contributor author | G. P. Tandon | |
contributor author | G. J. Weng | |
date accessioned | 2017-05-08T23:21:45Z | |
date available | 2017-05-08T23:21:45Z | |
date copyright | September, 1986 | |
date issued | 1986 | |
identifier issn | 0021-8936 | |
identifier other | JAMCAV-26271#511_1.pdf | |
identifier uri | http://yetl.yabesh.ir/yetl/handle/yetl/100717 | |
description abstract | A simple, albeit approximate, close-form solution is developed to study the elastic stress and energy distribution in and around spheroidal inclusions and voids at finite concentration. This theory combines Eshelby’s solution of an ellipsoidal inclusion and Mori- Tanaka’s concept of average stress in the matrix. The inclusions are taken to be homogeneously dispersed and undirectionally aligned. The analytical results are obtained for the general three-dimensional loading, and further simplified for uniaxial tension applied parallel to the axis of inclusions. The ensuing stress and energy fields under tensile loading are illustrated for both hard inclusions and voids, ranging from prolate to oblate shapes, at several concentrations. | |
publisher | The American Society of Mechanical Engineers (ASME) | |
title | Stress Distribution in and Around Spheroidal Inclusions and Voids at Finite Concentration | |
type | Journal Paper | |
journal volume | 53 | |
journal issue | 3 | |
journal title | Journal of Applied Mechanics | |
identifier doi | 10.1115/1.3171804 | |
journal fristpage | 511 | |
journal lastpage | 518 | |
identifier eissn | 1528-9036 | |
keywords | Stress concentration | |
keywords | Stress | |
keywords | Shapes AND Tension | |
tree | Journal of Applied Mechanics:;1986:;volume( 053 ):;issue: 003 | |
contenttype | Fulltext | |