Modeling mechanical response of intumescent mat material at room temperature

International Journal of Mechanical Sciences

Volumn 44, Issue 11, 2002, Pages 2285-2315

  Kim, J S ^a,c   Walter, M E ^a,b   Lee, J K ^a  

^a Ohio State University   (United States)

^b 2075 Robinson Laboratory   (United States)

^c ARVINMERITOR INC   (United States)

Author keywords

[No Author keywords available]

Indexed keywords

ALGORITHMS; COMPACTION; COMPUTER SIMULATION; FINITE ELEMENT METHOD; LOADS (FORCES); PLASTIC DEFORMATION; PLASTICITY; STRAIN; TENSORS;

INTUMESCENT MAT MATERIALS;

CERAMIC MATERIALS;

EID: 0036874338     PISSN: 00207403     EISSN: None     Source Type: Journal    
DOI: 10.1016/S0020-7403(02)00176-5     Document Type: Article

References (28)

1. Fuehne J, Taylor W, Kim J, Lee JK. Characterization of catalytic converter mat material for predictive analysis. SAE International Congress and Exposition, Detroit, MI, 2000. SAE paper #2000-01-0219.
2. Taylor W, Fuehne J, Lyon R, Kim J, Lee JK. FEA simulation and experimental validation of catalytic converter structural integrity. SAE International Congress and Exposition, Detroit, MI, 2000. SAE paper #2000-01-0219.
3. Chen DKS. Integrity of an automotive catalytic converter during the assembly process. ASME Winter Annual Meeting, Dallas, TX, 1990. ASME paper #90-WA/DE-6AC.
4. Muju S, Sager R, Snider B. Catalytic converter durability analysis. IMECE'97, ASME International Congress and Exposition, Atlanta, GA, 1996.
5. Bardenhagen S.G., Stout M.G., Gray G.T. Three-dimensional, finite deformation, viscoplastic constitutive models for polymeric materials. Mechanics of Materials. 25:1997;235-253.
6. Bonet J., Burton A.J. A simple orthotropic, transversely isotropic hyperelastic constitutive equation for large strain computations. Computer Methods in Applied Mechanics and Engineering. 162:1998;151-164.
7. Govindjee S., Simo J.C. Mullins' effect and the strain amplitude dependence of the storage modulus. International Journal of Solids and Structures. 29:1992;1737-1751.
8. Hoger A. A second order constitutive theory for hyperelastic materials. International Journal of Solids and Structures. 36:1999;847-868.
9. Moran B., Ortiz M., Shih C.F. Formulation of implicit finite element methods for multiplicative finite deformation plasticity. International Journal for Numerical Methods in Engineering. 29:1990;483-514.
10. Weiss J.A., Maker B.N., Govindjee S. Finite element implementation of incompressible, transversely isotropic hyperelasticity. Computer Methods in Applied Mechanics and Engineering. 135:1996;107-128.
11. Simo J.C. On a fully three-dimensional finite-strain viscoelastic damage model. formulation and computational aspects Computer Methods in Applied Mechanics and Engineering. 60:1987;153-173.
12. Papoulia K.D., Kelly J.M. Visco-hyperelastic model for filled rubbers used in vibration isolation. Journal of Engineering Materials-T ASME. 119:1997;292-297.
13. Zhang J., Lin Z., Wong A., Kikuchi N., Li V.C., Yee A.F., Nusholtz G.S. Constitutive modeling and material characterization of polymeric foams. Journal of Engineering Materials-T ASME. 119:1997;284-291.
14. Gibson L.J., Ashby M.F. Cellular solids: structure & properties. 1997;Cambridge University Press, New York.
15. Puso MA, Govindjee S. A phenomenological constitutive model for polymeric foam. In: Mechanics of plastics and plastic composites, MD-v68/AMD-v215, 1995. ASME International Mechanical Engineering Congress and Exposition, San Francisco, CA, 1995. p. 159-76.
16. Sherwood J.A., Frost C.C. Constitutive modeling and simulation of energy absorbing polyurethane foam under impact loading. Polymer Engineering Sciences. 32:1992;1138-1146.
17. Kim H., Kim J.S., Walter M.E., Lee J.K. The thermo-mechanical stress-strain response of intumescent mat materials through experiments and strain decomposition. Journal of Strain Analysis. 37:2002;187-199.
18. Kim HJ. Experimental investigation of the thermo-mechanical response of intumescent mat material. M.S. thesis, The Ohio State University, 2000.
19. Treloar L.R.G. Stress-strain data for vulcanized rubber under various types of deformation. Transactions of Faraday Society. 40:1944;59-70.
20. Ogden R.W. Large deformation isotropic elasticity on the correlation of theory and experiment for incompressible rubberlike solids. Proceedings of Royal Society of London Series A. 328:1972;565-584.
21. Simo J.C., Taylor R.L. Quasi-incompressible finite elasticity in principal stretches. Continuum basis and numerical algorithms. Computer Methods in Applied Mechanics and Engineering. 86:1991;273-310.
22. Swanson S.R. A constitutive model for high elongation elastic materials. Journal of Engineering Material Techniques. 107:1985;110-114.
23. Johnson A.R., Quigley C.J., Freese C.E. A viscohyperelastic finite element model for rubber. Computer Methods in Applied Mechanics and Engineering. 127:1995;163-180.
24. Koeller R.C. Applications of fractional calculus to the theory of viscoelasticity. Journal of Applied Mechanics. 51:1984;299-307.
25. Lee E.H. Elastic-plastic deformation at finite strains. Journal of Applied Mechanics. 36:1969;1-6.
26. Lubarda V.A., Lee E.H. A correct definition of elastic and plastic deformation and its computational significance. Journal of Applied Mechanics. 48:1981;35-40.
27. ABAQUS theory manual, HKS, 1998.
28. Coleman B.D., Gurtin M.E. Thermodynamics with internal state variables. Journal of Chemical Physics. 47:1967;597-613.