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Damage in Composite Materials: Experiment Vs a Computational Chaotic Model

Published online by Cambridge University Press:  26 February 2011

Franco Meloni
Affiliation:
Physics Department, University of Cagliari, Italy C.M.T.A. Materials Centre for Advanced Technologies, University of Cagliari, Italy
Alberto Varone
Affiliation:
Physics Department, University of Cagliari, Italy C.M.T.A. Materials Centre for Advanced Technologies, University of Cagliari, Italy
Francesco Ginesu
Affiliation:
Mechanical Engineering Department, University of Cagliari, Italy C.M.T.A. Materials Centre for Advanced Technologies, University of Cagliari, Italy
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Abstract

We present the results of a combined experimental and theoretical study performed using non-linear mechanics schemes to investigate the structural behaviour of a composite macroscopic material. A simple model is considered to define the order of the complexity of the real system represented by a graphite peek polymer under static and dynamic load In particular a relationship has been found between the critical points in the energy-time diagram and in the bifurcation plot.

Type
Research Article
Copyright
Copyright © Materials Research Society 1992

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References

1. Nicolis, G. and Prigogine, I., Exploring complexity. An introduction, Piper, R. GmbH&Co. Munchen (1987); J. Gleick, Chaos, Viking Penguin Inc. New York (1987).Google Scholar
2. Mandelbrot, B., The Fractal Geometry of Nature, W.H. Freeman New York (1983); L. Pietronero and E. Tosatti, Fractals in Physics, North Holland Phys. Publ. Amsterdam (1986).Google Scholar
3. Cvitanovic, P., Universality in Chaos, Adam Hilger Ltd. Bristol (1984).Google Scholar
4. Nonlinear Phenomena and Chaos, Sarkar, S. Ed., Adam Hilger Ltd. Bristol (1986).Google Scholar
5. Scheck, F., Mechanics, Springer Verlag Berlin (1990).Google Scholar
6. Devaney, R.L., Chaotic Dynamical systems, The Benjamin/Cummings Publ. Menlo Park (1986).Google Scholar
7. Poincare, H.', Science et methode, Flammarion Paris (1908).Google Scholar
8. Thompson, J.M.T. and Stewart, H.B., Nonlinear Dynamics and Chaos, John Wiley & Sons Chichester (1986).Google Scholar
9. Feigenbaum, M., Los Alamos science 1, 4 (1980); Commun. in Math. Phys. 77, 65 (1980).Google Scholar
10. Rega, G., Benedettini, F. and Salvatori, A., Chaos, Solitons and Fractals,1, 39 (1992).Google Scholar
11. Green, W.A. and Micunovic, M., Mechanical Behaviour of Composites and Laminates, Elsevier Appl. Sc. London (1987).Google Scholar
12. Picasso, B. and Priolo, P., Proc. Conf. Advancing with Composites, 567, Milan (1988).Google Scholar
13. Devaney, R.L., Bifurcation Theory, Chaotic Dynamical Systems, Cambridge Univ. Press (1986).Google Scholar
14. Ginesu, F., Int. Conf. on Advanced Experimental Mechanics, Copenhagen (1990).Google Scholar