2010
DOI: 10.1016/j.compstruc.2009.12.007
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Stochastic homogenization analysis for thermal expansion coefficients of fiber reinforced composites using the equivalent inclusion method with perturbation-based approach

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Cited by 28 publications
(12 citation statements)
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“…The assumptions, advantages, and disadvantages of several analytical models that predict the CTE with respect to fiber volume fraction, fiber orientation, and elastic constants of fiber and matrix have been extensively published [22]. Some models that are not necessarily closed-form have been published with comparisons to experimental or [20] Longitudinal expansion Transverse expansion Cup sliding numerical data, including comparisons to finite element models [23] and Monte Carlo simulations [24]. General assumptions that are made in the models for evaluation of CTE include [22]:…”
Section: Analytical Modeling Cte Of Cnf/epoxy Compositesmentioning
confidence: 98%
“…The assumptions, advantages, and disadvantages of several analytical models that predict the CTE with respect to fiber volume fraction, fiber orientation, and elastic constants of fiber and matrix have been extensively published [22]. Some models that are not necessarily closed-form have been published with comparisons to experimental or [20] Longitudinal expansion Transverse expansion Cup sliding numerical data, including comparisons to finite element models [23] and Monte Carlo simulations [24]. General assumptions that are made in the models for evaluation of CTE include [22]:…”
Section: Analytical Modeling Cte Of Cnf/epoxy Compositesmentioning
confidence: 98%
“…random interface defects in composite materials, where the number of defects as well as their radii and the Young modulus of the matrix were taken as Gaussian random variables. Sakata and coworkers [20] presented a perturbation-based stochastic homogenization analysis method for the thermal expansion coefficient of a fiber-reinforced composite material. Feng and Li [21] proposed a robust and efficient algorithm based on nonlinear transformation of Gaussian random fields to reconstruct two-phase composite materials with random morphology, according to given samples or given statistical characteristics.…”
Section: Introductionmentioning
confidence: 99%
“…The existing models mainly address the randomness of the micro-structural morphology [14,16,17,[21][22][23] or sometimes of several material properties [19,20,24]. Moreover, they do not include the correlation of the micro-structural properties or the morphology parameters as well as the correlation among the random homogenized results.…”
Section: Introductionmentioning
confidence: 99%
“…Several reports on the Monte-Carlo simulation [1,2], the perturbation analysis with the homogenizationbased finite element analysis [3][4][5][6] or the equivalent inclusion method [7,8] have been reported. Also, other approaches for stochastic homogenization analysis [9,10] or approximationbased stochastic homogenization analysis [11,12] have been reported.…”
mentioning
confidence: 99%