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T. Rı́o, Jesús Rodríguez (2012)
Compression yielding of epoxy: Strain rate and temperature effectMaterials & Design, 35
L. Anand, M. Gurtin (2003)
A theory of amorphous solids undergoing large deformations, with application to polymeric glassesInternational Journal of Solids and Structures, 40
A. Khan, Haoyue Zhang (2001)
Finite deformation of a polymer: experiments and modelingInternational Journal of Plasticity, 17
Julien Richeton, S. Ahzi, K. Vecchio, F. Jiang, A. Makradi (2007)
Modeling and validation of the large deformation inelastic response of amorphous polymers over a wide range of temperatures and strain ratesInternational Journal of Solids and Structures, 44
Y. Duan, A. Saigal, R. Greif, M. Zimmerman (2002)
Analysis of multiaxial impact behavior of polymersPolymer Engineering and Science, 42
Haitao Wang, Huamin Zhou, Zhigao Huang, Yun Zhang, Xiaoxu Zhao (2017)
Constitutive modeling of polycarbonate over a wide range of strain rates and temperaturesMechanics of Time-Dependent Materials, 21
J. Bauwens, C. Bauwens-Crowet, G. Homes (1969)
Tensile yield‐stress behavior of poly(vinyl chloride) and polycarbonate in the glass transition regionJournal of Polymer Science Part A-2: Polymer Physics, 7
Y. Duan, A. Saigal, R. Greif, M. Zimmerman (2001)
A uniform phenomenological constitutive model for glassy and semicrystalline polymersPolymer Engineering and Science, 41
K. Safari, J. Zamani, R. Guedes, F. Ferreira (2016)
The effect of heat developed during high strain rate deformation on the constitutive modeling of amorphous polymersMechanics of Time-Dependent Materials, 20
M. Boyce, E. Arruda, R. Jayachandran (1994)
The large strain compression, tension, and simple shear of polycarbonatePolymer Engineering and Science, 34
T. Tervoort, Rjm Smit, W. Brekelmans, Leon Govaert (1997)
A Constitutive Equation for the Elasto-Viscoplastic Deformation of Glassy PolymersMechanics of Time-Dependent Materials, 1
Z. Yin, Tiejun Wang (2008)
Deformation of PC/ABS alloys at elevated temperatures and high strain ratesMaterials Science and Engineering A-structural Materials Properties Microstructure and Processing, 494
L. Anand, Nicoli Ames (2006)
On modeling the micro-indentation response of an amorphous polymerInternational Journal of Plasticity, 22
F. Zaïri, M. Nait-Abdelaziz, J. Gloaguen, J. Lefebvre (2008)
Modelling of the elasto-viscoplastic damage behaviour of glassy polymersInternational Journal of Plasticity, 24
J. Bauwens (1972)
Relation between the compression yield stress and the mechanical loss peak of bisphenol-A-polycarbonate in the β transition rangeJournal of Materials Science, 7
R. Haward, G. Thackray (1968)
The use of a mathematical model to describe isothermal stress-strain curves in glassy thermoplasticsProceedings of the Royal Society of London. Series A. Mathematical and Physical Sciences, 302
P. Duffo, B. Monasse, J. Haudin, C. G'sell, A. Dahoun (1995)
Rheology of polypropylene in the solid stateJournal of Materials Science, 30
C. G'sell, J. Jonas (1979)
Determination of the plastic behaviour of solid polymers at constant true strain rateJournal of Materials Science, 14
K. Safari, J. Zamani, F. Ferreira, R. Guedes (2013)
Constitutive modeling of polycarbonate during high strain rate deformationPolymer Engineering and Science, 53
D. Garcia-Gonzalez, A. Rusinek, T. Jankowiak, A. Arias (2015)
Mechanical impact behavior of polyether–ether–ketone (PEEK)Composite Structures, 124
T. Ree, H. Eyring (1955)
Theory of Non‐Newtonian Flow. I. Solid Plastic SystemJournal of Applied Physics, 26
E. Arruda, M. Boyce, R. Jayachandran (1995)
Effects of strain rate, temperature and thermomechanical coupling on the finite strain deformation of glassy polymersMechanics of Materials, 19
B. Lombardo, H. Keskkula, D. Paul (1994)
Influence of ABS type on morphology and mechanical properties of PC/ABS blendsJournal of Applied Polymer Science, 54
K. Cao, Yang Wang, Yu Wang (2012)
Effects of strain rate and temperature on the tension behavior of polycarbonateMaterials & Design, 38
O. Schang, N. Billon, J. Muracciole, F. Fernagut (1996)
Mechanical behavior of a ductile polyamide 12 during impactPolymer Engineering and Science, 36
G. Johnson, W. Cook (2018)
A CONSTITUTIVE MODEL AND DATA FOR METALS SUBJECTED TO LARGE STRAINS, HIGH STRAIN RATES AND HIGH TEMPERATURES
F. Rietsch, B. Bouette (1990)
