Read e-book online Advanced polymeric materials : structure property PDF

By Suresh G Advani; Gabriel O Shonaike

ISBN-10: 1587160471

ISBN-13: 9781587160479

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The effects of thermal residual stresses on the optimal design of laminates stiffened in the load direction were taken into account by Foldager et al. (2001), who considered laminates under a unidirectional compressive force. The results were given for square plates made of graphite/epoxy (1M7/ 8551) material with boundaries that are restrained from moving in the transverse direction. The optimization procedure makes use of the results of a sensitivity analysis, which include the thermal effects.

Maximum values of Nx and Ny are specified as 1 MN/m. The notations Rf(U1) and Rf(U2) indicate that Rf applies to loading (Nx, Ny) ∈ Ui, i = 1 or 2. 6 gives the values of the reserve factor Rf with {N} ∈ U1 and the optimal lay-ups. The first column is the multiplier of Nx. 6 shows the values of Rf under the uncertain loads. A comparison of Rf values under uncertain and deterministic loadings (columns 2 and 6) shows that Rf values of a deterministically designed laminate under uncertain loading are much lower than the corresponding values of a laminate designed for load uncertainty.

5 and k = 1. 2 Design objectives vs. 5. (Reprinted from S. , 35:117–130. 3 Design index vs. 5. (Reprinted from S. , 35:117–130. 1°. 25P*. 8), θopt is 0°, and the optimal laminate is both types 1 and 3. 8, θopt becomes nonzero, with the value first increasing, then decreasing with increasing a/b. The values of K*/Kmax, N*/Nmax, and P*/Pmax are shown in columns 4, 5, and 6 with Kmax, Nmax, and Pmax being the maximum value of the corresponding quantity based on single objective designs. As a/b increases, K*/Kmax and P*/Pmax decrease, while N*/Nmax remains close to 1.

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Advanced polymeric materials : structure property relationships / [...] XA-GB by Suresh G Advani; Gabriel O Shonaike

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