Finite element simulation of polymer behaviour using a three-dimensional, finite deformation constitutive model

Computers and Structures

Volumn 86, Issue 15-16, 2008, Pages 1643-1655

  Hasanpour, K ^a   Ziaei Rad, S ^a  

^a ISFAHAN UNIVERSITY OF TECHNOLOGY   (Iran)

Author keywords

Polymer; Relaxation; Viscoelastic

Indexed keywords

COMPRESSION TESTING; COMPUTER SIMULATION; CONSTITUTIVE MODELS; DATA REDUCTION; FINITE ELEMENT METHOD; RELAXATION PROCESSES;

FINITE DEFORMATION CONSTITUTIVE MODEL; FINITE ELEMENT SIMULATION; UNIAXIAL COMPRESSION;

VISCOELASTICITY;

EID: 42749096556     PISSN: 00457949     EISSN: None     Source Type: Journal    
DOI: 10.1016/j.compstruc.2008.01.004     Document Type: Article

References (18)

1. Amin A.F.M.S., Lion A., Sekita S., and Okui Y. Nonlinear dependence of viscosity in modeling the rate-dependent response of natural and high damping rubbers in compression and shear: experimental identification and numerical verification. Int J Plast 22 (2006) 1610-1657
2. Arif A.F.M., Pervez T., and Mughal M.P. Performance of a finite element procedure for hyperelastic-viscoplastic large deformation problems. Finite Elem Anal Des 34 (2000) 89-112
3. Beijer J.G.J., and Spoormarker J.L. Solution strategies for FEM analysis with nonlinear viscoelastic polymers. Comput Struct 80 (2002) 1213-1229
4. Huilgol R.R., and Phan-Thien N. Fluid mechanics of viscoelasticity (1997), Elsevier Science B.V.
5. Coleman B.D., and Noll W. Foundations of linear viscosity. Rev Mod Phys 33 (1961) 239-249
6. Bergstrom J.S., and Boyce M.C. Constitutive modeling of the large strain time-dependent behaviour of elastomers. J Mech Phys Solids 46 (1998) 931-954
7. Khan A., and Zhang H. Finite deformation of a polymer: experiment and modeling. Int J Plast 17 (2001) 1167-1188
8. O'Dowd N.P., and Knauss W.G. Time dependent large principal deformation of polymers. J Mech Phys Solids 43 (1995) 771-792
9. Lubliner J. A model for rubber viscoelasticity. Mech Res Commun 12 (1985) 93-99
10. Nedjar B. Frameworks for finite strain viscoelastic-plasticity based on multiplicative decompositions. Part II: Computational aspects. Comput Methods Appl Mech Eng 191 (2002) 1563-1593
11. Weber G., and Anand L. Finite deformation constitutive equations and a time integration procedure for isotropic, hyperelastic-viscoplastic solids. Comput Methods Appl Mech Eng 79 (1990) 173-202
12. Simo J.C., and Ortiz M. A unified approach to finite deformation elastoplastic analysis based on the use of hyperelastic constitutive equations. Comput Methods Appl Mech Eng 49 (1985) 221-245
13. Bardenhagen S.G., Stout M.G., and Gray G.T. Three-dimensional, finite deformation, viscoplastic constitutive models for polymeric materials. Mech Mater 25 (1997) 235-253
14. Khan A., and Zhang H. Continuum Theory of Plasticity (1995), John Wiley & Sons
15. Belytschko T., Liu W.K., and Moran B. Nonlinear finite elements for continua and structures (2000), John Wiley & Sons
16. Khalil A.S., Bouma B.E., and Kaazempur M.R. A combined FEM/genetic algorithm for vascular soft tissue elasticity estimation. Cardiovascular Eng 15 (2006) 145-155
17. Rae P.J., and Dattelbaum D.M. The properties of poly(tetrafluoroethylene) (PTFE) in compression. Polymer 45 (2004) 7615-7625
18. Xia Z., Shen X., and Ellyin F. An Assessment of nonlinearly viscoelastic constitutive models for cyclic loading: the effect of a general loading/unloading rule. Mech Time-Dependent Mater 9 (2006) 281-300