Transverse moduli of continuous-fibre-reinforced polymers
Source abstract
Abstract
Abstract This paper presents a closed-form micromechanical equation for predicting the transverse modulus, E 2 , of continuous-fibre-reinforced polymers. The equation was derived from a relatively simple mechanics-of-materials analysis of a repeating square cell. The assumptions made concerning the stress distributions and the typical matrix and fibre properties enabled the derivation of a closed-form expression. The present equation is in good agreement with a 3D finite-element hexagonal cell model and with Aboudi's method-of-cells equation, both complex approaches known to provide accurate predictions. Furthermore, combining the equation developed with other well-known equations, enables the calculation of the ν 23 transverse Poisson ratio, thus completing the set of layer elastic constants needed for 3D stress analyses.
Source: openaire · Quality: candidate unverified · Source record ↗
Research context
OpenAlex topics: Composite Material Mechanics · Mechanical Behavior of Composites · Fiber-reinforced polymer composites
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References (12)
Show source-provided references
1. Rosen BW, Hashin Z. Analysis of material properties. In: Engineered materials handbook, vol. 1, composites. ASM International, 1987.
2. McCullough RL. Micro-models for composite materials — continuous fiber composites. In: Delaware composites design encyclopedia, vol. 2. Technomic Publishing Co, 1990.
3. Elastic properties of fiber reinforced composite materials10.2514/3.3732 ↗
4. Elastic moduli of unidirectional composites with anisotropic filaments10.1177/002199836700100208 ↗
5. Formulas for the stiffness of composites with periodic microstructure10.1016/0020-7683(94)90060-4 ↗
6. Micromechanical analysis of composites by the method of cells10.1115/1.3152428 ↗
7. Micromechanical analysis of composites by the generalized cells model10.1016/0167-6636(92)90010-B ↗
8. Transverse normal loading of a unidirectional composite10.1177/002199836700100205 ↗
9. Deformation of metal-matrix composites with continuous fibres: geometrical effects of fibre distribution and shape10.1016/0956-7151(91)90274-5 ↗
10. Influence of fiber architecture on the inelastic response of metal matrix composites10.1016/S0749-6419(96)00018-6 ↗
11. Prediction of composite properties from a representative volume element10.1016/0266-3538(95)00141-7 ↗
12. ABAQUS v5.7. Hibbitt, Karlsson & Sorensen, Inc, 1998.