Eigenstrain boundary integral equations with local Eshelby matrix for stress analysis of ellipsoidal particles


Autoria(s): Ma, Hang; Yan, Cheng; Qin, Qing-hua
Data(s)

2014

Resumo

Aiming at the large scale numerical simulation of particle reinforced materials, the concept of local Eshelby matrix has been introduced into the computational model of the eigenstrain boundary integral equation (BIE) to solve the problem of interactions among particles. The local Eshelby matrix can be considered as an extension of the concepts of Eshelby tensor and the equivalent inclusion in numerical form. Taking the subdomain boundary element method as the control, three-dimensional stress analyses are carried out for some ellipsoidal particles in full space with the proposed computational model. Through the numerical examples, it is verified not only the correctness and feasibility but also the high efficiency of the present model with the corresponding solution procedure, showing the potential of solving the problem of large scale numerical simulation of particle reinforced materials.

Formato

application/pdf

Identificador

http://eprints.qut.edu.au/70043/

Publicador

Hindawi Publishing Corporation

Relação

http://eprints.qut.edu.au/70043/1/Particles.pdf

http://www.hindawi.com/journals/mpe/2014/947205/

DOI:10.1155/2014/947205

Ma, Hang, Yan, Cheng, & Qin, Qing-hua (2014) Eigenstrain boundary integral equations with local Eshelby matrix for stress analysis of ellipsoidal particles. Mathematical Problems in Engineering, 2014, p. 947250.

Direitos

Copyright 2014 Hang Ma et al.

This is an open access article distributed under the Creative Commons Attribution License, which permits unrestricted use, distribution, and reproduction in any medium, provided the original work is properly cited.

Fonte

School of Chemistry, Physics & Mechanical Engineering; Science & Engineering Faculty

Palavras-Chave #091299 Materials Engineering not elsewhere classified #091307 Numerical Modelling and Mechanical Characterisation #091308 Solid Mechanics #deformation #composites #stress analysis
Tipo

Journal Article