The compression yield behaviour of polycarbonate over a wide range of strain rates and temperaturesEuropean Polymer Journal, 26
Z. Yin, Tiejun Wang (2010)
Deformation response and constitutive modeling of PC, ABS and PC/ABS alloys under impact tensile loadingMaterials Science and Engineering A-structural Materials Properties Microstructure and Processing, 527
A. Mulliken, M. Boyce (2006)
Mechanics of the rate-dependent elastic¿plastic deformation of glassy polymers from low to high strain ratesInternational Journal of Solids and Structures, 43
A. Varghese, R. Batra (2009)
Constitutive equations for thermomechanical deformations of glassy polymersInternational Journal of Solids and Structures, 46
Johannes Zimmer (2006)
Variational and Extremum Principles in Macroscopic SystemsJournal of Physics A: Mathematical and General, 39
Julien Richeton, S. Ahzi, L. Daridon, Y. Rémond (2005)
A formulation of the cooperative model for the yield stress of amorphous polymers for a wide range of strain rates and temperaturesPolymer, 46
M. Boyce, D. Parks, A. Argon (1988)
Large inelastic deformation of glassy polymers. part I: rate dependent constitutive modelMechanics of Materials, 7
(2011)
D.R.J.: Computational Methods for Plasticity: Theory and Applications
N. Petrinic (2005)
Introduction to Computational Plasticity
Jun Wang, Yingjie Xu, Weihong Zhang (2014)
Finite element simulation of PMMA aircraft windshield against bird strike by using a rate and temperature dependent nonlinear viscoelastic constitutive modelComposite Structures, 108
L. Anand, Vikas Srivastava (2009)
A thermo-mechanically coupled theory for large deformations of amorphous polymers. Part I: FormulationInternational Journal of Plasticity, 25
M. Boyce, S. Socrate, P. Llana (2000)
Constitutive model for the finite deformation stress–strain behavior of poly(ethylene terephthalate) above the glass transitionPolymer, 41
E. Arruda, M. Boyce (1993)
A three-dimensional constitutive model for the large stretch behavior of rubber elastic materialsJournal of The Mechanics and Physics of Solids, 41
이태규 (1974)
Theory of Non-Newtonian FlowProceedings of the National Academy of Sciences of the United States of America
Haitao Wang, Yun Zhang, Zhigao Huang, Huang Gao, Yi Zhang, Xi-ping Gao, Huamin Zhou (2016)
Experimental and modeling study of the compressive behavior of PC/ABS at low, moderate and high strain ratesPolymer Testing, 56
Haitao Wang, Huamin Zhou, Zhigao Huang, Yi Zhang, Haiyu Qiao, Zhipeng Yu (2016)
Experimental investigation and modeling of the mechanical behavior of PC/ABS during monotonic and cyclic loadingPolymer Testing, 50
Z. El-Qoubaa, R. Othman (2015)
Characterization and modeling of the strain rate sensitivity of polyetheretherketone’s compressive yield stressMaterials & Design, 66
Peidong Wu, V. Giessen (1995)
On neck propagation in amorphous glassy-polymers under plane strain tensionInternational Journal of Plasticity, 11
Abstract The objective of this paper is to accurately predict the rate/temperature-dependent deformation of a polycarbonate (PC) and acrylonitrile-butadiene-styrene (ABS) blend at low, moderate, and high strain rates for various temperatures. Four constitutive models have been employed to predict stress–strain responses of PC/ABS under these conditions, including the DSGZ model, the original Mulliken–Boyce (M–B) model, the modified M–B model, and an adiabatic model named the Wang model. To more accurately capture the large deformation of PC/ABS under the high strain rate loading, the original M–B model is modified by allowing for the evolution of the internal shear strength. All of the four constitutive models above have been implemented in the finite element software ABAQUS/Explicit. A comparison of prediction accuracies of the four constitutive models over a wide range of strain rates and temperatures has been presented. The modified M–B model is observed to be more accurate in predicting the deformation of PC/ABS at high strain rates for various temperatures than the original M–B model, and the Wang model is demonstrated to be the most accurate in simulating the deformation of PC/ABS at low, moderate, and high strain rates for various temperatures.
Mechanics of Time-Dependent Materials – Springer Journals
Published: Nov 1, 2018
Keywords: Solid Mechanics; Classical Mechanics; Characterization and Evaluation of Materials; Polymer Sciences
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