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Numerical homogenization of polymer/clay nanocomposites by the boundary element method

Wybrane pełne teksty z tego czasopisma
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Warianty tytułu
Języki publikacji
EN
Abstrakty
EN
The paper deals with the numerical homogenization of polymer/clay nanocomposites by using the boundary element method (BEM). The reinforcement has the form of stacks of parallel clay sheets modelled by effective isotropic particles. Two-dimensional representative volume elements (RVEs), containing randomly distributed parallel rectangular particles, are modelled and five plane-strain elastic constants of the orthotropic composite are analysed: two Young’s moduli, shear modulus and two Poisson’s ratios. The results are compared to experimental data, finite element method (FEM) results, and analytical models as well. The positive-definiteness and symmetry of the apparent compliance matrix are verified. All the comparisons and tests confirm validity of the applied method.
Rocznik
Strony
517--517
Opis fizyczny
–-532, Bibliogr. 15 poz.
Twórcy
autor
  • Department of Strength of Materials and Computational Mechanics Silesian University of Technology ul. Konarskiego 18a 44-100 Gliwice, Poland, Jacek.Ptaszny@polsl.pl
Bibliografia
  • 1. C.A. Brebbia, J. Dominguez, Boundary elements an introductory course, McGraw-Hill, New York 1992.
  • 2. P. Fedeliński, R. Górski, G. Dziatkiewicz, J. Ptaszny, Computer modelling and analysis of effective properties of composites, Computer Methods in Materials Science, 11, 3–8, 2011.
  • 3. Ł. Figiel, C.P. Buckley, Elastic constants for an intercalated layered-silicate/polimer nanocomposite using the effective particle concept. A parametric study using numerical and analytical continuum approaches, Computational Materials Science, 44, 1332–1343,2009.
  • 4. R. Górski, P. Fedeliński, Evaluation of effective properties of nanocomposites by the coupled BEM/FEM, Conference on Computational Modelling and Advanced Simulations CMAS 2009, J. Murín, V. Kutiš, R. Ďuriš [Eds], Book of abstracts, Bratislava, Slovak Republic, 47–48, 2009.
  • 5. J.C. Halpin, J.L. Kardos, Halpin-Tsai equations: A review, Polymer Engineering and Science, 16, 344–352, 1976.
  • 6. K. Hbaieb, Q.X. Wang, Y.H.J. Chia, B. Cotterell, Modelling stiffness of polymer/ clay nanocomposites, Polymer, 48, 901–909, 2007.
  • 7. V. Kouznetsova, W.A.M. Brekelmans, F.P.T. Baaijens, An approach to micromacro modeling of heterogeneous materials, Computational Mechanics, 27, 37–48, 2001.
  • 8. Y. Liu, N. Nishimura, Y. Otani, Large-scale modeling of carbon-nanotube composites by a fast multipole boundary element method, Computational Materials Science, 34, 173–187, 2005.
  • 9. N. Sheng, M.C. Boyce, D.M. Parks, G.C. Rutledge, J.I. Abes, R.E. Cohen, Multiscale micromechanical modeling of polymer/clay nanocomposites and the effective clay particle, Polymer, 45, 487–506, 2004.
  • 10. G.P. Tandon, G.J. Weng, The effect of aspect ratio of inclusions on the elastic properties of unidirectionally aligned composites, Polymer Composites, 5, 327–333, 1984.
  • 11. T.C.T. Ting, Anisotropic elasticity. Theory and applications, Oxford University Press, New York–Oxford 1996.
  • 12. J.Wang, R. Pyrz, Prediction of the overall moduli of layered silicate-reinforced nanocomposites, part I: basic theory and formulas, Composites Science and Technology, 64, 925–934, 2004.
  • 13. J.Wang, R. Pyrz, Prediction of the overall moduli of layered silicate-reinforced nanocomposites, part II: analyses, Composites Science and Technology, 64, 935–944, 2004.
  • 14. Z. Yao, F. Kong, X. Zheng, Simulation of 2D elastic bodies with randomly distributed circular inclusions using the BEM, Electronic Journal of Boundary Elements, 1, 270–282, 2003.
  • 15. T.I. Zohdi, P. Wriggers, An Introduction to Computational Micromechanics, Springer-Verlag, Berlin, Heidelberg 2008.
Typ dokumentu
Bibliografia
Identyfikator YADDA
bwmeta1.element.baztech-article-BAT4-0009-0055
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