1996
DOI: 10.1016/0266-3538(95)00141-7
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Prediction of composite properties from a representative volume element

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Cited by 736 publications
(364 citation statements)
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“…Thus, this approach simulates a strain (or displacement)-controlled test scenario. To efficiently handle post-processing of the simulated individual element stresses, a homogenization module is developed to obtain effective area-averaged REA stresses/strains (Sun & Vaidya, 1996) and the effective individual phase stresses/strains. Figure 1(b) shows the stress distribution obtained after analysis under the application of an imposed strain of 0.12% (which is well within the linear elastic range of cementitious systems).…”
Section: Materials Properties and Microstructural Modelsmentioning
confidence: 99%
“…Thus, this approach simulates a strain (or displacement)-controlled test scenario. To efficiently handle post-processing of the simulated individual element stresses, a homogenization module is developed to obtain effective area-averaged REA stresses/strains (Sun & Vaidya, 1996) and the effective individual phase stresses/strains. Figure 1(b) shows the stress distribution obtained after analysis under the application of an imposed strain of 0.12% (which is well within the linear elastic range of cementitious systems).…”
Section: Materials Properties and Microstructural Modelsmentioning
confidence: 99%
“…It brings up a question about how we can interpret results from molecular simulations in terms of continuum mechanics. One possible solution to this problem is homogenizing a group of atoms as a material point, similar to the micromechanics in composites materials [53]. Since this method has not been standardized, the stress value may depend on the choice of homogenization technique used.…”
Section: Calculation Of Local Stress In Molecular Modelsmentioning
confidence: 99%
“…In addition, the transverse shear modulus G R tt is given by G R tt = E R t /2(1 + ν R tt ). The five independent elastic properties can be obtained from the finite element analysis of the RVE under longitudinal normal loading (mechanical mean stress σ * xx ), transverse normal loading (mechanical mean stress σ * yy ) and longitudinal shear loading (mechanical mean stress σ * zx ) [15].…”
Section: Finite Element Analysis Of the Composite Rvementioning
confidence: 99%