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Based on the Eshelby's micromechanics, the effective elastic moduli of three-phase particulate composites are derived.
The stiffness and strength properties of 3D braided composites are derived from the calculated stress-strain curves under typical loading cases.
Based on integral equations and on the obtained viscoelectroelastic interfacial operators closed form expressions of the concentration tensors for viscoelectroelastic composites are derived.
The tensile and in-plane shear strengths of TWF composites are derived by means of the minimum total complementary potential energy principle founded on micromechanics.
The dispersion equations for the wave numbers of the mean wave field in such composites are derived using two different versions of the EMM.
The relations of Mori–Tanaka (M T) model for thermal expansion coefficients (CTEs) of composites are derived following a regular procedure to compare with other two different expressions of M T model often used for modeling thermal properties of nanocomposites.
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First, the mechanical properties of both textiles and SRP composites were derived through direct tensile tests.
The dispersion relation for the effective wave number in the random composites is derived.
Excellent thermal conductivity (the highest value of 10.77 W/m·K) and heat dissipation characteristic of the composites were derived when the 3D thermally conductive EG filler network was generated at a larger size.
Based on the ensemble-volume averaging process and the first-order effects of eigenstrains due to the existence of chopped fibers and microcracks, an effective yield criterion of the composites is derived.
An expression of Young's modulus of short inorganic fiber reinforced polymer composites was derived based on the tensile strength equation proposed in the previous paper, and the factor affecting the Young's modulus was analyzed.
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