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In this method, first the longitudinal and transverse moduli of composites are calculated.
The longitudinal, transverse and shear moduli of composites containing different types of fibers have been plotted against the volume fraction of the fiber in the case when the matrix is in the glassy or high-elastic state.
Bulk moduli and Shear moduli of composites increase with the fiber volume fraction increasing while the Poisson's ratios of composites decrease.
We analyse the effective characteristics (the Young's and shear moduli and the Poisson's ratio) computed using either the differential scheme for the effective moduli of composites or the direct finite element simulations.
Subsequently, the elastic fields of a single inhomogeneity in conjunction with the Mori–Tanaka theory is employed to estimate the overall anti-plane shear moduli of composites with uni-directional elliptic cylindrical fibers.
In addition, a series of numerical predictions are performed to examine the influences of the thickness ratio of short-chopped fiber felt to unidirectional fiber ply and the needling periodicity on the elastic moduli of composites.
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Effective transverse shear moduli of composite honeycomb cores are important material properties in analysis and design of sandwich structures.
In addition, numerical results for the incremental elastic moduli of composite lattices equipped with hard and soft rods are presented.
It is observed that both axial and lateral moduli of composite behave non-linearly with respect to DWCNT volume fraction.
The Mori-Tanaka homogenization scheme is used to determine the local strain and stress fields in each phase and effective elastic moduli of composite materials.
The property contribution tensors are used to derive the effective elastic moduli of composite materials formed by transversely isotropic phases in two approximations: non-interaction approximation and effective field method.
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