Abstract
The nonlinear viscoelastic behavior of POM was characterized in tensile and compression tests. Digital image correlation strain measurements were used the determine the axial and transverse strain, thus providing the necessary data for three-dimensional modeling. The nonlinear viscoelastic model of Schapery was chosen to describe the time-dependent mechanical behavior. A parameter identification procedure using nonlinear optimization is presented. It is shown that the Schapery model is capable of describing the nonlinear viscoelastic relaxation behavior in tension and compression.
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References
Silano A, Pae K, Sauer J (1977) Effects of hydrostatic pressure on shear deformation of polymers. J Appl Phys 48(10):4076–4084
Jerabek M, Tscharnuter D, Major Z, Ravi-Chandar K, Lang R (2010) Relaxation behavior of neat and particulate filled polypropylene in uniaxial and multiaxial compression. Mech Time Depend Mater 14(1):47–68
Rabinowitz S, Ward I, Parry J (1970) The effect of hydrostatic pressure on the shear yield behaviour of polymers. J Mater Sci 5:29–39
Pae K (1977) The macroscopic yielding behaviour of polymers in multiaxial stress fields. J Mater Sci 12:1209–1214
Qvale D, Ravi-Chandar K (2004) Viscoelastic characterization of polymers under multiaxial compression. Mech Time Depend Mater 8(3):193–214
Lévesque M, Derrien K, Baptiste D, Gilchrist M (2008) On the development and parameter identification of schapery-type constitutive theories. Mech Time Depend Mater 12(2):95–127
Nordin L-O, Varna J (2005) Nonlinear viscoelastic behavior of paper fiber composites. Compos Sci Technol 65(10):1069–1625
Sawant S, Muliana A (2008) A thermo-mechanical viscoelastic analysis of orthotropic materials. Compos Struct 83(1):61–72
Schapery R (1969) On the characterization of nonlinear viscoelastic materials. Polym Eng Sci 9(4):295–310
Nordin L-O, Varna J (2005) Methodology for parameter identification in nonlinear viscoelastic material model. Mech Time Depend Mater 9(4):57–78
Henriksen M (1984) Nonlinear viscoelastic stress analysis – a finite element approach. Comput Struct 18(1):133–139
Tscharnuter D, Jerabek M, Major Z, Pinter G (In Press) Uniaxial nonlinear viscoelastic viscoplastic modeling of polypropylene. Mech Time Depend Mater
Jerabek M, Major Z, Lang R (2010) Strain determination of polymeric materials using digital image correlation. Polym Test 29(3):407–416
Jerabek M, Major Z, Lang R (2010) Uniaxial compression testing of polymeric materials. Polym Test 29(3):302–309
Sutton M, Yan J, Tiwari V, Schreier H, Orteu J (2008) The effect of out-of-plane motion on 2d and 3d digital image correlation measurements. Opt Lasers Eng 46(10):746–757
Crochon T, Schönherr T, Li C, Lévesque M (2010) On finite-element implementation strategies ofschapery-type constitutive theories. Mech Time Depend Mater 14:359–387
Rao S (1996) Engineering optimization – theory and practice, 3rd edn. Wiley, New York
Tscharnuter D, Jerabek M, Major Z, Pinter G (2011) Irreversible deformation of isotactic polypropylene in the pre-yield regime. Eur Polym J 47(5):989–996
Acknowledgements
The research work of this paper was performed at the Polymer Competence Center Leoben GmbH (PCCL, Austria) within the framework of the COMET-program of the Austrian Ministry of Traffic, Innovation and Technology with contributions by the University of Leoben. The PCCL is funded by the Austrian Government and the State Governments of Styria and Upper Austria.
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© 2013 The Society for Experimental Mechanics
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Tscharnuter, D., Gastl, S., Pinter, G. (2013). A Pressure-Dependent Nonlinear Viscoelastic Schapery Model for POM. In: Antoun, B., Qi, H., Hall, R., Tandon, G., Lu, H., Lu, C. (eds) Challenges in Mechanics of Time-Dependent Materials and Processes in Conventional and Multifunctional Materials, Volume 2. Conference Proceedings of the Society for Experimental Mechanics Series. Springer, New York, NY. https://doi.org/10.1007/978-1-4614-4241-7_20
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DOI: https://doi.org/10.1007/978-1-4614-4241-7_20
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