Applied RVE Reconstruction and Homogenization of Heterogeneous Materials

Applied RVE Reconstruction and Homogenization of Heterogeneous Materials
Author :
Publisher : John Wiley & Sons
Total Pages : 213
Release :
ISBN-10 : 9781848219014
ISBN-13 : 1848219016
Rating : 4/5 (016 Downloads)

Book Synopsis Applied RVE Reconstruction and Homogenization of Heterogeneous Materials by : Yves Rémond

Download or read book Applied RVE Reconstruction and Homogenization of Heterogeneous Materials written by Yves Rémond and published by John Wiley & Sons. This book was released on 2016-06-13 with total page 213 pages. Available in PDF, EPUB and Kindle. Book excerpt: Applied RVE Reconstruction and Homogenization of Heterogeneous Materials Statistical correlation functions are a well-known class of statistical descriptors that can be used to describe the morphology and the microstructure-properties relationship. A comprehensive study has been performed for the use of these correlation functions for the reconstruction and homogenization in nano­composite materials. Correlation functions are measured from different techniques such as microscopy (SEM or TEM), small angle X-ray scattering (SAXS) and can be generated through Monte Carlo simulations. In this book, different experimental techniques such as SAXS and image processing are presented, which are used to measure two-point correlation function correlation for multi-phase polymer composites. Higher order correlation functions must be calculated or measured to increase the precision of the statistical continuum approach. To achieve this aim, a new approximation methodology is utilized to obtain N-point correlation functions for multiphase heterogeneous materials. The two-point functions measured by different techniques have been exploited to reconstruct the microstructure of heterogeneous media. Statistical continuum theory is used to predict the effective thermal conductivity and elastic modulus of polymer composites. N-point probability functions as statistical descriptors of inclusions have been exploited to solve strong contrast homogenization for effective thermal conductivity and elastic modulus properties of heterogeneous materials. Finally, reconstructed microstructure is used to calculate effective properties and damage modeling of heterogeneous materials.


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