PREDICTIVE AND BOUNDARY MODULUS MODELS FOR COMPOSITES WITH GREATER THAN ONE Ef/Em RATIOS

Autor:	Phillip M. Chantler, Xiaozhi Hu, Nicholas M. Boyd
Rok vydání:	1999
Předmět:	Dental composite Materials science Mechanical Engineering Boundary (topology) Modulus Young's modulus Condensed Matter Physics Poisson's ratio symbols.namesake Volume (thermodynamics) Mechanics of Materials symbols General Materials Science Predictability Composite material Elastic modulus
Zdroj:	Journal of the Society of Materials Science, Japan. 48:175-180
ISSN:	1880-7488 0514-5163
DOI:	10.2472/jsms.48.9appendix_175
Popis:	The authors have proposed a simple model that predicts dental composites' (small glass particle composites) elastic moduli very well. The fit of this model to other small particle composite materials is demonstrated in this paper to be the best of the current models. With volume filler fractions varying from 0 to 1, and Ef/Em ratios from 670, 000 to approximately 1.7, this paper compares results from the literature to the various models. The models analysed are, iso-strain, iso-stress, Hashin-Shtrikman's upper and lower, Ravichandran's upper and lower, Kerner's, Einstein's, Chantler's and the law of mixtures for particulate composites equations. The results show that the models that best predict the experimental data are Chantler's models. These models provide a guide to the expected modules for a two-phase reinforced particulate composite. At the extremes lie the Hashin-Shtrikman upper and lower boundaries which will include nearly all generated data but provide poor predictability.
Databáze:	OpenAIRE
Externí odkaz:	https://explore.openaire.eu/search/publication?articleId=doi_________::ddee669b22ea88039cfc6143f0a87893 https://doi.org/10.2472/jsms.48.9appendix_175 Zobrazit plný text záznamu