS; TWO-DEGREE-OF-FREEDOM;

THREE DIMENSIONAL;

EID: 79956125711     PISSN: 10709622     EISSN: None     Source Type: Journal    
DOI: 10.3233/SAV-2010-0524     Document Type: Article

References (19)

1. R.E. Newton, Fragility assessment theory and practice[R], Monterey Research Laboratory, Inc. Monterey, California, 1968
2. G.J. Burgess, Product Fragility and Damage Boundary Theory[J], Packaging Technology and Science 15(10) (1988), 5-10.
3. D.L. Goodwin, Fatigue damage boundary: an application using trapezoidal shock pulses to generate damage in nonlinear components[C], 21st IAPRI Symposium, Valencia, 2003.
4. Z.L. Wang, C.F. Wu and D.C. Xi, Damage boundary of a packaging system under rectangular pulse excitation[J], Packaging Technology and Science 11 (1998), 189-202.
5. Z.W. Wang, On evaluation of product dropping damage[J], Packaging Technology and Science 15 (2002), 115-120.
6. L.X. Lu and Z.W. Wang, Dropping bruise fragility and bruise boundary of apple fruit[J], Transaction of ASABE 50(4) (2007), 1323-1329.
7. M.P. Daum, Application of the shock response spectrum to product fragility testing[D]: [Masters Thesis], Michigan: Michigan State University, 1994.
8. Z.W. Wang and C.Y. Hu, Shock spectrum and damage boundary curves for nonlinear package cushioning system[J], Packaging Technology and Science 12(5) (1999), 207-217.
9. M.P. Daum, Combining a fatigue model with a shock response spectrum algorithm[J], Journal of Testing and Evaluation 32(5) (2004), 1-5.
10. W.J. Ding, Vibration-absorptive theory[M]. Beijing: Tsinghua University Press, 1988.
11. A.F. Vakakis and R.H. Rand, Normal modes and global dynamics of a two-degree-of-freedom nonlinear system. Part I: low energies[J], International Journal of Nonlinear Mechanics 27(5) (1992), 861-874. (Pubitemid 23557947)
12. L. Cveticanin, Vibrations of a coupled two-degree-of-freedom system[J], Journal of Sound and Vibration 247(2) (2001), 279-292.
13. L. Cveticanin, The motion of a two-mass system with nonlinear connection[J], Journal of Sound and Vibration 252(2) (2002), 361-369. (Pubitemid 35275067)
14. L. Cveticanin, Forced nonlinear vibrations of a symmetrical two-mass system[J], Journal of Sound and Vibration 265(2) (2003), 451-458.
15. J.H. Jiang, Dynamical analysis of dropping shock for packaging system with critical component[D]: [Phd Dissertation]. Wuxi: Jiangnan University, 2009.
16. Z.W. Wang, J. Wang and C.Y. Hu, Investigation into the dynamical characteristics of packaging system based on critical component by applying the inverse substructuring method [C]. 16th IAPRI Conference, Bangkok, 2008.
17. J. Wang and Z.W. Wang, Inverse substructure method of three-component coupled product-transport-system[J]. Unpublished, 2009.
18. S. Goyal and J.M. Papadopoulos, Safe zones for shock-protection of fragile components during impact induced clatter[J], Shock and Vibration 9 (2002), 265-276. (Pubitemid 35476735)
19. S. Goyal, J.M. Papadopoulos and P.A. Sullivan, Shock protection of portable electronic products: shock response spectrum, damage boundary approach, and beyond[J], Shock and Vibration 4(3) (1997), 169-191. (Pubitemid 127618686)