11.02.2013 Views

Composite Materials Research Progress

Composite Materials Research Progress

Composite Materials Research Progress

SHOW MORE
SHOW LESS

Create successful ePaper yourself

Turn your PDF publications into a flip-book with our unique Google optimized e-Paper software.

Multi-scale Analysis of Fiber-Reinforced <strong>Composite</strong> Parts… 47<br />

Fréour, S., Gloaguen, D., François, M. and Guillén, R. (2003a). Study of the Coefficients of<br />

Thermal Expansion of Phases Embedded in Multiphase <strong>Materials</strong>, Material Science<br />

Forum, 426–432: 2083–2088.<br />

Fréour, S., Gloaguen, D., François, M. and Guillén, R. (2003b). Thermal properties of<br />

polycrystals - X-ray diffraction and scale transition modelling, Physica Status Solidi a,<br />

201: 59-71.<br />

Fréour, S., Jacquemin, F. and Guillén, R. (2005a). On an analytical Self-Consistent model for<br />

internal stress prediction in fiber-reinforced composites submitted to hygro-elastic load,<br />

Journal of Reinforced Plastics and <strong>Composite</strong>s, 24: 1365-1377.<br />

Fréour, S., Gloaguen, D., François, M., Perronnet, A. and Guillén, R. (2005b). Estimation of<br />

Ti-17 β−phase Single-Crystal Elasticity Constants using X-Ray Diffraction<br />

measurements and inverse scale transition modelling, Journal of Applied<br />

Crystallography, 38: 30-37.<br />

Fréour, S., Jacquemin, F. and Guillén, R. (2006a). Extension of Mori-Tanaka Approach to<br />

Hygroelastic Loading of Fiber-Reinforced <strong>Composite</strong>s – Comparison with Eshelby-<br />

Kröner Self-consistent Model, Journal of Reinforced Plastics and <strong>Composite</strong>s, 25: 1039-<br />

1052.<br />

Fréour, S., Gloaguen, D., François, M. and Guillén, R. (2006b). Application of inverse<br />

models and XRD analysis to the determination of Ti-17 β−phase Coefficients of Thermal<br />

Expansion, Scripta Materialia, 54: 1475-1478.<br />

Fréour, S., Jacquemin, F. and Guillén, R. (to be published). On the use of the geometric mean<br />

approximation in estimating the effective hygro-elastic behaviour of fiber-reinforced<br />

composites, Journal of <strong>Materials</strong> Science.<br />

Frogley, M.D., D. Ravich, D., and Wagner, H.D. (2003). “Mechanical properties of carbon<br />

nanoparticle-reinforced elastomers”, Comp. Sci. Tech., 63: 1647-1654.<br />

Garett, K. W. and Bailey, J. E. (1977). The effect of resin failure strain on the tensile<br />

properties of glass fiber-reinforced polyester cross-ply laminates, J. Mater. Sci., 12:<br />

2189-2194.<br />

Gillat, O. and Broutman, L.J. (1978). “Effect of External Stress on Moisture Diffusion and<br />

Degradation in a Graphite Reinforced Epoxy Laminate”, ASTM STP, 658: 61-83.<br />

Gloaguen, D., François, M., Guillén, R. and Royer, J. (2002). Evolution of Internal Stresses in<br />

Rolled Zr702, Acta Materialia, 50: 871–880.<br />

Han, J., Bertram, A., Olschewski, J., Hermann, W. and Sockel, H.G. (1995). Identification of<br />

elastic constants of alloys with sheet and fibre textures based on resonance measurements<br />

and finite element analysis. <strong>Materials</strong> Science and Engineering, A191: 105-111.<br />

Herakovitch, C. T. (1998). Mechanics of Fibrous <strong>Composite</strong>s, John Wiley and Sons Inc.,<br />

New York.<br />

Hill, R. (1952). The elastic behaviour of a crystalline aggregate. Proc. Phys. Soc., 65:<br />

349-354.<br />

Hill, R., (1965). Continuum micro-mechanics of elastoplastic polycrystals, J. Mech. Phys.<br />

Solids, 13: 89-101.<br />

Hill, R. (1967). The essential structure of constitutive laws for metals composites and<br />

polycrystals, Journal of the Mechanics and Physics of Solids, 15: 79-95.

Hooray! Your file is uploaded and ready to be published.

Saved successfully!

Ooh no, something went wrong!